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1

Hara, J., Y. Takihara, K. Yumura-Yagi, S. Ishihara, A. Tawa, TW Mak, EW Gelfand, S. Okada et K. Kawa-Ha. « Differential usage of delta recombining element and V delta genes during T-cell ontogeny ». Blood 78, no 8 (15 octobre 1991) : 2075–81. http://dx.doi.org/10.1182/blood.v78.8.2075.2075.

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Abstract We analyzed the usage of the delta recombining element (delta Rec) and six V delta genes in cell samples from 15 patients with CD3- and 10 patients with CD3+ T-cell acute lymphoblastic leukemia in an attempt to define the hierarchy of genetic events that is associated with the T- cell receptor (TCR) alpha/delta gene complex during T-cell ontogeny. Based on the deletion patterns of these genes, we surmised their relative order on chromosome 14 to be as follows: 5′-V delta 4, V delta 6, V delta 1, V delta 5, delta Rec, V delta 2, D delta 1–3, J delta 1– 3, C delta, V delta 3–3′. In agreement with previous reports, V delta 1 was found to be preferentially rearranged in CD3+ samples. In CD3- samples, V delta 2 and V delta 3 rearrangements were observed at a high frequency. Incomplete V delta D delta rearrangements using V delta 2 or V delta 3, which are closest to C delta, were observed in three patients with CD3- and one patient with CD3+. These results suggest that V delta 2- and V delta 3-(Dn)D delta 3 recombinations are among the earliest recombinational events. Delta Rec was observed to be rearranged to phi J alpha on one allele. In addition, delta Rec rearrangements to J delta 1 and J alpha close to phi J alpha were also demonstrated on three alleles and one allele, respectively. Delta Rec rearrangements to J delta and J alpha other than phi J alpha also inhibit expression of the TCR delta locus. Approximately half of the alleles with J delta rearrangements showed no involvement of known V delta or delta Rec, indicating the existence of other, yet- uncharacterized V delta or delta Rec-like segments.
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Hara, J., Y. Takihara, K. Yumura-Yagi, S. Ishihara, A. Tawa, TW Mak, EW Gelfand, S. Okada et K. Kawa-Ha. « Differential usage of delta recombining element and V delta genes during T-cell ontogeny ». Blood 78, no 8 (15 octobre 1991) : 2075–81. http://dx.doi.org/10.1182/blood.v78.8.2075.bloodjournal7882075.

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We analyzed the usage of the delta recombining element (delta Rec) and six V delta genes in cell samples from 15 patients with CD3- and 10 patients with CD3+ T-cell acute lymphoblastic leukemia in an attempt to define the hierarchy of genetic events that is associated with the T- cell receptor (TCR) alpha/delta gene complex during T-cell ontogeny. Based on the deletion patterns of these genes, we surmised their relative order on chromosome 14 to be as follows: 5′-V delta 4, V delta 6, V delta 1, V delta 5, delta Rec, V delta 2, D delta 1–3, J delta 1– 3, C delta, V delta 3–3′. In agreement with previous reports, V delta 1 was found to be preferentially rearranged in CD3+ samples. In CD3- samples, V delta 2 and V delta 3 rearrangements were observed at a high frequency. Incomplete V delta D delta rearrangements using V delta 2 or V delta 3, which are closest to C delta, were observed in three patients with CD3- and one patient with CD3+. These results suggest that V delta 2- and V delta 3-(Dn)D delta 3 recombinations are among the earliest recombinational events. Delta Rec was observed to be rearranged to phi J alpha on one allele. In addition, delta Rec rearrangements to J delta 1 and J alpha close to phi J alpha were also demonstrated on three alleles and one allele, respectively. Delta Rec rearrangements to J delta and J alpha other than phi J alpha also inhibit expression of the TCR delta locus. Approximately half of the alleles with J delta rearrangements showed no involvement of known V delta or delta Rec, indicating the existence of other, yet- uncharacterized V delta or delta Rec-like segments.
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3

HARTLEY, WILLIAM G. « The Delta Phi Debating and Literary Society : Utah’s First Fraternity, 1869-1904 ». Utah Historical Quarterly 60, no 4 (1 octobre 1992) : 353–74. http://dx.doi.org/10.2307/45063526.

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4

Seik, Robert A., et Douglas M. Byer. « Anabolic Steroid Abuse Educational Videotape Service Project ». Journal of Pharmacy Practice 9, no 5 (octobre 1996) : 301–12. http://dx.doi.org/10.1177/089719009600900503.

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This article describes the professional services project for the Phi Delta Chi Professional Pharmacy Fraternity—Beta Gamma Chapter—preparation of an educational videotape on abuse of anabolic steroids. A short summary of the adverse effects of these steroids, a personal story involving steroid abuse, recovery, and motivation and stimulation of a group of pharmacy students to provide important educational services to teenagers (and older aspiring athletes) is presented.
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5

AGATI, Maria Luisa. « Un manoscritto equivocato del copista santo Theophilos († 1548) ». BYZANTINA SYMMEIKTA 22 (23 mai 2013) : 265. http://dx.doi.org/10.12681/byzsym.1108.

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<p><font size="3"><span class="A1"><span style="font-family: 'Times New Roman','serif'">&Epsilon;&Nu;&Alpha; &Lambda;&Alpha;&Nu;&Theta;&Alpha;&Nu;&Omicron;&Nu; &Chi;&Epsilon;&Iota;&Rho;&Omicron;&Gamma;&Rho;&Alpha;&Phi;&Omicron; &Tau;&Omicron;&Upsilon; &Gamma;&Rho;&Alpha;&Phi;&Epsilon;&Alpha; &Theta;&Epsilon;&Omicron;&Phi;&Iota;&Lambda;&Omicron;&Upsilon; </span></span><span class="A1"><span style="font-family: 'Times New Roman','serif'">(&dagger; 1548)</span></span></font></p><p><font size="3"><span class="A1"></span></font><span style="line-height: 150%; font-family: 'Times New Roman','serif'; color: black; font-size: 12pt">Ἡ &mu;&epsilon;&lambda;έ&tau;&eta; ἐ&pi;&iota;&kappa;&epsilon;&nu;&tau;&rho;ώ&nu;&epsilon;&tau;&alpha;&iota; &sigma;&tau;ὴ&nu; ἐ&pi;&alpha;&nu;ό&rho;&theta;&omega;&sigma;&eta; &tau;ῆ&sigmaf; - ἕ&omega;&sigmaf; &tau;ώ&rho;&alpha; ἐ&sigma;&phi;&alpha;&lambda;&mu;έ&nu;&eta;&sigmaf; - ἀ&pi;ό&delta;&omicron;&sigma;&eta;&sigmaf; &tau;ῆ&sigmaf; ἀ&nu;&tau;&iota;&gamma;&rho;&alpha;&phi;ῆ&sigmaf; &tau;&omicron;ῦ ἁ&gamma;&iota;&omicron;&rho;&epsilon;&iota;&tau;&iota;&kappa;&omicron;ῦ &kappa;ώ&delta;. &Kappa;&omega;&nu;&sigma;&tau;&alpha;&mu;&omicron;&nu;ί&tau;&omicron;&upsilon; 48 (&Epsilon;ὐ&chi;&omicron;&lambda;ό&gamma;&iota;&omicron; &tau;&omicron;ῦ ἔ&tau;&omicron;&upsilon;&sigmaf; 1545/6). &Mu;ὲ &beta;ά&sigma;&eta; &tau;ὸ &kappa;&omega;&delta;&iota;&kappa;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ό &tau;&omicron;&upsilon; &sigma;&eta;&mu;&epsilon;ί&omega;&mu;&alpha;, &pi;&omicron;ὺ &epsilon;ἶ&chi;&epsilon; &delta;&iota;&alpha;&phi;ύ&gamma;&epsilon;&iota; &tau;ῆ&sigmaf; &pi;&rho;&omicron;&sigma;&omicron;&chi;ῆ&sigmaf; &tau;ῶ&nu; ἐ&rho;&epsilon;&upsilon;&nu;&eta;&tau;ῶ&nu;, &tau;ὸ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&omicron; &alpha;ὐ&tau;ὸ &pi;&rho;έ&pi;&epsilon;&iota; &nu;ὰ ἀ&pi;&omicron;&delta;&omicron;&theta;&epsilon;ῖ ὄ&chi;&iota; &sigma;&tau;ὸ&nu; &Kappa;ύ&rho;&iota;&lambda;&lambda;&omicron; &tau;ὸ&nu; &Nu;&alpha;&upsilon;&pi;ά&kappa;&tau;&iota;&omicron;, ἀ&lambda;&lambda;ὰ &sigma;&tau;ὸ&nu; &delta;&iota;ά&sigma;&eta;&mu;&omicron; &gamma;&rho;&alpha;&phi;έ&alpha; &kappa;&alpha;ὶ ὅ&sigma;&iota;&omicron; &Theta;&epsilon;&omicron;&delta;ό&sigma;&iota;&omicron;-&Theta;&epsilon;ό&phi;&iota;&lambda;&omicron;, &pi;&omicron;ὺ ἐ&rho;&gamma;ά&sigma;&theta;&eta;&kappa;&epsilon; &kappa;&upsilon;&rho;ί&omega;&sigmaf; &sigma;&tau;ὴ &Mu;. Ἰ&beta;ή&rho;&omega;&nu; &mu;&epsilon;&tau;&alpha;&xi;ὺ &tau;&omicron;ῦ 1513 &kappa;&alpha;ὶ 1548. Ἀ&pi;ὸ &tau;ὸ &pi;&lambda;&omicron;ύ&sigma;&iota;&omicron; &kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron; &tau;&omicron;ῦ &Beta;ί&omicron;&upsilon; &tau;&omicron;&upsilon; &delta;&iota;&alpha;&tau;&rho;έ&chi;&omicron;&upsilon;&mu;&epsilon; &tau;ὶ&sigmaf; &kappa;&upsilon;&rho;&iota;ό&tau;&epsilon;&rho;&epsilon;&sigmaf; &phi;ά&sigma;&epsilon;&iota;&sigmaf; &tau;ῆ&sigmaf; &zeta;&omega;ῆ&sigmaf; &tau;&omicron;&upsilon;, &lambda;&alpha;&mu;&beta;ά&nu;&omicron;&nu;&tau;&alpha;&sigmaf; ὑ&pi;ό&psi;&iota;&nu; &tau;ὶ&sigmaf; &sigma;&upsilon;&mu;&beta;&omicron;&lambda;ὲ&sigmaf; &tau;&omicron;ῦ &Lambda;ί&nu;&omicron;&upsilon; &Pi;&omicron;&lambda;ί&tau;&eta; &kappa;&alpha;ὶ &tau;&omicron;ῦ &Kappa;&rho;ί&tau;&omega;&nu;&alpha; &Chi;&rho;&upsilon;&sigma;&omicron;&chi;&omicron;ΐ&delta;&eta;, &sigma;ὲ &mu;ί&alpha; &pi;&rho;&omicron;&sigma;&pi;ά&theta;&epsilon;&iota;&alpha; &nu;ὰ &kappa;&alpha;&tau;&alpha;&nu;&omicron;ή&sigma;&omicron;&upsilon;&mu;&epsilon; ὀ&rho;&theta;ὰ &tau;ὸ&nu; &kappa;ώ&delta;&iota;&kappa;&alpha;, &tau;&omicron;ῦ ὁ&pi;&omicron;ί&omicron;&upsilon; &delta;ί&nu;&epsilon;&tau;&alpha;&iota; &mu;ί&alpha; ἀ&kappa;&rho;&iota;&beta;ὴ&sigmaf; &pi;&epsilon;&rho;&iota;&gamma;&rho;&alpha;&phi;ή, &kappa;&alpha;ὶ ἀ&pi;ὸ &tau;ὸ&nu; ὁ&pi;&omicron;ῖ&omicron; &delta;&eta;&mu;&omicron;&sigma;&iota;&epsilon;ύ&epsilon;&tau;&alpha;&iota;, &mu;&epsilon;&tau;&alpha;&xi;ὺ ἄ&lambda;&lambda;&omega;&nu;, &kappa;&alpha;ὶ ἕ&nu;&alpha; ἐ&nu;&delta;&iota;&alpha;&phi;έ&rho;&omicron;&nu; &alpha;ὐ&tau;&omicron;&beta;&iota;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ὸ &sigma;&eta;&mu;&epsilon;ί&omega;&mu;&alpha; &tau;&omicron;ῦ ὁ&sigma;ί&omicron;&upsilon;. Ὁ &kappa;ώ&delta;&iota;&kappa;&alpha;&sigmaf; &theta;έ&tau;&epsilon;&iota; &delta;&iota;ά&phi;&omicron;&rho;&alpha; &pi;&rho;&omicron;&beta;&lambda;ή&mu;&alpha;&tau;&alpha;, &pi;&omicron;ὺ &sigma;&upsilon;&zeta;&eta;&tau;&omicron;ῦ&nu;&tau;&alpha;&iota;, ἐ&nu;ῶ &kappa;&alpha;&theta;ί&sigma;&tau;&alpha;&tau;&alpha;&iota; &phi;&alpha;&nu;&epsilon;&rho;ὴ ἡ ἀ&nu;ά&gamma;&kappa;&eta; &mu;&iota;ᾶ&sigmaf; &pi;&alpha;&lambda;&alpha;&iota;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ῆ&sigmaf; ἐ&xi;έ&tau;&alpha;&sigma;&eta;&sigmaf; &tau;ῆ&sigmaf; &gamma;&rho;&alpha;&phi;ῆ&sigmaf; &tau;&omicron;ῦ &Theta;&epsilon;ό&phi;&iota;&lambda;&omicron;&upsilon; ὑ&pi;ὸ &tau;ὸ &phi;ῶ&sigmaf; &nu;έ&omega;&nu; &sigma;&tau;&omicron;&iota;&chi;&epsilon;ί&omega;&nu;.</span></p>
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Stević, Stevo, Bratislav Iričanin et Witold Kosmala. « On a family of nonlinear difference equations of the fifth order solvable in closed form ». AIMS Mathematics 8, no 10 (2023) : 22662–74. http://dx.doi.org/10.3934/math.20231153.

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<abstract><p>We present some closed-form formulas for the general solution to the family of difference equations</p> <p><disp-formula> <label/> <tex-math id="FE1"> \begin{document}$ x_{n+1} = \Phi^{-1}\left(\Phi(x_{n-1})\frac{{\alpha} \Phi(x_{n-2})+{\beta} \Phi(x_{n-4})}{{\gamma} \Phi(x_{n-2})+{\delta} \Phi(x_{n-4})}\right), $\end{document} </tex-math></disp-formula></p> <p>for $ n\in{\mathbb N}_0 $ where the initial values $ x_{-j} $, $ j = \overline{0, 4} $ and the parameters $ {\alpha}, {\beta}, {\gamma} $ and $ {\delta} $ are real numbers satisfying the conditions $ {\alpha}^2+{\beta}^2\ne 0, $ $ {\gamma}^2+{\delta}^2\ne 0 $ and $ \Phi $ is a function which is a homeomorphism of the real line such that $ \Phi(0) = 0, $ generalizing in a natural way some closed-form formulas to the general solutions to some very special cases of the family of difference equations which have been presented recently in the literature. Besides this, we consider in detail some of the recently formulated statements in the literature on the local and global stability of the equilibria as well as on the boundedness character of positive solutions to the special cases of the difference equation and give some comments and results related to the statements.</p></abstract>
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7

Заставный, Виктор Петрович, et Viktor Petrovich Zastavnyi. « Некоторые задачи, связанные с вполне монотонными и положительно определенными функциями ». Matematicheskie Zametki 106, no 2 (2019) : 222–40. http://dx.doi.org/10.4213/mzm12130.

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В работе рассматривается несколько задач для вполне монотонных функций (класс ${\mathcal{CM}}$) и для функций, которые являются положительно определенными на вещественном линейном пространстве $E$ (класс $\Phi(E)$). В теореме 1 доказаны некоторые предположения Д. Моука, связанные с вполне монотонностью функции $x^{-\mu}(x^2+1)^{-\nu}$. В теореме 2 доказано, что если функция $f\in C^{\infty}{(0,+\infty)}$ и $\delta\in{\mathbb{R}}$, то $$ f(x)-a^\delta f(a x)\in {\mathcal{CM}}\qquad для всех\quad a>1 $$ тогда и только тогда, когда $$ -\delta f(x)-xf'(x)\in \mathcal{CM}. $$ Аналогичный результат для функций из $\Phi(E)$ получен в теореме 9: если $\varepsilon\in{\mathbb{R}}$, а функция $h\colon [0,+\infty)\to\mathbb{R}$ непрерывна на $[0,+\infty)$, дифференцируема на интервале $(0,+\infty)$ и $xh'(x)\to 0$ при ${x\to+0}$, то $$ h(\rho(u))-a^{-\varepsilon}h(a\rho(u))\in\Phi(E)\qquad для всех\quad a>1 $$ тогда и только тогда, когда $$ \psi_{\varepsilon}(\rho(u))\in\Phi(E), $$ где $\psi_{\varepsilon}(x):=\varepsilon h(x)- xh'(x)$ при $x>0$ и $\psi_{\varepsilon}(0):=\varepsilon h(0)$. Здесь $\rho$ - неотрицательная, однородная функция на $E$ и $\rho(u)\not\equiv 0$. Доказано (пример 6), что $e^{-\alpha\|u\|}(1-\beta\|u\|)\in\Phi(\mathbb{R}^m)$ тогда и только тогда, когда $-\alpha\leqslant\beta\leqslant\alpha/m$; $e^{-\alpha\|u\|^2}(1-\beta\|u\|^2)\in\Phi({\mathbb{R}}^m)$ тогда и только тогда, когда $0\leqslant\beta\leqslant2\alpha/m$. Здесь $\|u\|$ - евклидова норма в $\mathbb{R}^m$. В теореме 11 рассмотрен случай радиальных положительно определенных функций $h_{\mu,\nu}$. Библиография: 31 название.
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Ricceri, Biagio. « A class of functionals possessing multiple global minima ». Studia Universitatis Babes-Bolyai Matematica 66, no 1 (20 mars 2021) : 75–84. http://dx.doi.org/10.24193/subbmath.2021.1.06.

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"We get a new multiplicity result for gradient systems. Here is a very particular corollary: Let $\Omega\subset {\bf R}^n$ ($n\geq 2$) be a smooth bounded domain and let $\Phi:{\bf R}^2\to {\bf R}$ be a $C^1$ function, with $\Phi(0,0)=0$, such that $$\sup_{(u,v)\in {\bf R}^2}\frac{|\Phi_u(u,v)|+|\Phi_v(u,v)|}{1+|u|^p+|v|^p}<+\infty$$ where $p>0$, with $p=\frac{2}{n-2}$ when $n>2$.\\ Then, for every convex set $S\subseteq L^{\infty}(\Omega)\times L^{\infty}(\Omega)$ dense in $L^2(\Omega)\times L^2(\Omega)$, there exists $(\alpha,\beta)\in S$ such that the problem $$-\Delta u=(\alpha(x)\cos(\Phi(u,v))-\beta(x)\sin(\Phi(u,v)))\Phi_u(u,v)\hskip 5pt \hbox {\rm in}\hskip 5pt \Omega$$ $$-\Delta v= (\alpha(x)\cos(\Phi(u,v))-\beta(x)\sin(\Phi(u,v)))\Phi_v(u,v)\hskip 5pt \hbox {\rm in}\hskip 5pt \Omega$$ $$u=v=0\hskip 5pt \hbox {\rm on}\hskip 5pt \partial\Omega$$ has at least three weak solutions, two of which are global minima in $H^1_0(\Omega)\times H^1_0(\Omega)$ of the functional $$(u,v)\to \frac{1}{2}\left ( \int_{\Omega}|\nabla u(x)|^2dx+\int_{\Omega}|\nabla v(x)|^2dx\right )$$ $$-\int_{\Omega}(\alpha(x)\sin(\Phi(u(x),v(x)))+\beta(x)\cos(\Phi(u(x),v(x))))dx\ .$$"
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YANGAKI, Anastasia G. « North Syrian Mortaria and Other Late Roman Personal and Utility Objects Bearing Inscriptions of Good Luck ». BYZANTINA SYMMEIKTA 19 (25 mai 2010) : 247. http://dx.doi.org/10.12681/byzsym.953.

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<span style="font-size: 11pt; color: black; font-family: 'Times New Roman','serif'">&Pi;&Eta;&Lambda;&Iota;&Nu;&Alpha; &Iota;&Gamma;&Delta;&Iota;&Alpha; &Alpha;&Pi;&Omicron; &Tau;&Eta; &Beta;&Omicron;&Rho;&Epsilon;&Iota;&Omicron; &Sigma;&Upsilon;&Rho;&Iota;&Alpha; &Kappa;&Alpha;&Iota; &Alpha;&Lambda;&Lambda;&Alpha; &Alpha;&Nu;&Tau;&Iota;&Kappa;&Epsilon;&Iota;&Mu;&Epsilon;&Nu;&Alpha; &Pi;&Rho;&Omicron;&Sigma;&Omega;&Pi;&Iota;&Kappa;&Eta;&Sigma; &Kappa;&Alpha;&Iota; &Kappa;&Alpha;&Theta;&Eta;&Mu;&Epsilon;&Rho;&Iota;&Nu;&Eta;&Sigma; &Chi;&Rho;&Eta;&Sigma;&Eta;&Sigma; &Pi;&Omicron;&Upsilon; &Phi;&Epsilon;&Rho;&Omicron;&Upsilon;&Nu; &Epsilon;&Pi;&Iota;&Gamma;&Rho;&Alpha;&Phi;&Epsilon;&Sigma; &Gamma;&Iota;&Alpha; &Kappa;&Alpha;&Lambda;&Eta; &Tau;&Upsilon;&Chi;&Eta;</span> <p style="margin: 0cm 0cm 0pt; vertical-align: middle; text-indent: 21.25pt; line-height: 15pt" class="MsoNormal">&nbsp;</p><span style="font-size: 11pt; color: black; font-family: 'Times New Roman','serif'">&Omicron;&rho;&iota;&sigma;&mu;έ&nu;&alpha; &alpha;&pi;ό &tau;&alpha; &sigma;&phi;&rho;&alpha;&gamma;ί&sigma;&mu;&alpha;&tau;&alpha; &pi;&omicron;&upsilon; &epsilon;&nu;&tau;&omicron;&pi;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&epsilon; &iota;&gamma;&delta;ί&alpha; &alpha;&pi;ό &tau;&eta; &Beta;ό&rho;&epsilon;&iota;&omicron; &Sigma;&upsilon;&rho;ί&alpha;, &mu;ί&alpha; &iota;&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&alpha; &delta;&iota;&alpha;&delta;&epsilon;&delta;&omicron;&mu;έ&nu;&eta; &omicron;&mu;ά&delta;&alpha; &pi;ή&lambda;&iota;&nu;&omega;&nu; &iota;&gamma;&delta;ί&omega;&nu; &pi;&omicron;&upsilon; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&omicron;ύ&nu;&tau;&alpha;&iota; &sigma;&tau;&omicron; &tau;έ&lambda;&omicron;&sigmaf; &tau;&omicron;&upsilon; 3&omicron;&upsilon; &kappa;&alpha;&iota; &sigma;&tau;&omicron; &pi;&rho;ώ&tau;&omicron; &mu;&iota;&sigma;ό &tau;&omicron;&upsilon; 4&omicron;&upsilon; &alpha;&iota;. &mu;.&Chi;., &phi;έ&rho;&omicron;&upsilon;&nu; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;έ&sigmaf; ό&pi;&omicron;&upsilon; &kappa;&upsilon;&rho;ί&omega;&sigmaf; &gamma;ί&nu;&epsilon;&tau;&alpha;&iota; &chi;&rho;ή&sigma;&eta; &tau;&omicron;&upsilon; &epsilon;&pi;&iota;&rho;&rho;ή&mu;&alpha;&tau;&omicron;&sigmaf; <em>&epsilon;ὐ&tau;&upsilon;&chi;ῶ&sigmaf;</em> ή &tau;&omicron;&upsilon; &rho;ή&mu;&alpha;&tau;&omicron;&sigmaf; <em>&epsilon;ὐ&tau;&upsilon;&chi;ῶ</em> &sigma;&epsilon; &sigma;&upsilon;&nu;&delta;&upsilon;&alpha;&sigma;&mu;ό &mu;&epsilon; έ&nu;&alpha; &kappa;ύ&rho;&iota;&omicron; ό&nu;&omicron;&mu;&alpha;. &Eta; &mu;&epsilon;&lambda;έ&tau;&eta; &sigma;&upsilon;&gamma;&kappa;&epsilon;&nu;&tau;&rho;ώ&nu;&epsilon;&iota; &tau;&alpha; &pi;&omicron;&lambda;&upsilon;ά&rho;&iota;&theta;&mu;&alpha; &iota;&gamma;&delta;ί&alpha; &pi;&omicron;&upsilon; &phi;έ&rho;&omicron;&upsilon;&nu; &sigma;&chi;&epsilon;&tau;&iota;&kappa;έ&sigmaf; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;έ&sigmaf; (&Pi;&alpha;&rho;ά&rho;&tau;&eta;&mu;&alpha; &Alpha;), &kappa;&alpha;&theta;ώ&sigmaf; &kappa;&alpha;&iota; &pi;&omicron;&lambda;&lambda;ά &alpha;&nu;&tau;&iota;&kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &kappa;&alpha;&theta;&eta;&mu;&epsilon;&rho;&iota;&nu;ή&sigmaf; &kappa;&alpha;&iota; &pi;&rho;&omicron;&sigma;&omega;&pi;&iota;&kappa;ή&sigmaf; &chi;&rho;ή&sigma;&eta;&sigmaf; (&delta;&alpha;&kappa;&tau;&upsilon;&lambda;ί&delta;&iota;&alpha;, &sigma;&phi;&rho;&alpha;&gamma;ί&delta;&epsilon;&sigmaf;, &pi;&upsilon;&xi;ί&delta;&epsilon;&sigmaf;, &gamma;&upsilon;ά&lambda;&iota;&nu;&alpha; &alpha;&gamma;&gamma;&epsilon;ί&alpha;, &pi;ή&lambda;&iota;&nu;&alpha; &lambda;&upsilon;&chi;&nu;ά&rho;&iota;&alpha;, &pi;ή&lambda;&iota;&nu;&epsilon;&sigmaf; &omicron;&iota;&nu;&omicron;&chi;ό&epsilon;&sigmaf;) &mu;&epsilon; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;έ&sigmaf; &pi;&alpha;&rho;ό&mu;&omicron;&iota;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;&epsilon;&chi;&omicron;&mu;έ&nu;&omicron;&upsilon;. &Tau;&alpha; &pi;&epsilon;&rho;&iota;&sigma;&sigma;ό&tau;&epsilon;&rho;&alpha; &alpha;&pi;ό &tau;&alpha; &alpha;&nu;&tau;&iota;&kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &alpha;&upsilon;&tau;ά &epsilon;ί&nu;&alpha;&iota; &sigma;ύ&gamma;&chi;&rho;&omicron;&nu;&alpha; &mu;&epsilon; &tau;&alpha; &iota;&gamma;&delta;ί&alpha;, &epsilon;&nu;ώ &omicron;&rho;&iota;&sigma;&mu;έ&nu;&alpha; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&omicron;ύ&nu;&tau;&alpha;&iota; &sigma;&tau;&eta;&nu; &pi;&epsilon;&rho;ί&omicron;&delta;&omicron; &alpha;&pi;ό &tau;&omicron;&nu; 5&omicron; &mu;έ&chi;&rho;&iota; &kappa;&alpha;&iota; &tau;&omicron;&nu; 7&omicron; &alpha;&iota;. &mu;.&Chi;. &Alpha;&nu;&alpha;&lambda;ύ&epsilon;&tau;&alpha;&iota; &eta; &mu;&omicron;&rho;&phi;ή &kappa;&alpha;&iota; &tau;&omicron; &pi;&epsilon;&rho;&iota;&epsilon;&chi;ό&mu;&epsilon;&nu;&omicron; &alpha;&upsilon;&tau;ώ&nu; &tau;&omega;&nu; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;ώ&nu;, &mu;έ&sigma;&omega; &tau;&omega;&nu; &omicron;&pi;&omicron;ί&omega;&nu; &epsilon;&kappa;&phi;&rho;ά&zeta;&omicron;&nu;&tau;&alpha;&iota; &epsilon;&upsilon;&chi;έ&sigmaf; &gamma;&iota;&alpha; &kappa;&alpha;&lambda;ή &tau;ύ&chi;&eta;. &Sigma;&chi;&omicron;&lambda;&iota;ά&zeta;&epsilon;&tau;&alpha;&iota; &kappa;&alpha;&tau;ά &pi;ό&sigma;&omicron;&nu; &alpha;&upsilon;&tau;έ&sigmaf;, &sigma;&tau;&eta;&nu; &pi;&epsilon;&rho;ί&pi;&tau;&omega;&sigma;&eta; &tau;&omega;&nu; &pi;ή&lambda;&iota;&nu;&omega;&nu; &iota;&gamma;&delta;ί&omega;&nu;, &alpha;&nu;&alpha;&phi;έ&rho;&omicron;&nu;&tau;&alpha;&iota; &pi;&alpha;&rho;ά&lambda;&lambda;&eta;&lambda;&alpha; &kappa;&alpha;&iota; &sigma;&tau;&omicron; &epsilon;&rho;&gamma;&alpha;&sigma;&tau;ή&rho;&iota;&omicron; &kappa;&alpha;&tau;&alpha;&sigma;&kappa;&epsilon;&upsilon;ή&sigmaf; &alpha;&upsilon;&tau;ώ&nu; &tau;&omega;&nu; &alpha;&gamma;&gamma;&epsilon;ί&omega;&nu;. &Alpha;&upsilon;&tau;&omicron;ύ &tau;&omicron;&upsilon; &epsilon;ί&delta;&omicron;&upsilon;&sigmaf; &omicron;&iota; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;έ&sigmaf; &pi;&omicron;&upsilon; &epsilon;&nu;&tau;&omicron;&pi;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&alpha; &iota;&gamma;&delta;ί&alpha; &alpha;&pi;ό &tau;&eta; &Beta;ό&rho;&epsilon;&iota;&omicron; &Sigma;&upsilon;&rho;ί&alpha; &alpha;&pi;&omicron;&tau;&epsilon;&lambda;&omicron;ύ&nu; &mu;έ&rho;&omicron;&sigmaf; &mu;ί&alpha;&sigmaf; &mu;&alpha;&kappa;&rho;ά&sigmaf; &epsilon;&pi;&iota;&gamma;&rho;&alpha;&phi;&iota;&kappa;ή&sigmaf; &pi;&alpha;&rho;ά&delta;&omicron;&sigma;&eta;&sigmaf; &kappa;&alpha;&iota;, &beta;ά&sigma;&epsilon;&iota; &tau;&eta;&sigmaf; &chi;&rho;&omicron;&nu;&omicron;&lambda;ό&gamma;&eta;&sigma;&eta;&sigmaf; &tau;&omega;&nu; &lambda;&omicron;&iota;&pi;ώ&nu; &alpha;&nu;&tau;&iota;&kappa;&epsilon;&iota;&mu;έ&nu;&omega;&nu; &sigma;&tau;&alpha; &omicron;&pi;&omicron;ί&alpha; &alpha;&upsilon;&tau;έ&sigmaf; &alpha;&pi;&alpha;&nu;&tau;&omicron;ύ&nu;, &sigma;&upsilon;&nu;έ&chi;&iota;&sigma;&alpha;&nu; &nu;&alpha; &epsilon;ί&nu;&alpha;&iota; &alpha;&rho;&kappa;&epsilon;&tau;ά &kappa;&omicron;&iota;&nu;έ&sigmaf; &gamma;&iota;&alpha; &mu;&epsilon;&gamma;ά&lambda;&omicron; &chi;&rho;&omicron;&nu;&iota;&kappa;ό &delta;&iota;ά&sigma;&tau;&eta;&mu;&alpha;, &pi;&rho;&omicron;&phi;&alpha;&nu;ώ&sigmaf; &delta;&epsilon;&delta;&omicron;&mu;έ&nu;&omicron;&upsilon; &tau;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;&epsilon;&chi;&omicron;&mu;έ&nu;&omicron;&upsilon; &tau;&omicron;&upsilon; &mu;&eta;&nu;ύ&mu;&alpha;&tau;ό&sigmaf; &tau;&omicron;&upsilon;&sigmaf;.</span><span style="font-family: 'Times New Roman','serif'"><font size="3">&nbsp;</font></span>
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10

DAVIS, John. « A Passage of the 'Barbarograeca᾽ Metaphrase of Niketas Choniates᾽ Chronike Diegesis. Retranslated or Revised ? » BYZANTINA SYMMEIKTA 10 (29 septembre 1996) : 127. http://dx.doi.org/10.12681/byzsym.809.

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&nbsp; <p>J. C. Davis</p><p>&nbsp;Ἕ&nu;&alpha; &chi;&omega;&rho;ί&omicron; ἀ&pi;ὸ &tau;ὴ &lambda;&epsilon;&gamma;ό&mu;&epsilon;&nu;&eta; &laquo;&delta;&eta;&mu;ώ&delta;&eta;&raquo; &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta; &tau;ῆ&sigmaf; <em>&Chi;&rho;&omicron;&nu;&iota;&kappa;</em><em>ῆ</em><em>&sigmaf; &Delta;&iota;&eta;&gamma;ή&sigma;&epsilon;&omega;&sigmaf;</em> &tau;&omicron;ῦ &Nu;&iota;&kappa;ή&tau;&alpha; &Chi;&omega;&nu;&iota;ά&tau;&eta;: ἐ&pi;&alpha;&nu;&alpha;-&mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta; ἤ ἁ&pi;&lambda;ῶ&sigmaf; &delta;&iota;ό&rho;&theta;&omega;&sigma;&eta;; </p><p>&Tau;ὸ &chi;&omega;&rho;ί&omicron; &pi;&omicron;ὺ &sigma;&upsilon;&zeta;&eta;&tau;&epsilon;ῖ&tau;&alpha;&iota; ἐ&delta;ῶ ἀ&pi;&omicron;&tau;&epsilon;&lambda;&epsilon;ῖ ἰ&delta;&iota;ά&zeta;&omicron;&upsilon;&sigma;&alpha; &pi;&epsilon;&rho;ί&pi;&tau;&omega;&sigma;&eta; &sigma;&tau;ὸ &sigma;ύ&nu;&omicron;&lambda;&omicron; &tau;ῆ&sigmaf; &lambda;&epsilon;&gamma;&omicron;&mu;έ&nu;&eta;&sigmaf; Barbarograeca (&laquo;&delta;&eta;&mu;ώ&delta;&omicron;&upsilon;&sigmaf;&raquo;) &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta;&sigmaf; &tau;ῆ&sigmaf; &Chi;&rho;&omicron;&nu;&iota;&kappa;ῆ&sigmaf; &Delta;&iota;&eta;&gamma;ή&sigma;&epsilon;&omega;&sigmaf; &tau;&omicron;ῦ &Nu;&iota;&kappa;ή&tau;&alpha; &Chi;&omega;&nu;&iota;ά&tau;&eta;: ἡ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&eta; &pi;&alpha;&rho;ά&delta;&omicron;&sigma;&eta; &tau;&omicron;ῦ &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon; &alpha;ὐ&tau;&omicron;ῦ (Niketas-Metaphrase=<em>&Nu;</em>-<em>&Mu;</em>) &pi;&alpha;&rho;&omicron;&upsilon;&sigma;&iota;ά&zeta;&epsilon;&iota; &delta;ύ&omicron; &kappa;&lambda;ά&delta;&omicron;&upsilon;&sigmaf;, &omicron;ἱ ὁ&pi;&omicron;ῖ&omicron;&iota; &delta;ὲ&nu; &delta;&iota;&alpha;&phi;έ&rho;&omicron;&upsilon;&nu; &rho;&iota;&zeta;&iota;&kappa;ὰ &pi;&alpha;&rho;ὰ &mu;ό&nu;&omicron; &sigma;&tau;ὸ ὑ&pi;ὸ &sigma;&upsilon;&zeta;ή&tau;&eta;&sigma;&iota;&nu; &sigma;&eta;&mu;&epsilon;ῖ&omicron;.</p><p>&Tau;ὸ ἐ&rho;ώ&tau;&eta;&mu;&alpha; &pi;&omicron;ὺ &pi;&rho;&omicron;&kappa;ύ&pi;&tau;&epsilon;&iota; ἀ&pi;ὸ &tau;ὶ&sigmaf; &delta;ύ&omicron; &pi;&alpha;&rho;&alpha;&lambda;&lambda;&alpha;&gamma;ὲ&sigmaf; &pi;&omicron;ὺ &sigma;ώ&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;ὰ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha; &epsilon;ἶ&nu;&alpha;&iota; &kappa;&alpha;&tau;ὰ &pi;ό&sigma;&omicron; ἡ &mu;ί&alpha; &epsilon;ἶ&nu;&alpha;&iota; &delta;&upsilon;&nu;&alpha;&tau;ὸ &nu;ὰ &theta;&epsilon;&omega;&rho;&eta;&theta;&epsilon;ῖ &delta;&iota;ό&rho;&theta;&omega;&sigma;&eta; &tau;ῆ&sigmaf; ἄ&lambda;&lambda;&eta;&sigmaf;, &kappa;&alpha;ὶ &kappa;&alpha;&tau;ὰ &pi;ό&sigma;&omicron; &alpha;ὐ&tau;ὴ ἡ &delta;&iota;ό&rho;&theta;&omega;&sigma;&eta; ἔ&gamma;&iota;&nu;&epsilon; &beta;ά&sigma;&epsilon;&iota; &tau;&omicron;ῦ &pi;&rho;&omega;&tau;&omicron;&tau;ύ&pi;&omicron;&upsilon; &tau;&omicron;ῦ &Chi;&omega;&nu;&iota;ά&tau;&eta;, &tau;&omicron;ῦ &lambda;ό&gamma;&iota;&omicron;&upsilon;, &delta;&eta;&lambda;&alpha;&delta;ή, &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon; &tau;ῆ&sigmaf; <em>&Chi;&rho;&omicron;&nu;&iota;&kappa;</em><em>ῆ</em><em>&sigmaf; &Delta;&iota;&eta;&gamma;ή&sigma;&epsilon;&omega;&sigmaf;</em>.</p><p>Ὅ&tau;&iota; &omicron;ἱ &delta;ύ&omicron; &pi;&alpha;&rho;&alpha;&lambda;&lambda;&alpha;&gamma;ὲ&sigmaf; &tau;&omicron;ῦ &chi;&omega;&rho;ί&omicron;&upsilon;, ἀ&nu;&epsilon;&xi;ά&rho;&tau;&eta;&tau;&alpha; ἡ &mu;ί&alpha; ἀ&pi;ό &tau;ὴ&nu; ἄ&lambda;&lambda;&eta;, ὑ&pi;&omicron;&delta;&epsilon;&iota;&kappa;&nu;ύ&omicron;&upsilon;&nu; &gamma;&nu;ώ&sigma;&eta; &tau;&omicron;ῦ &pi;&rho;&omega;&tau;&omicron;&tau;ύ&pi;&omicron;&upsilon;, &theta;έ&tau;&epsilon;&iota; ἕ&nu;&alpha; ἄ&lambda;&lambda;&omicron; ἐ&rho;ώ&tau;&eta;&mu;&alpha;: &pi;ῶ&sigmaf; ἦ&tau;&alpha;&nu; ἡ ἀ&rho;&chi;&iota;&kappa;ὴ &mu;&omicron;&rho;&phi;ὴ &tau;ῆ&sigmaf; <em>&Nu;</em>-<em>&Mu;</em>; Ὑ&pi;ῆ&rho;&chi;&epsilon; &mu;ή&pi;&omega;&sigmaf; ἕ&nu;&alpha; &kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron; ἐ&pi;ά&nu;&omega; &sigma;&tau;ὸ ὁ&pi;&omicron;ῖ&omicron; ἦ&tau;&alpha;&nu; &sigma;&eta;&mu;&epsilon;&iota;&omega;&mu;έ&nu;&epsilon;&sigmaf; &kappa;ά&pi;&omicron;&iota;&epsilon;&sigmaf; &delta;&iota;&omicron;&rho;&theta;ώ&sigma;&epsilon;&iota;&sigmaf; ἤ ἀ&lambda;&lambda;&alpha;&gamma;έ&sigmaf;, &pi;&iota;&theta;&alpha;&nu;ὸ&nu; &gamma;&rho;&alpha;&mu;&mu;έ&nu;&epsilon;&sigmaf; &sigma;ὲ &kappa;&omicron;&nu;&tau;&iota;&nu;ὸ &chi;&rho;&omicron;&nu;&iota;&kappa;ὸ &delta;&iota;ά&sigma;&tau;&eta;&mu;&alpha; ἀ&pi;ὸ &tau;ὴ &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;ὴ &tau;ῆ&sigmaf; <em>&Nu;</em>-<em>&Mu;</em>, &kappa;&alpha;ὶ &gamma;&iota;ὰ &tau;ὶ&sigmaf; ὁ&pi;&omicron;ῖ&epsilon;&sigmaf; ὁ (&sigma;&upsilon;&gamma;)&gamma;&rho;&alpha;&phi;έ&alpha;&sigmaf; &pi;&alpha;&rho;έ&pi;&epsilon;&mu;&pi;&epsilon; &sigma;&tau;ὴ &Chi;&rho;&omicron;&nu;&iota;&kappa;ὴ &Delta;&iota;ή&gamma;&eta;&sigma;&eta;;</p><p>Ἐ&nu;ῶ ἡ &gamma;&epsilon;&nu;&iota;&kappa;ὴ &mu;&omicron;&rho;&phi;ὴ &tau;ῶ&nu; &delta;ύ&omicron; &pi;&alpha;&rho;&alpha;&lambda;&lambda;&alpha;&gamma;ῶ&nu; ὑ&pi;&omicron;&delta;&epsilon;&iota;&kappa;&nu;ύ&epsilon;&iota; ὅ&tau;&iota; ἡ &mu;ί&alpha; (&sigma;&omega;&zeta;ό&mu;&epsilon;&nu;&eta; &sigma;&tau;ὰ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha; XS) ἔ&gamma;&iota;&nu;&epsilon; &mu;ὲ &beta;ά&sigma;&eta; &tau;ὴ&nu; ἄ&lambda;&lambda;&eta; -&kappa;&alpha;ὶ &sigma;&upsilon;&nu;&epsilon;&pi;ῶ&sigmaf; &delta;ὲ&nu; ἀ&pi;&omicron;&tau;&epsilon;&lambda;&epsilon;ῖ ἀ&kappa;&rho;&iota;&beta;ῶ&sigmaf; &nu;έ&alpha; &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta;-, &pi;&alpha;&rho;ά &tau;&alpha;ῦ&tau;&alpha; &pi;&epsilon;&rho;&iota;&lambda;&alpha;&mu;&beta;ά&nu;&omicron;&nu;&tau;&alpha;&iota; &lambda;έ&xi;&epsilon;&iota;&sigmaf; &kappa;&alpha;ὶ &phi;&rho;ά&sigma;&epsilon;&iota;&sigmaf;, &omicron;ἱ ὁ&pi;&omicron;ῖ&epsilon;&sigmaf; &mu;ᾶ&sigmaf; ἐ&pi;&iota;&tau;&rho;έ&pi;&omicron;&upsilon;&nu; &nu;ὰ ὑ&pi;&omicron;&theta;έ&sigma;&omicron;&upsilon;&mu;&epsilon; ὅ&tau;&iota; &omicron;ἱ &sigma;&upsilon;&nu;&tau;ά&kappa;&tau;&epsilon;&sigmaf; &tau;ῶ&nu; &pi;&alpha;&rho;&alpha;&lambda;&lambda;&alpha;&gamma;ῶ&nu; &gamma;&nu;ώ&rho;&iota;&zeta;&alpha;&nu; &tau;ὸ ἀ&rho;&chi;&iota;&kappa;ὸ ἔ&rho;&gamma;&omicron; &tau;&omicron;ῦ &Chi;&omega;&nu;&iota;ά&tau;&eta;. Ἴ&sigma;&omega;&sigmaf; &tau;ὸ &chi;&omega;&rho;ί&omicron; &mu;ᾶ&sigmaf; &delta;&iota;&alpha;&sigma;ώ&zeta;&epsilon;&iota; &tau;ὸ ἀ&pi;&omicron;&tau;έ&lambda;&epsilon;&sigma;&mu;&alpha; &mu;ί&alpha;&sigmaf; &pi;&rho;&omicron;&sigma;&pi;ά&theta;&epsilon;&iota;&alpha;&sigmaf; ἀ&nu;ά&gamma;&nu;&omega;&sigma;&eta;&sigmaf;, ἀ&nu;&tau;&iota;&gamma;&rho;&alpha;&phi;ῆ&sigmaf; &kappa;&alpha;ὶ ὀ&rho;&gamma;ά&nu;&omega;&sigma;&eta;&sigmaf; ἑ&nu;ὸ&sigmaf; &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon; ἡ&mu;&iota;&tau;&epsilon;&lambda;&omicron;ῦ&sigmaf; &mu;&omicron;&rho;&phi;ῆ&sigmaf; (ἔ&sigma;&tau;&omega; &sigma;' ἕ&nu;&alpha; &mu;&iota;&kappa;&rho;ὸ &sigma;&eta;&mu;&epsilon;ῖ&omicron; &tau;&omicron;ῦ &mu;&epsilon;&gamma;ά&lambda;&omicron;&upsilon; &alpha;ὐ&tau;&omicron;ῦ ἔ&rho;&gamma;&omicron;&upsilon;), ἤ ἴ&sigma;&omega;&sigmaf; &mu;ᾶ&sigmaf; ἔ&chi;&epsilon;&iota; &sigma;&omega;&theta;&epsilon;ῖ &kappa;ά&pi;&omicron;&iota;&omicron;&upsilon; &epsilon;ἴ&delta;&omicron;&upsilon;&sigmaf; &pi;&epsilon;ί&rho;&alpha;&mu;&alpha; ἐ&kappa; &mu;έ&rho;&omicron;&upsilon;&sigmaf; &tau;&omicron;ῦ &mu;&epsilon;&tau;&alpha;&phi;&rho;&alpha;&sigma;&tau;ῆ ἤ &tau;&omicron;ῦ &alpha;&nu;&tau;&iota;&gamma;&rho;&alpha;&phi;έ&alpha;.</p>
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11

Hitzig, B. M., W. C. Perng, T. Burt, P. Okunieff et D. C. Johnson. « 1H-NMR measurement of fractional dissociation of imidazole in intact animals ». American Journal of Physiology-Regulatory, Integrative and Comparative Physiology 266, no 3 (1 mars 1994) : R1008—R1015. http://dx.doi.org/10.1152/ajpregu.1994.266.3.r1008.

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The alphastat hypothesis states that intracellular acid-base status is regulated to maintain constancy of the fractional dissociation of intracellular protein and enzyme imidazole-histidine (alpha-imidazole). A major drawback of this theory has been the lack of a means to directly measure alpha-imidazole in intact animals. We developed a method for directly measuring alpha-imidazole in intact unanesthetized animals using 1H-nuclear magnetic resonance spectroscopy (NMR). We measured carnosine alpha-imidazole of white skeletal muscle from intact unanesthetized newts at three body temperatures (10, 20, and 30 degrees C). alpha-Imidazole remained constant, approximately 0.56, with alterations in body temperature, whereas intracellular pH (pHi) changed significantly (-0.015 U/degrees C), affirming the validity of the imidazole alphastat hypothesis for this tissue. This method was also used to determine the pK values of the imidazole moiety of carnosine and the imidazole moiety alone over a temperature (T) range 4-40 degrees C. The pK values of carnosine differed from those of imidazole, but the delta pK/delta T was the same. pHi was also determined using 31P-NMR and found to be the same as that calculated from carnosine alpha-imidazole values. Therefore Pi and carnosine share a similar pHi environment. We describe a novel technique to directly measure alpha-imidazole in intact tissue.
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12

VATIN, Nicolas, et Gilles VEINSTEIN. « Trois documents signés du Şehzâde Mustafâ b. Süleymân conservés au monastère de Patmos ». BYZANTINA SYMMEIKTA 12 (29 septembre 1998) : 237. http://dx.doi.org/10.12681/byzsym.855.

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&nbsp; <p>Nicolas Vatin - Gilles Veinstein</p><p>&Tau;&rho;ί&alpha; &epsilon;&nu;&upsilon;&pi;ό&gamma;&rho;&alpha;&phi;&alpha; έ&gamma;&gamma;&rho;&alpha;&phi;&alpha;&nbsp; &tau;&omicron;&upsilon; Şehz&acirc;de Muşţafa b. S&uuml;leym&acirc;n &alpha;&pi;ό &tau;&eta; &mu;&omicron;&nu;ή &tau;&eta;&sigmaf; &Pi;ά&tau;&mu;&omicron;&upsilon;</p><p>Έ&kappa;&delta;&omicron;&sigma;&eta; &kappa;&alpha;&iota; &sigma;&chi;&omicron;&lambda;&iota;&alpha;&sigma;&mu;ό&sigmaf; &tau;&rho;&iota;ώ&nu; &phi;&iota;&rho;&mu;&alpha;&nu;&iota;ώ&nu;, &pi;&omicron;&upsilon; &epsilon;&xi;&epsilon;&delta;ό&theta;&eta;&sigma;&alpha;&nu; &alpha;&pi;ό &tau;&omicron;&nu; &delta;&iota;&omicron;&iota;&kappa;&eta;&tau;ή &tau;&eta;&sigmaf; &Mu;&alpha;&gamma;&nu;&eta;&sigma;ί&alpha;&sigmaf; Şehz&acirc;de Muşţafa, &pi;&rho;&omega;&tau;ό&tau;&omicron;&kappa;&omicron; &gamma;&iota;ό &tau;&omicron;&upsilon; &Sigma;&omicron;&upsilon;&lambda;&epsilon;ϋ&mu;ά&nu; &tau;&omicron;&upsilon; &Mu;&epsilon;&gamma;&alpha;&lambda;&omicron;&pi;&rho;&epsilon;&pi;&omicron;ύ&sigmaf;, &kappa;&alpha;&iota; &sigma;ώ&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&omicron; &alpha;&rho;&chi;&epsilon;ί&omicron; &tau;&eta;&sigmaf; &mu;&omicron;&nu;ή&sigmaf; &tau;&eta;&sigmaf; &Pi;ά&tau;&mu;&omicron;&upsilon;. &Tau;&alpha; &tau;&rho;ί&alpha; &alpha;&upsilon;&tau;ά έ&gamma;&gamma;&rho;&alpha;&phi;&alpha; &phi;&omega;&tau;ί&zeta;&omicron;&upsilon;&nu; &pi;&tau;&upsilon;&chi;έ&sigmaf; &tau;&eta;&sigmaf; &iota;&sigma;&tau;&omicron;&rho;ί&alpha;&sigmaf; &tau;&eta;&sigmaf; &mu;&omicron;&nu;ή&sigmaf; &kappa;&alpha;&iota; &tau;&eta;&sigmaf; &Pi;ά&tau;&mu;&omicron;&upsilon; &gamma;&epsilon;&nu;&iota;&kappa;ό&tau;&epsilon;&rho;&alpha;, &kappa;&alpha;&theta;ώ&sigmaf; &kappa;&alpha;&iota; &tau;&omega;&nu; &sigma;&chi;έ&sigma;&epsilon;ώ&nu; &tau;&eta;&sigmaf; &mu;&epsilon; &tau;&eta;&nu; &Upsilon;&psi;&eta;&lambda;ή &Pi;ύ&lambda;&eta;. &Epsilon;&pi;&iota;&pi;&lambda;έ&omicron;&nu; &pi;&alpha;&rho;έ&chi;&omicron;&upsilon;&nu; &sigma;&eta;&mu;&alpha;&nu;&tau;&iota;&kappa;έ&sigmaf; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &gamma;&iota;&alpha; &tau;&eta;&nu; &lambda;&epsilon;&iota;&tau;&omicron;&upsilon;&rho;&gamma;ί&alpha; &tau;&omicron;&upsilon; &omicron;&theta;&omega;&mu;&alpha;&nu;&iota;&kappa;&omicron;ύ &kappa;&rho;ά&tau;&omicron;&upsilon;&sigmaf; &kappa;&alpha;&tau;ά &tau;&omicron;&nu; 16&omicron; &alpha;&iota;ώ&nu;&alpha;.</p><p>&Tau;&omicron; &pi;&rho;ώ&tau;&omicron; έ&gamma;&gamma;&rho;&alpha;&phi;&omicron; (&chi;&rho;&omicron;&nu;. 1535) &alpha;&phi;&omicron;&rho;ά &tau;&eta;&nu; &pi;&lambda;&eta;&rho;&omega;&mu;ή &tau;&omicron;&upsilon; &phi;ό&rho;&omicron;&upsilon; cizye, &pi;&omicron;&upsilon; &omicron;&iota; &kappa;ά&tau;&omicron;&iota;&kappa;&omicron;&iota; &omicron;&phi;&epsilon;ί&lambda;&omicron;&upsilon;&nu; &nu;&alpha; &kappa;&alpha;&tau;&alpha;&beta;ά&lambda;&omicron;&upsilon;&nu; &sigma;&tau;&omicron; &omicron;&theta;&omega;&mu;&alpha;&nu;&iota;&kappa;ό &kappa;&rho;ά&tau;&omicron;&sigmaf;. &Alpha;&pi;ό &tau;&omicron; έ&gamma;&gamma;&rho;&alpha;&phi;&omicron; &pi;&rho;&omicron;&kappa;ύ&pi;&tau;&omicron;&upsilon;&nu; &epsilon;&nu;&delta;&iota;&alpha;&phi;έ&rho;&omicron;&upsilon;&sigma;&epsilon;&sigmaf; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &sigma;&chi;&epsilon;&tau;&iota;&kappa;ά &mu;&epsilon; &tau;&eta; &phi;&omicron;&rho;&omicron;&lambda;&omicron;&gamma;&iota;&kappa;ή &upsilon;&pi;&alpha;&gamma;&omega;&gamma;ή &tau;&omicron;&upsilon; &nu;&eta;&sigma;&iota;&omicron;ύ, &tau;&omicron;&nu; &tau;ύ&pi;&omicron; &phi;&omicron;&rho;&omicron;&lambda;ό&gamma;&eta;&sigma;&eta;&sigmaf; &tau;&omega;&nu; &kappa;&alpha;&tau;&omicron;ί&kappa;&omega;&nu; &kappa;&alpha;&iota; &sigma;&upsilon;&zeta;&eta;&tau;&epsilon;ί&tau;&alpha;&iota; &eta; &epsilon;&nu;&delta;&epsilon;&chi;ό&mu;&epsilon;&nu;&eta; &delta;&iota;ά&kappa;&rho;&iota;&sigma;&eta; &mu;&epsilon;&tau;&alpha;&xi;ύ &mu;&omicron;&nu;&alpha;&chi;ώ&nu; &kappa;&alpha;&iota; &lambda;&alpha;ϊ&kappa;ώ&nu; &omega;&sigmaf; &pi;&rho;&omicron;&sigmaf; &tau;&iota;&sigmaf; &phi;&omicron;&rho;&omicron;&lambda;&omicron;&gamma;&iota;&kappa;έ&sigmaf; &tau;&omicron;&upsilon;&sigmaf; &upsilon;&pi;&omicron;&chi;&rho;&epsilon;ώ&sigma;&epsilon;&iota;&sigmaf;.</p><p>&Tau;&omicron; &delta;&epsilon;ύ&tau;&epsilon;&rho;&omicron; έ&gamma;&gamma;&rho;&alpha;&phi;&omicron; (&chi;&rho;&omicron;&nu;. 1539) &pi;&alpha;&rho;έ&chi;&epsilon;&iota; &sigma;&eta;&mu;&alpha;&nu;&tau;&iota;&kappa;έ&sigmaf; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &omega;&sigmaf; &pi;&rho;&omicron;&sigmaf; &tau;&omicron;&nu; έ&lambda;&epsilon;&gamma;&chi;&omicron; &sigma;&chi;&epsilon;&tau;&iota;&kappa;ά &mu;&epsilon; &tau;&eta; &delta;&iota;&alpha;&kappa;ί&nu;&eta;&sigma;&eta; &pi;&rho;&omicron;ϊό&nu;&tau;&omega;&nu;, &kappa;&upsilon;&rho;ί&omega;&sigmaf; &tau;&rho;&omicron;&phi;ί&mu;&omega;&nu;, &alpha;&pi;ό &tau;&eta;&nu; &mu;&iota;&kappa;&rho;&alpha;&sigma;&iota;&alpha;&tau;&iota;&kappa;ή &epsilon;&nu;&delta;&omicron;&chi;ώ&rho;&alpha; &pi;&rho;&omicron;&sigmaf; &tau;&eta;&nu; &Pi;ά&tau;&mu;&omicron;. &Alpha;&pi;ό &tau;&omicron; &pi;&epsilon;&rho;&iota;&epsilon;&chi;ό&mu;&epsilon;&nu;&omicron; &tau;&eta;&sigmaf; &upsilon;&pi;ό&theta;&epsilon;&sigma;&eta;&sigmaf; &delta;&iota;&epsilon;&upsilon;&kappa;&rho;&iota;&nu;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &epsilon;&pi;ί&sigma;&eta;&sigmaf; &theta;έ&mu;&alpha;&tau;&alpha; &pi;&omicron;&upsilon; &alpha;&phi;&omicron;&rho;&omicron;ύ&nu; &tau;&alpha; &epsilon;&mu;&pi;&omicron;&rho;&iota;&kappa;ά &pi;&rho;&omicron;&nu;ό&mu;&iota;&alpha; &pi;&rho;&omicron;&sigmaf; &tau;&eta; &mu;&omicron;&nu;ή &tau;&eta;&sigmaf; &Pi;ά&tau;&mu;&omicron;&upsilon;.</p><p>&Tau;&omicron; &tau;&rho;ί&tau;&omicron; έ&gamma;&gamma;&rho;&alpha;&phi;&omicron; (&chi;&rho;&omicron;&nu;. 1541) &alpha;&phi;&omicron;&rho;ά &tau;&omicron; &zeta;ή&tau;&eta;&mu;&alpha; &tau;&eta;&sigmaf; &alpha;&pi;&epsilon;&lambda;&epsilon;&upsilon;&theta;έ&rho;&omega;&sigma;&eta;&sigmaf; &kappa;&alpha;&tau;&omicron;ί&kappa;&omega;&nu; &tau;&omicron;&upsilon; &nu;&eta;&sigma;&iota;&omicron;ύ (&mu;&omicron;&nu;&alpha;&chi;ώ&nu; ή/&kappa;&alpha;&iota; &lambda;&alpha;ϊ&kappa;ώ&nu;) &omicron;&iota; &omicron;&pi;&omicron;ί&omicron;&iota; &epsilon;ί&chi;&alpha;&nu; &epsilon;&xi;&alpha;&nu;&delta;&rho;&alpha;&pi;&omicron;&delta;&iota;&sigma;&theta;&epsilon;ί &alpha;&pi;ό &Omicron;&theta;&omega;&mu;&alpha;&nu;&omicron;ύ&sigmaf; levend. &Mu;&epsilon; &alpha;&phi;&omicron;&rho;&mu;ή &tau;&omicron; &pi;&epsilon;&rho;&iota;&epsilon;&chi;ό&mu;&epsilon;&nu;&omicron; &tau;&omicron;&upsilon; &epsilon;&gamma;&gamma;&rho;ά&phi;&omicron;&upsilon; &sigma;&chi;&omicron;&lambda;&iota;ά&zeta;&omicron;&nu;&tau;&alpha;&iota; &eta; &pi;&epsilon;&iota;&rho;&alpha;&tau;&iota;&kappa;ή &pi;&rho;&alpha;&kappa;&tau;&iota;&kappa;ή &sigma;&tau;&iota;&sigmaf; &alpha;&kappa;&tau;έ&sigmaf; &tau;&eta;&sigmaf; &Mu;&iota;&kappa;&rho;ά&sigmaf; &Alpha;&sigma;ί&alpha;&sigmaf; &kappa;&alpha;&iota; &tau;&alpha; &nu;&eta;&sigma;&iota;ά &tau;&omicron;&upsilon; &Alpha;&iota;&gamma;&alpha;ί&omicron;&upsilon;, &eta; &pi;&iota;&theta;&alpha;&nu;ή &upsilon;&pi;&alpha;&gamma;&omega;&gamma;ή &tau;&omega;&nu; levend &omega;&sigmaf; &kappa;&omicron;&upsilon;&rho;&sigma;ά&rho;&omega;&nu; &sigma;&tau;&eta;&nu; &upsilon;&pi;&eta;&rho;&epsilon;&sigma;ί&alpha; &tau;&omicron;&upsilon; &delta;&iota;&omicron;&iota;&kappa;&eta;&tau;ή &tau;&eta;&sigmaf; &Mu;&alpha;&gamma;&nu;&eta;&sigma;ί&alpha;&sigmaf; &kappa;&alpha;&iota; &omicron; &tau;ί&tau;&lambda;&omicron;&sigmaf; &tau;&omicron;&upsilon; kapudan &tau;&eta;&sigmaf; &laquo;&Lambda;&epsilon;&upsilon;&kappa;ή&sigmaf; &theta;ά&lambda;&alpha;&sigma;&sigma;&alpha;&sigmaf;&raquo; (Akdeniz), &omicron; &omicron;&pi;&omicron;ί&omicron;&sigmaf; &pi;&iota;&theta;&alpha;&nu;ό&tau;&alpha;&tau;&alpha; &delta;&eta;&lambda;ώ&nu;&epsilon;&iota; &tau;&omicron; &nu;&alpha;&upsilon;&tau;&iota;&kappa;ό &delta;&iota;&omicron;&iota;&kappa;&eta;&tau;ή &tau;&eta;&sigmaf; &nu;&omicron;&tau;&iota;&alpha;&nu;&alpha;&tau;&omicron;&lambda;&iota;&kappa;ή&sigmaf; &Mu;&epsilon;&sigma;&omicron;&gamma;&epsilon;ί&omicron;&upsilon; &mu;&epsilon; έ&delta;&rho;&alpha; &tau;&eta; &Rho;ό&delta;&omicron;.</p><p>&nbsp;</p>
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13

Filevych, P. V., et O. B. Grybel. « Global estimates for sums of absolutely convergent Dirichlet series in a half-plane ». Matematychni Studii 59, no 1 (29 mars 2023) : 60–67. http://dx.doi.org/10.30970/ms.59.1.60-67.

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Let $(\lambda_n)_{n=0}^{+\infty}$ be a nonnegative sequence increasing to $+\infty$, $F(s)=\sum_{n=0}^{+\infty} a_ne^{s\lambda_n}$ be an absolutely convergent Dirichlet series in the half-plane $\{s\in\mathbb{C}\colon \operatorname{Re} s<0\}$, and let, for every $\sigma<0$, $\mathfrak{M}(\sigma,F)=\sum_{n=0}^{+\infty} |a_n|e^{\sigma\lambda_n}$. Suppose that $\Phi\colon (-\infty,0)\to\overline{\mathbb{R}}$ is a function, and let $\widetilde{\Phi}(x)$ be the Young-conjugate function of $\Phi(\sigma)$, i.e.$\widetilde{\Phi}(x)=\sup\{x\sigma-\alpha(\sigma)\colon \sigma<0\}$ for all $x\in\mathbb{R}$. In the article, the following two statements are proved: (i) There exist constants $\theta\in(0,1)$ and $C\in\mathbb{R}$ such that$\ln\mathfrak{M}(\sigma,F)\le\Phi(\theta\sigma)+C$ for all $\sigma<0$ if and only if there exist constants $\delta\in(0, 1)$ and $c\in\mathbb{R}$ such that $\ln\sum_{m=0}^n|a_m|\le-\widetilde{\Phi}(\lambda_n/\delta)+c$ for all integers $n\ge0$ (Theorem 2); (ii) For every $\theta\in(0,1)$ there exists a real constant $C=C(\delta)$ such that $\ln\mathfrak{M}(\sigma,F)\le\Phi( \theta\sigma)+C$ for all $\sigma<0$ if and only if for every $\delta\in(0,1)$ there exists a real constant $c=c(\delta)$ such that $\ln\sum_{m=0}^n|a_m|\le-\widetilde{\Phi}(\lambda_n/\delta)+c$ for all integers $n\ge0$ (Theorem 3).iii) Let $\Phi$ be a continuous positive increasing function on $\mathbb{R}$ such that $\Phi(\sigma)/\sigma\to+\infty$, $\sigma\to+ \infty$ and $F$ be a entire Dirichlet series. For every $q>1$ there exists a constant $C=C(q)\in\mathbb{R}$ such that $\ln\mathfrak{M}(\sigma,F)\le \Phi(q\sigma)+C,\quad \sigma\in\mathbb{R},$ holds if and only if for every $\delta \in(0,1)$ there exist constants $c=c(\delta)\in\mathbb{R}$ and $n_0=n_0(\delta)\in\mathbb{N}_0$ such that $\ln \sum_{m=n}^{+\infty}|a_m|\le-\widetilde{\Phi}(\delta\lambda_n)+c,\quad n\ge n_0$ Theorem 5. These results are analogous to some results previously obtained by M.M. Sheremeta for entire Dirichlet series.
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14

PAVLIKIANOV, Cyril. « A Short Catalogue of the Slavic Manuscripts in the Docheiariou Monastery ». BYZANTINA SYMMEIKTA 14 (26 septembre 2008) : 301. http://dx.doi.org/10.12681/byzsym.883.

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&nbsp; <p>Cyril Pavlikianov</p><p>&Sigma;&upsilon;&nu;&omicron;&pi;&tau;&iota;&kappa;ὸ&sigmaf; &kappa;&alpha;&tau;ά&lambda;&omicron;&gamma;&omicron;&sigmaf; &tau;ῶ&nu; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ῶ&nu; &chi;&epsilon;&iota;&rho;&omicron;&gamma;&rho;ά&phi;&omega;&nu; &tau;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; &Delta;&omicron;&chi;&epsilon;&iota;&alpha;&rho;ί&omicron;&upsilon;</p><p>&Tau;ὸ ἄ&rho;&theta;&rho;&omicron; &pi;&alpha;&rho;&omicron;&upsilon;&sigma;&iota;ά&zeta;&epsilon;&iota; &delta;&iota;&epsilon;&xi;&omicron;&delta;&iota;&kappa;ὰ &tau;ὰ ἐ&nu;&nu;έ&alpha; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ὰ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha;, &pi;&omicron;ὺ ἐ&nu;&tau;&omicron;&pi;ί&sigma;&theta;&eta;&kappa;&alpha;&nu; &sigma;&tau;ὴ &beta;&iota;&beta;&lambda;&iota;&omicron;&theta;ή&kappa;&eta; &tau;ῆ&sigmaf; ἀ&theta;&omega;&nu;&iota;&kappa;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; &Delta;&omicron;&chi;&epsilon;&iota;&alpha;&rho;ί&omicron;&upsilon; &tau;ὸ&nu; &Phi;&epsilon;&beta;&rho;&omicron;&upsilon;ά&rho;&iota;&omicron; &tau;&omicron;ῦ 1998. &Tau;&rho;ί&alpha; ἀ&pi;ὸ &alpha;ὐ&tau;ὰ &sigma;ώ&zeta;&omicron;&nu;&tau;&alpha;&iota; ὡ&sigmaf; &alpha;ὐ&tau;&omicron;&tau;&epsilon;&lambda;&epsilon;ῖ&sigmaf; &kappa;ώ&delta;&iota;&kappa;&epsilon;&sigmaf;, &delta;ύ&omicron; ὡ&sigmaf; &sigma;&pi;&alpha;&rho;ά&gamma;&mu;&alpha;&tau;&alpha; &tau;&epsilon;&upsilon;&chi;ῶ&nu; &kappa;&alpha;ὶ &tau;έ&sigma;&sigma;&alpha;&rho;&alpha; ὡ&sigmaf; &sigma;&pi;&alpha;&rho;ά&gamma;&mu;&alpha;&tau;&alpha; &phi;ύ&lambda;&lambda;&omega;&nu;. &Tau;&omicron; &sigma;ύ&nu;&omicron;&lambda;&omicron; &alpha;ὐ&tau;ό &pi;&epsilon;&rho;&iota;&lambda;&alpha;&mu;&beta;ά&nu;&epsilon;&iota; &delta;ύ&omicron; &delta;&epsilon;ί&gamma;&mu;&alpha;&tau;&alpha; &gamma;&rho;&alpha;&mu;&mu;έ&nu;&alpha; &sigma;ύ&mu;&phi;&omega;&nu;&alpha; &mu;ὲ &tau;ὴ&nu; &sigma;&epsilon;&rho;&beta;&iota;&kappa;ὴ &omicron;&rho;&theta;&omicron;&gamma;&rho;&alpha;&phi;ί&alpha; &tau;&eta;&sigmaf; &Rho;&epsilon;&sigma;ά&beta;&alpha;&sigmaf; (ἀ&rho;. 6 &kappa;&alpha;ὶ 9), ἕ&nu;&alpha; &pi;&omicron;ὺ &tau;&eta;&rho;&epsilon;ῖ &tau;&omicron;ὺ&sigmaf; &rho;&omega;&sigma;&iota;&kappa;&omicron;ὺ&sigmaf; ὀ&rho;&theta;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;&omicron;ὺ&sigmaf; &kappa;&alpha;&nu;ό&nu;&epsilon;&sigmaf; (ἀ&rho;. 8). &Tau;ὰ &lambda;&omicron;&iota;&pi;ὰ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha; &mu;&pi;&omicron;&rho;&omicron;ῦ&nu; &nu;ὰ &chi;&alpha;&rho;&alpha;&kappa;&tau;&eta;&rho;&iota;&sigma;&theta;&omicron;ῦ&nu; ὡ&sigmaf; &beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;&iota;&kappa;&omicron;ῦ &tau;ύ&pi;&omicron;&upsilon;, ἄ&nu; &kappa;&alpha;ὶ &epsilon;ἶ&nu;&alpha;&iota; &pi;&omicron;&lambda;ὺ &pi;&iota;&theta;&alpha;&nu;ὸ&nu; &kappa;ά&pi;&omicron;&iota;&alpha; ἀ&pi;ὸ &alpha;ὐ&tau;ὰ &nu;ὰ ἔ&chi;&omicron;&upsilon;&nu; ἀ&nu;&tau;&iota;&gamma;&rho;&alpha;&phi;&epsilon;ῖ &sigma;&tau;ὴ&nu; &Mu;&omicron;&lambda;&delta;&alpha;&beta;ί&alpha;. &Tau;ὰ &beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;&iota;&kappa;ὰ &alpha;ὐ&tau;ὰ &beta;&iota;&beta;&lambda;ί&alpha;, &kappa;&alpha;&tau;ά &pi;ᾶ&sigma;&alpha; &pi;&iota;&theta;&alpha;&nu;ό&tau;&eta;&tau;&alpha;, ἐ&xi;&upsilon;&pi;&eta;&rho;&epsilon;&tau;&omicron;ῦ&sigma;&alpha;&nu; &tau;ὶ&sigmaf; &pi;&nu;&epsilon;&upsilon;&mu;&alpha;&tau;&iota;&kappa;ὲ&sigmaf; &kappa;&alpha;ὶ &tau;ὶ&sigmaf; ἐ&pi;&iota;&kappa;&omicron;&iota;&nu;&omega;&nu;&iota;&alpha;&kappa;ὲ&sigmaf; ἀ&nu;ά&gamma;&kappa;&epsilon;&sigmaf; &tau;ῶ&nu; &epsilon;ἰ&delta;&iota;&kappa;ῶ&nu; ἀ&pi;&epsilon;&sigma;&tau;&alpha;&lambda;&mu;έ&nu;&omega;&nu; &tau;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; &sigma;&tau;ὴ &Mu;&omicron;&lambda;&delta;&alpha;&beta;ί&alpha;, &omicron;ἱ ὁ&pi;&omicron;ῖ&omicron;&iota; ἦ&sigma;&alpha;&nu; ἀ&nu;&alpha;&gamma;&kappa;&alpha;&sigma;&mu;έ&nu;&omicron;&iota; &nu;ὰ &tau;&alpha;&xi;&iota;&delta;&epsilon;ύ&omicron;&upsilon;&nu; &kappa;&alpha;ὶ &nu;ὰ &lambda;&epsilon;&iota;&tau;&omicron;&upsilon;&rho;&gamma;&omicron;ῦ&nu; &sigma;ὲ &beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;ό&phi;&omega;&nu;&omicron; &gamma;&lambda;&omega;&sigma;&sigma;&iota;&kappa;ὸ &pi;&epsilon;&rho;&iota;&beta;ά&lambda;&lambda;&omicron;&nu;. &Sigma;&tau;ὶ&sigmaf; ἀ&rho;&chi;ὲ&sigmaf; &tau;&omicron;ῦ &Iota;&Epsilon;' &alpha;ἰώ&nu;&alpha; &mu;&alpha;&rho;&tau;&upsilon;&rho;&epsilon;ῖ&tau;&alpha;&iota; ἐ&pi;ί&sigma;&eta;&sigmaf; &kappa;&alpha;ί &mu;&iota;ὰ ἀ&pi;&omicron;&mu;&omicron;&nu;&omega;&mu;έ&nu;&eta; &mu;&epsilon;&tau;&alpha;&phi;&rho;&alpha;&sigma;&tau;&iota;&kappa;ὴ &pi;&rho;&omicron;&sigma;&pi;ά&theta;&epsilon;&iota;&alpha;, ἡ ὁ&pi;&omicron;ί&alpha; &sigma;&upsilon;&nu;&delta;έ&epsilon;&tau;&alpha;&iota; &mu;ὲ &tau;ὸ ὄ&nu;&omicron;&mu;&alpha; &tau;&omicron;ῦ &sigma;&lambda;ά&beta;&omicron;&upsilon; &Pi;&rho;ώ&tau;&omicron;&upsilon; &tau;&omicron;ῦ Ἁ&gamma;ί&omicron;&upsilon; Ὄ&rho;&omicron;&upsilon;&sigmaf; &Sigma;&epsilon;&rho;&alpha;&phi;&epsilon;ὶ&mu; ἀ&pi;ὸ &tau;ὴ&nu; Ἀ&chi;&rho;ί&delta;&alpha;.</p><p>&nbsp;</p>
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15

Civitelli, R., S. L. Teitelbaum, K. A. Hruska et D. L. Lacey. « IL-1 activates the Na+/H+ antiport in a murine T cell. » Journal of Immunology 143, no 12 (15 décembre 1989) : 4000–4008. http://dx.doi.org/10.4049/jimmunol.143.12.4000.

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Abstract One of the early events following growth factor exposure is elevation of intracellular pH, a process mediated by the Na+/H+ antiport. We studied the effects of human rIL-1 alpha (HrIL-1 alpha) on intracellular pH (pHi) and calcium ([Ca2+]i) in a murine T cell line (MD10 cells), which proliferates in response to IL-1 alone. By using the intracellularly trapped fluorescent dyes (2(1),7(1)-bis-2-carboxyethyl)-5(and -6) carboxyfluorescein) and indo-1, we monitored immediate to early changes of pHi and [Ca2+]i in response to HrIL-1 alpha. Exposure to HrIL-1 alpha (120 pM) leads to an early, sustained intracellular alkalinization (delta pH = + 0.09 +/- 0.03) that plateaus within 20 min. Lower concentrations of the monokine (12 pM, 1.2 pM) have a positive but not statistically significant effect on pHi. These effects parallel the degree of MD10 IL-1R saturation predicted by the KD (49 pM) as assessed by 125I-HrIL-1 alpha binding by MD10 cells (Bmax = approximately 1300). Both the MD10 IL-1 receptor KD and the HrIL-1 alpha concentration required to induce early measurable alkaline pH shifts, however, exceed by three orders of magnitude the HrIL-1 alpha ED50 (50 fM) required for MD10 proliferation. The IL-1-induced rise in pHi is both sodium dependent and amiloride sensitive, indicative of activation of the Na+/H+ antiport. Additionally, PMA (100 nM) and IL-2 (2 nM) alkalinize MD10 cells, with the rise in pHi as a result of PMA exceeding the maximal IL-1 effect (delta pH = + 0.13 +/- 0.04). Furthermore, although PMA alkalinizes cells previously exposed to HrIL-1 alpha, the monokine does not alter the pHi of PMA-treated MD10 cells. Importantly, intracellular alkalinization induced by either HrIL-1 alpha or PMA is inhibited by staurosporine (1 mu iM). Finally, HrIL-1 alpha does not change MD10 [Ca2+]i, in either an acute or sustained fashion. These results indicate that IL-1 activates the Na+/H+ antiport in T cells by a mechanism that is unrelated to changes in [Ca2+]i but may involve protein kinase C activation.
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KÜLZER, Andreas. « Adversus Judaeos : Text und Bild in spätbyzantinischer Zeit ». BYZANTINA SYMMEIKTA 12 (29 septembre 1998) : 95. http://dx.doi.org/10.12681/byzsym.850.

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&nbsp; <p>Andreas&nbsp;&nbsp; K&uuml;lzer</p><p><em>&Kappa;&alpha;&tau;ὰ Ἰ&omicron;&upsilon;&delta;&alpha;ί&omega;&nu;</em>:&nbsp;&nbsp; &Kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron;&nbsp;&nbsp; &kappa;&alpha;&iota;&nbsp;&nbsp; &epsilon;&iota;&kappa;&omicron;&nu;&omicron;&gamma;&rho;ά&phi;&eta;&sigma;&eta;&nbsp;&nbsp; &sigma;&tau;&eta;&nu; &upsilon;&sigma;&tau;&epsilon;&rho;&omicron;&beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ή &epsilon;&pi;&omicron;&chi;ή</p><p>&Tau;&omicron; &phi;&iota;&lambda;&omicron;&lambda;&omicron;&gamma;&iota;&kappa;ό &epsilon;ί&delta;&omicron;&sigmaf; <em>&Kappa;&alpha;&tau;ὰ Ἰ&omicron;&upsilon;&delta;&alpha;ί&omega;&nu;</em> &alpha;&pi;&omicron;&tau;&epsilon;&lambda;&epsilon;ί έ&nu;&alpha; &alpha;&pi;ό &tau;&alpha; &pi;&alpha;&lambda;&alpha;&iota;ό&tau;&epsilon;&rho;&alpha; &phi;&iota;&lambda;&omicron;&lambda;&omicron;&gamma;&iota;&kappa;ά &delta;&eta;&mu;&iota;&omicron;&upsilon;&rho;&gamma;ή&mu;&alpha;&tau;&alpha; &tau;&omicron;&upsilon; &Chi;&rho;&iota;&sigma;&tau;&iota;&alpha;&nu;&iota;&sigma;&mu;&omicron;ύ. &Eta; ύ&pi;&alpha;&rho;&xi;&eta; &tau;&omicron;&upsilon; &pi;&iota;&sigma;&tau;&omicron;&pi;&omicron;&iota;&epsilon;ί&tau;&alpha;&iota; ή&delta;&eta; &sigma;&tau;&eta;&nu; &Kappa;&alpha;&iota;&nu;ή &Delta;&iota;&alpha;&theta;ή&kappa;&eta; (&sigma;&tau;&omicron; &kappa;&alpha;&tau;ά &Iota;&omega;ά&nu;&nu;&eta; &Epsilon;&upsilon;&alpha;&gamma;&gamma;έ&lambda;&iota;&omicron;).<strong>&nbsp;</strong>&Sigma;&upsilon;&nu;&epsilon;&chi;ί&zeta;&epsilon;&tau;&alpha;&iota; &alpha;&pi;ό &tau;&omicron;&upsilon;&sigmaf; &epsilon;&kappa;&kappa;&lambda;&eta;&sigma;&iota;&alpha;&sigma;&tau;&iota;&kappa;&omicron;ύ&sigmaf; &pi;&alpha;&tau;έ&rho;&epsilon;&sigmaf; &tau;&omega;&nu; &pi;&rho;ώ&tau;&omega;&nu; &chi;&rho;&iota;&sigma;&tau;&iota;&alpha;&nu;&iota;&kappa;ώ&nu; &alpha;&iota;ώ&nu;&omega;&nu; &kappa;&alpha;&iota; &phi;&theta;ά&nu;&epsilon;&iota; &mu;έ&chi;&rho;&iota; &tau;&eta;&nu; ύ&sigma;&tau;&epsilon;&rho;&eta; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ή &epsilon;&pi;&omicron;&chi;ή. &Alpha;&pi;ό ά&pi;&omicron;&psi;&eta; &mu;&omicron;&rho;&phi;ή&sigmaf;, &tau;&omicron; &epsilon;ί&delta;&omicron;&sigmaf; &delta;&iota;&alpha;&kappa;&rho;ί&nu;&epsilon;&tau;&alpha;&iota; &sigma;&epsilon; &delta;&iota;ά&phi;&omicron;&rho;&epsilon;&sigmaf; &kappa;&alpha;&tau;&eta;&gamma;&omicron;&rho;ί&epsilon;&sigmaf;: &epsilon;&pi;&iota;&sigma;&tau;&omicron;&lambda;έ&sigmaf;, &omicron;&mu;&iota;&lambda;ί&epsilon;&sigmaf;, &delta;&omicron;&kappa;ί&mu;&iota;&alpha; &kappa;&alpha;&iota; ά&lambda;&lambda;&alpha;. &Epsilon;&xi;έ&chi;&omicron;&upsilon;&sigma;&alpha; &epsilon;ί&nu;&alpha;&iota; &eta; &sigma;&eta;&mu;&alpha;&sigma;ί&alpha; &tau;&omicron;&upsilon; &delta;&iota;&alpha;&lambda;&omicron;&gamma;&iota;&kappa;&omicron;ύ &epsilon;ί&delta;&omicron;&upsilon;&sigmaf;, &alpha;&pi;ό &tau;&omicron; &omicron;&pi;&omicron;ί&omicron; &sigma;ώ&zeta;&omicron;&nu;&tau;&alpha;&iota; &tau;&rho;&iota;ά&nu;&tau;&alpha; &epsilon;&pi;&tau;ά &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha;, &pi;&omicron;&upsilon; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&omicron;ύ&nu;&tau;&alpha;&iota; &kappa;&alpha;&tau;ά &tau;&eta; &delta;&iota;ά&rho;&kappa;&epsilon;&iota;&alpha; &tau;&eta;&sigmaf; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ή&sigmaf; &chi;&iota;&lambda;&iota;&epsilon;&tau;ί&alpha;&sigmaf;. &Tau;&omicron; &epsilon;ί&delta;&omicron;&sigmaf; &alpha;&upsilon;&tau;ό &gamma;&nu;ώ&rho;&iota;&sigma;&epsilon; &iota;&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&eta; ά&nu;&theta;&eta;&sigma;&eta; ό&chi;&iota; &mu;ό&nu;&omicron; &kappa;&alpha;&tau;ά &tau;&omicron;&nu; 6&omicron; &kappa;&alpha;&iota; &tau;&omicron;&nu; 7&omicron;, &alpha;&lambda;&lambda;ά &kappa;&alpha;&iota; &kappa;&alpha;&tau;ά &tau;&omicron;&nu; 14&omicron; &alpha;&iota;ώ&nu;&alpha;. &Pi;&rho;ά&gamma;&mu;&alpha;&tau;&iota;, &sigma;&tau;&omicron;&nu; &alpha;&iota;ώ&nu;&alpha; &alpha;&upsilon;&tau;ό &sigma;&upsilon;&nu;&tau;ά&chi;&theta;&eta;&kappa;&alpha;&nu; &tau;&alpha; &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &tau;&omicron;&upsilon; &Alpha;&nu;&delta;&rho;ό&nu;&iota;&kappa;&omicron;&upsilon; &Kappa;&omicron;&mu;&nu;&eta;&nu;&omicron;ύ &Delta;&omicron;ύ&kappa;&alpha; &Pi;&alpha;&lambda;&alpha;&iota;&omicron;&lambda;ό&gamma;&omicron;&upsilon;, &tau;&omicron;&upsilon; &Mu;&alpha;&tau;&theta;&alpha;ί&omicron;&upsilon; &Beta;&lambda;ά&sigma;&tau;&alpha;&rho;&eta;, &tau;&omicron;&upsilon; &Theta;&epsilon;&omicron;&phi;ά&nu;&eta; &Nu;&iota;&kappa;&alpha;ί&alpha;&sigmaf; &kappa;&alpha;&iota; &tau;&omicron;&upsilon; &Iota;&omega;ά&nu;&nu;&eta; &Kappa;&alpha;&nu;&tau;&alpha;&kappa;&omicron;&upsilon;&zeta;&eta;&nu;&omicron;ύ. &Tau;&eta;&nu; ί&delta;&iota;&alpha; &epsilon;&pi;&omicron;&chi;ή &alpha;&nu;&tau;&iota;&gamma;&rho;ά&phi;&eta;&kappa;&alpha;&nu; &omicron;&rho;&iota;&sigma;&mu;έ&nu;&alpha; &pi;&alpha;&lambda;&alpha;&iota;ό&tau;&epsilon;&rho;&alpha; έ&rho;&gamma;&alpha; , ό&pi;&omega;&sigmaf; &alpha;&upsilon;&tau;ά &pi;&omicron;&upsilon; &delta;&iota;&alpha;&sigma;ώ&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&omicron;&upsilon;&sigmaf; &kappa;ώ&delta;&iota;&kappa;&epsilon;&sigmaf; Vind. theol. gr. 307 (&tau;&omicron;&upsilon; έ&tau;&omicron;&upsilon;&sigmaf; 1300) &kappa;&alpha;&iota; &sigma;&tau;&omicron;&nu; Paris, gr. 450 (&tau;&omicron;&upsilon; έ&tau;&omicron;&upsilon;&sigmaf; 1363). &Tau;&alpha; &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha; &alpha;&upsilon;&tau;ά &delta;&epsilon;&nu; &epsilon;ί&nu;&alpha;&iota; &iota;&sigma;&tau;&omicron;&rho;&eta;&mu;έ&nu;&alpha;. &Epsilon;&nu;&tau;&omicron;ύ&tau;&omicron;&iota;&sigmaf; &alpha;&nu;&tau;ί-&iota;&omicron;&upsilon;&delta;&alpha;ϊ&kappa;έ&sigmaf; &epsilon;&iota;&kappa;&omicron;&nu;&omicron;&gamma;&rho;&alpha;&phi;ή&sigma;&epsilon;&iota;&sigmaf; &epsilon;ί&nu;&alpha;&iota; &gamma;&nu;&omega;&sigma;&tau;έ&sigmaf; &kappa;&upsilon;&rho;ί&omega;&sigmaf; &alpha;&pi;ό &tau;&iota;&sigmaf; &pi;&alpha;&rho;&alpha;&sigma;&tau;ά&sigma;&epsilon;&iota;&sigmaf; &tau;&eta;&sigmaf; &Delta;&epsilon;&upsilon;&tau;έ&rho;&alpha;&sigmaf; &Pi;&alpha;&rho;&omicron;&upsilon;&sigma;ί&alpha;&sigmaf; &kappa;&alpha;&iota; &tau;&eta;&sigmaf; &Kappa;&omicron;ί&mu;&eta;&sigma;&eta;&sigmaf; &tau;&eta;&sigmaf; &Theta;&epsilon;&omicron;&tau;ό&kappa;&omicron;&upsilon;, &kappa;&alpha;&theta;ώ&sigmaf; &kappa;&alpha;&iota; &alpha;&pi;ό &Psi;&alpha;&lambda;&tau;ή&rho;&iota;&alpha;, &sigma;&epsilon; &sigma;&upsilon;&nu;&delta;&upsilon;&alpha;&sigma;&mu;ό &mu;&epsilon; &tau;&omicron;&upsilon;&sigmaf; &Psi;&alpha;&lambda;&mu;&omicron;ύ&sigmaf; 14, 78 &kappa;&alpha;&iota; 106, &tau;&omicron;&upsilon;&sigmaf; &kappa;&alpha;&tau;&epsilon;&xi;&omicron;&chi;ή&nu; &laquo;<em>&kappa;&alpha;&tau;ὰ Ἰ&omicron;&upsilon;&delta;&alpha;ί&omega;&nu;</em>&raquo;. &Omicron;&iota; &epsilon;&iota;&kappa;&omicron;&nu;&omicron;&gamma;&rho;&alpha;&phi;ή&sigma;&epsilon;&iota;&sigmaf; &alpha;&upsilon;&tau;έ&sigmaf; &alpha;&pi;&omicron;&upsilon;&sigma;&iota;ά&zeta;&omicron;&upsilon;&nu; &alpha;&pi;ό &tau;&omicron;&upsilon;&sigmaf; &delta;&iota;ά&lambda;&omicron;&gamma;&omicron;&upsilon;&sigmaf; ό&chi;&iota; &mu;ό&nu;&omicron;&nu; &epsilon;&pi;&epsilon;&iota;&delta;ή &eta; &epsilon;&sigma;&chi;&alpha;&tau;&omicron;&lambda;&omicron;&gamma;ί&alpha; &kappa;&alpha;&iota; &eta; &mu;&alpha;&rho;&iota;&omicron;&lambda;&omicron;&gamma;ί&alpha; &delta;&epsilon;&nu; έ&chi;&omicron;&upsilon;&nu; &iota;&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&eta; &sigma;&eta;&mu;&alpha;&sigma;ί&alpha; &gamma;&iota;&alpha; &tau;&omicron; &sigma;&upsilon;&gamma;&kappa;&epsilon;&kappa;&rho;&iota;&mu;έ&nu;&omicron; &phi;&iota;&lambda;&omicron;&lambda;&omicron;&gamma;&iota;&kappa;ό &epsilon;ί&delta;&omicron;&sigmaf;, &alpha;&lambda;&lambda;ά &kappa;&upsilon;&rho;ί&omega;&sigmaf; &epsilon;&pi;&epsilon;&iota;&delta;ή &pi;&rho;ό&kappa;&epsilon;&iota;&tau;&alpha;&iota; &gamma;&iota;&alpha; &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &pi;&rho;&alpha;&kappa;&tau;&iota;&kappa;ή&sigmaf;, &pi;&omicron;&upsilon; &chi;&alpha;&rho;&alpha;&kappa;&tau;&eta;&rho;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &pi;&epsilon;&rho;&iota;&sigma;&sigma;ό&tau;&epsilon;&rho;&omicron; &omega;&sigmaf; &epsilon;&nu;&eta;&mu;&epsilon;&rho;&omega;&tau;&iota;&kappa;ά &pi;&alpha;&rho;ά &omega;&sigmaf; &psi;&upsilon;&chi;&omega;&phi;&epsilon;&lambda;ή.</p><p>&nbsp;</p>
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17

ΤΡΩΙΑΝΟΣ, Σπύρος. « Η Νεαρά Κωνσταντίνου του Μονομάχου : ἐπὶ τῇ ἀναδείξει καὶ προβολῇ τοῦ διδασκάλου τῶν νόμων ». BYZANTINA SYMMEIKTA 22 (15 avril 2013) : 243. http://dx.doi.org/10.12681/byzsym.1055.

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<span style="font-family: 'Times New Roman','serif'; font-size: 12pt">Έ&chi;&omicron;&upsilon;&mu;&epsilon; &epsilon;&delta;ώ έ&nu;&alpha;&nu;, &kappa;&alpha;&tau;ά &tau;&eta; &sigma;&eta;&mu;&epsilon;&rho;&iota;&nu;ή &omicron;&rho;&omicron;&lambda;&omicron;&gamma;ί&alpha;, &phi;&omega;&tau;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ό &nu;ό&mu;&omicron;, &tau;&eta; &sigma;ύ&nu;&tau;&alpha;&xi;&eta; &tau;&omicron;&upsilon; &omicron;&pi;&omicron;ί&omicron;&upsilon; &alpha;&nu;έ&theta;&epsilon;&sigma;&epsilon; &omicron; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;ά&tau;&omega;&rho;, &alpha;&kappa;&rho;&iota;&beta;ώ&sigmaf; &lambda;ό&gamma;&omega; &tau;&eta;&sigmaf; &iota;&delta;&iota;&omicron;&rho;&rho;&upsilon;&theta;&mu;ί&alpha;&sigmaf; &tau;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;&epsilon;&chi;&omicron;&mu;έ&nu;&omicron;&upsilon; &tau;&omicron;&upsilon;, ό&chi;&iota; &sigma;&epsilon; &kappa;ά&pi;&omicron;&iota;&omicron;&nu; &alpha;&pi;ό &tau;&omicron;&upsilon;&sigmaf; &alpha;&rho;&mu;ό&delta;&iota;&omicron;&upsilon;&sigmaf; &gamma;&iota;&alpha; &tau;&eta;&nu; &epsilon;&pi;&epsilon;&xi;&epsilon;&rho;&gamma;&alpha;&sigma;ί&alpha; &tau;&omega;&nu; &kappa;&epsilon;&iota;&mu;έ&nu;&omega;&nu; &tau;&omega;&nu; &nu;ό&mu;&omega;&nu; &alpha;&xi;&iota;&omega;&mu;&alpha;&tau;&omicron;ύ&chi;&omicron;, &alpha;&lambda;&lambda;ά &sigma;&epsilon; έ&nu;&alpha;&nu; &phi;&iota;&lambda;ό&sigma;&omicron;&phi;&omicron;, &tau;&omicron;&nu; &Iota;&omega;ά&nu;&nu;&eta; &Mu;&alpha;&upsilon;&rho;ό&pi;&omicron;&delta;&alpha;, &delta;&epsilon;ί&gamma;&mu;&alpha; &tau;&eta;&sigmaf; &rho;&eta;&tau;&omicron;&rho;&iota;&kappa;ή&sigmaf; &delta;&epsilon;&iota;&nu;ό&tau;&eta;&tau;&alpha;&sigmaf; &tau;&omicron;&upsilon; &omicron;&pi;&omicron;ί&omicron;&upsilon; &alpha;&pi;&omicron;&tau;&epsilon;&lambda;&epsilon;ί &tau;&omicron; &kappa;&epsilon;ί&mu;&epsilon;&nu;ό &mu;&alpha;&sigmaf;. &Alpha;&upsilon;&tau;ό&sigmaf; ό&mu;&omega;&sigmaf;, &mu;&eta; ό&nu;&tau;&alpha;&sigmaf; &epsilon;&xi;&omicron;&iota;&kappa;&epsilon;&iota;&omega;&mu;έ&nu;&omicron;&sigmaf; &mu;&epsilon; &tau;&eta;&nu; &epsilon;&kappa;&pi;ό&nu;&eta;&sigma;&eta; &tau;έ&tau;&omicron;&iota;&omicron;&upsilon; &epsilon;ί&delta;&omicron;&upsilon;&sigmaf; &kappa;&epsilon;&iota;&mu;έ&nu;&omega;&nu;, &epsilon;&pi;&epsilon;&sigma;&tau;&rho;ά&tau;&epsilon;&upsilon;&sigma;&epsilon; &pi;&alpha;&rho;&epsilon;&mu;&phi;&epsilon;&rho;ή &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &tau;&omicron;&upsilon; 6<sup>&omicron;&upsilon;</sup> &alpha;&iota;ώ&nu;&alpha;, &pi;&iota;&theta;&alpha;&nu;ό&tau;&alpha;&tau;&alpha; &sigma;&tau;&omicron; &pi;&rho;&omega;&tau;ό&tau;&upsilon;&pi;&omicron;, &delta;&omicron;&theta;έ&nu;&tau;&omicron;&sigmaf; ό&tau;&iota; &omicron; &Mu;&omicron;&nu;&omicron;&mu;ά&chi;&omicron;&sigmaf; &mu;&alpha;&zeta;ί &mu;&epsilon; &tau;&eta;&nu; &epsilon;&nu;&tau;&omicron;&lambda;ή &gamma;&iota;&alpha; &tau;&eta; &sigma;ύ&nu;&tau;&alpha;&xi;&eta; &tau;&omicron;&upsilon; &sigma;&chi;&epsilon;&delta;ί&omicron;&upsilon; &tau;&omicron;&upsilon; &nu;ό&mu;&omicron;&upsilon; &theta;&alpha; έ&theta;&epsilon;&sigma;&epsilon; &alpha;&sigma;&phi;&alpha;&lambda;ώ&sigmaf; &sigma;&tau;&eta; &delta;&iota;ά&theta;&epsilon;&sigma;&eta; &tau;&omicron;&upsilon; &Mu;&alpha;&upsilon;&rho;ό&pi;&omicron;&delta;&omicron;&sigmaf; &kappa;&alpha;&iota; &tau;&eta;&nu; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;&iota;&kappa;ή &beta;&iota;&beta;&lambda;&iota;&omicron;&theta;ή&kappa;&eta;. &Gamma;&iota;&alpha; &tau;&eta; &lambda;&epsilon;&iota;&tau;&omicron;&upsilon;&rho;&gamma;ί&alpha; &tau;&omicron;&upsilon; &Delta;&iota;&delta;&alpha;&sigma;&kappa;&alpha;&lambda;&epsilon;ί&omicron;&upsilon; &tau;&omega;&nu; &Nu;ό&mu;&omega;&nu; &delta;&epsilon;&nu; έ&chi;&omicron;&upsilon;&mu;&epsilon; &kappa;&alpha;&mu;ί&alpha; &epsilon;ί&delta;&eta;&sigma;&eta;. &Tau;&omicron; &kappa;&alpha;&kappa;ό &delta;&epsilon; &epsilon;ί&nu;&alpha;&iota; ό&tau;&iota; &omicron; &tau;ί&tau;&lambda;&omicron;&sigmaf; &tau;&omicron;&upsilon; &Nu;&omicron;&mu;&omicron;&phi;ύ&lambda;&alpha;&kappa;&omicron;&sigmaf;, &pi;&omicron;&upsilon; &delta;&epsilon;&nu; ά&rho;&gamma;&eta;&sigma;&epsilon; &nu;&alpha; &pi;&epsilon;&rho;&iota;έ&lambda;&theta;&epsilon;&iota; &sigma;&tau;&eta; &delta;&iota;&kappa;&alpha;&iota;&omicron;&delta;&omicron;&sigma;ί&alpha; &tau;&eta;&sigmaf; &Epsilon;&kappa;&kappa;&lambda;&eta;&sigma;ί&alpha;&sigmaf;, &pi;&alpha;&rho;έ&sigma;&upsilon;&rho;&epsilon; &sigma;&omicron;&beta;&alpha;&rho;&omicron;ύ&sigmaf; &iota;&sigma;&tau;&omicron;&rho;&iota;&kappa;&omicron;ύ&sigmaf; &tau;&omicron;&upsilon; &delta;&iota;&kappa;&alpha;ί&omicron;&upsilon; &nu;&alpha; &upsilon;&pi;&omicron;&sigma;&tau;&eta;&rho;ί&xi;&omicron;&upsilon;&nu; ό&tau;&iota; &eta; &sigma;&chi;&omicron;&lambda;ή ή&tau;&alpha;&nu; &sigma;&epsilon; &lambda;&epsilon;&iota;&tau;&omicron;&upsilon;&rho;&gamma;ί&alpha; &alpha;&kappa;ό&mu;&eta; &kappa;&alpha;&iota; &tau;&omicron;&nu; 14<sup>&omicron;</sup> &alpha;&iota;ώ&nu;&alpha;. &Epsilon;&pi;&omicron;&mu;έ&nu;&omega;&sigmaf; &eta; &pi;&rho;&omicron;&sigma;&phi;&omicron;&rho;ά &tau;&eta;&sigmaf; &Nu;&epsilon;&alpha;&rho;ά&sigmaf; &alpha;&pi;ό ά&pi;&omicron;&psi;&eta; &nu;&omicron;&mu;&iota;&kappa;ώ&nu; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;&iota;ώ&nu; &epsilon;ί&nu;&alpha;&iota; &epsilon;&xi;&alpha;&iota;&rho;&epsilon;&tau;&iota;&kappa;ά &pi;&epsilon;&nu;&iota;&chi;&rho;ή. &Alpha;&kappa;ό&mu;&eta; &kappa;&alpha;&iota; &eta; &mu;&epsilon; &mu;&epsilon;&lambda;&alpha;&nu;ά &chi;&rho;ώ&mu;&alpha;&tau;&alpha; &pi;&epsilon;&rho;&iota;&gamma;&rho;&alpha;&phi;ή &tau;&eta;&sigmaf; &sigma;ύ&gamma;&chi;&upsilon;&sigma;&eta;&sigmaf; &pi;&omicron;&upsilon; &epsilon;&pi;&iota;&kappa;&rho;&alpha;&tau;&omicron;ύ&sigma;&epsilon; &omega;&sigmaf; &pi;&rho;&omicron;&sigmaf; &tau;&eta;&nu; &epsilon;&rho;&mu;&eta;&nu;&epsilon;ί&alpha; &kappa;&alpha;&iota; &epsilon;&phi;&alpha;&rho;&mu;&omicron;&gamma;ή &tau;&omicron;&upsilon; &delta;&iota;&kappa;&alpha;ί&omicron;&upsilon; &epsilon;&nu;&delta;έ&chi;&epsilon;&tau;&alpha;&iota; &nu;&alpha; &alpha;&pi;&omicron;&delta;ί&delta;&epsilon;&iota; ό&sigma;&alpha; &epsilon;&pi;&iota;&sigma;&eta;&mu;&alpha;ί&nu;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&alpha; &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &tau;&omicron;&upsilon; 6<sup>&omicron;&upsilon;</sup> &alpha;&iota;ώ&nu;&alpha;. &Delta;&eta;&lambda;&alpha;&delta;ή, &pi;&omicron;&lambda;ύ &kappa;&alpha;&kappa;ό &gamma;&iota;&alpha; &tau;&omicron; &tau;ί&pi;&omicron;&tau;&epsilon;.</span>
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Yang, Zhipeng, Wei Zhang et Fukun Zhao. « Existence and concentration results for fractional Schrodinger-Poisson system via penalization method ». Electronic Journal of Differential Equations 2021, no 01-104 (11 mars 2021) : 14. http://dx.doi.org/10.58997/ejde.2021.14.

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This article concerns the positive solutions for the fractional Schrodinger-Poisson system $$\displaylines{ \varepsilon^{2s}(-\Delta)^su+V(x)u+\phi u=f(u)\quad \text{in }\mathbb{R}^3,\cr \varepsilon^{2t}(-\Delta)^t\phi=u^2\quad \text{in }\mathbb{R}^3, }$$ where \(\varepsilon>0\) is a small parameter, \((-\Delta)^\alpha\) denotes the fractional Laplacian of orders \(\alpha=s,t\in(3/4,1)\), \(V\in C(\mathbb{R}^3,\mathbb{R})\) is the potential function and \(f:\mathbb{R}\to\mathbb{R}\) is continuous and subcritical. Under a local condition imposed on the potential function, we relate the number of positive solutions with the topology of the set where the potential attains its minimum values. Moreover, we considered some properties of these positive solutions, such as concentration behavior and decay estimate. In the proofs we apply variational methods, penalization techniques and Ljusternik-Schnirelmann theory. For more information see https://ejde.math.txstate.edu/Volumes/2021/14/abstr.html
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19

PAVLIKIANOV, Cyril. « A Short Catalogue of the Slavic Manuscripts in Vatopedi ». BYZANTINA SYMMEIKTA 10 (29 septembre 1996) : 295. http://dx.doi.org/10.12681/byzsym.818.

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&nbsp; <p>C. Pavlikianov</p><p>&nbsp;&Sigma;&upsilon;&nu;&omicron;&pi;&tau;&iota;&kappa;ὸ&sigmaf; &kappa;&alpha;&tau;ά&lambda;&omicron;&gamma;&omicron;&sigmaf; &tau;ῶ&nu; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ῶ&nu; &chi;&epsilon;&iota;&rho;&omicron;&gamma;&rho;ά&phi;&omega;&nu; &tau;&omicron;ῦ &Beta;&alpha;&tau;&omicron;&pi;&epsilon;&delta;ί&omicron;&upsilon; </p><p>Ὁ &pi;&alpha;&rho;&alpha;&tau;&iota;&theta;έ&mu;&epsilon;&nu;&omicron;&sigmaf; &sigma;ύ&nu;&tau;&omicron;&mu;&omicron;&sigmaf; &kappa;&alpha;&tau;ά&lambda;&omicron;&gamma;&omicron;&sigmaf; &tau;ῶ&nu; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ῶ&nu; &chi;&epsilon;&iota;&rho;&omicron;&gamma;&rho;ά&phi;&omega;&nu; &pi;&omicron;ὺ &sigma;ώ&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;ὴ&nu; &Mu;&omicron;&nu;ὴ &Beta;&alpha;&tau;&omicron;&pi;&epsilon;&delta;ί&omicron;&upsilon; &pi;&epsilon;&rho;&iota;&lambda;&alpha;&mu;&beta;ά&nu;&epsilon;&iota; ἐ&nu;&nu;έ&alpha; &kappa;ώ&delta;&iota;&kappa;&epsilon;&sigmaf;, &omicron;ἱ ό&pi;&omicron;ῖ&omicron;&iota; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&omicron;ῦ&nu;&tau;&alpha;&iota; &mu;ὲ &beta;ά&sigma;&eta; &tau;ὰ ὑ&delta;&alpha;&tau;ό&sigma;&eta;&mu;&alpha; &kappa;&alpha;ὶ ἀ&nu;ά&gamma;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;ὴ&nu; &pi;&epsilon;&rho;ί&omicron;&delta;&omicron; 1340-1700. &Omicron;ἱ &delta;ύ&omicron; &pi;&rho;&omega;ϊ&mu;ό&tau;&epsilon;&rho;&omicron;&iota; &kappa;ώ&delta;&iota;&kappa;&epsilon;&sigmaf; (ἀ&rho;. 5 &tau;&omicron;ῦ 1340-1350 &kappa;&alpha;ὶ ἀ&rho;. 1 &tau;&omicron;ῦ 1390-1400) ἀ&kappa;&omicron;&lambda;&omicron;&upsilon;&theta;&omicron;ῦ&nu; &tau;ὸ&nu; &beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;&iota;&kappa;ὸ ὀ&rho;&theta;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ὸ &kappa;&alpha;&nu;ό&nu;&alpha;, ἐ&nu;ῶ &omicron;ἱ ὑ&pi;ό&lambda;&omicron;&iota;&pi;&omicron;&iota; ἀ&nu;ή&kappa;&omicron;&upsilon;&nu; &sigma;&tau;ὸ &sigma;&epsilon;&rho;&beta;&iota;&kappa;ὸ ὀ&rho;&theta;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ό ἰ&delta;ί&omega;&mu;&alpha;, &mu;ὲ &mu;&omicron;&nu;&alpha;&delta;&iota;&kappa;ὴ ἐ&xi;&alpha;ί&rho;&epsilon;&sigma;&eta; &tau;ὸ&nu; &kappa;ώ&delta;&iota;&kappa;&alpha; 9 &tau;&omicron;ῦ 1550-1560, ὁ ὁ&pi;&omicron;ῖ&omicron;&sigmaf; &epsilon;ἶ&nu;&alpha;&iota; &rho;&omega;&sigma;&iota;&kappa;ῆ&sigmaf; &pi;&rho;&omicron;&epsilon;&lambda;&epsilon;ύ&sigma;&epsilon;&omega;&sigmaf; &kappa;&alpha;ὶ &pi;&epsilon;&rho;&iota;έ&chi;&epsilon;&iota; &tau;ὴ&nu; &rho;&omega;&sigma;&iota;&kappa;ὴ &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta; &tau;ῶ&nu; Ὁ&mu;&iota;&lambda;&iota;ῶ&nu; &tau;&omicron;ῦ Ἰ&omega;ά&nu;&nu;&eta; &Chi;&rho;&upsilon;&sigma;&omicron;&sigma;&tau;ό&mu;&omicron;&upsilon; &epsilon;ἰ&sigmaf; &tau;ὸ &kappa;&alpha;&tau;ὰ &Mu;&alpha;&tau;&theta;&alpha;ῖ&omicron;&nu; &epsilon;ὐ&alpha;&gamma;&gamma;έ&lambda;&iota;&omicron;&nu;, ἡ ὁ&pi;&omicron;ί&alpha; ἀ&pi;&omicron;&tau;&epsilon;&lambda;&epsilon;ῖ &pi;ό&nu;&eta;&mu;&alpha; &tau;&omicron;ῦ &Mu;&alpha;&xi;ί&mu;&omicron;&upsilon; &tau;&omicron;ῦ &Gamma;&rho;&alpha;&iota;&kappa;&omicron;ῦ. &Tau;ὰ &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha; &pi;&omicron;ὺ &pi;&epsilon;&rho;&iota;&gamma;&rho;ά&phi;&omicron;&nu;&tau;&alpha;&iota; &epsilon;ἶ&nu;&alpha;&iota; ὅ&lambda;&alpha; &lambda;&epsilon;&iota;&tau;&omicron;&upsilon;&rho;&gamma;&iota;&kappa;ά: &delta;ύ&omicron; &epsilon;ὐ&alpha;&gamma;&gamma;έ&lambda;&iota;&alpha;, &delta;ύ&omicron; &psi;&alpha;&lambda;&tau;ή&rho;&iota;&alpha;, &delta;ύ&omicron; &tau;&rho;&iota;ώ&delta;&iota;&alpha;, &mu;ί&alpha; ὀ&kappa;&tau;ώ&eta;&chi;&omicron;&sigmaf; &kappa;&alpha;ὶ ἕ&nu;&alpha; &lambda;&epsilon;&iota;&tau;&omicron;&upsilon;&rho;&gamma;&iota;&kappa;ό. &Pi;&alpha;&rho;ὰ &tau;ὸ ὅ&tau;&iota; &sigma;&tau;ὴ&nu; &pi;&lambda;&epsilon;&iota;&omicron;&nu;ό&tau;&eta;&tau;ά &tau;&omicron;&upsilon;&sigmaf; ἀ&kappa;&omicron;&lambda;&omicron;&upsilon;&theta;&omicron;ῦ&nu; &tau;ὸ &sigma;&epsilon;&rho;&beta;&iota;&kappa;ὸ ὀ&rho;&theta;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ὸ ἰ&delta;ί&omega;&mu;&alpha; &tau;ῆ&sigmaf; &Rho;&epsilon;&sigma;ά&beta;&alpha;&sigmaf;, &pi;&epsilon;&rho;&iota;έ&chi;&omicron;&upsilon;&nu; ὡ&sigmaf; ἐ&pi;ὶ &tau;ὸ &pi;&lambda;&epsilon;ῖ&sigma;&tau;&omicron;&nu; &beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;&iota;&kappa;ῆ&sigmaf; &sigma;&upsilon;&nu;&tau;ά&xi;&epsilon;&omega;&sigmaf; &sigma;&eta;&mu;&epsilon;&iota;ώ&mu;&alpha;&tau;&alpha;. &Tau;ὸ &gamma;&epsilon;&gamma;&omicron;&nu;ὸ&sigmaf; &alpha;ὐ&tau;ὸ &epsilon;ἶ&nu;&alpha;&iota; ἐ&nu;&delta;&epsilon;&iota;&kappa;&tau;&iota;&kappa;ὸ &gamma;&iota;ὰ &tau;ὶ&sigmaf; &pi;&nu;&epsilon;&upsilon;&mu;&alpha;&tau;&iota;&kappa;ὲ&sigmaf; &delta;&iota;&alpha;&sigma;&upsilon;&nu;&delta;έ&sigma;&epsilon;&iota;&sigmaf; &tau;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; &Beta;&alpha;&tau;&omicron;&pi;&epsilon;&delta;ί&omicron;&upsilon; &mu;ὲ &tau;ὶ&sigmaf; &beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;ό&phi;&omega;&nu;&epsilon;&sigmaf; &pi;&epsilon;&rho;&iota;&omicron;&chi;ὲ&sigmaf; &tau;ῶ&nu; &Beta;&alpha;&lambda;&kappa;&alpha;&nu;ί&omega;&nu;.</p>
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20

Adlarson, P., et C. Li. « Λ hyperon spin polarization and CP tests at BESIII ». EPJ Web of Conferences 199 (2019) : 03009. http://dx.doi.org/10.1051/epjconf/201919903009.

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In these proceedings two preliminary results from the BESIII collaboration on polarized Λ and $\bar \Lambda$ are reported. Both results are first observations and concern the resonant and non-resonant processes ${e^ - }{e^ + } \to J/\psi \to \Lambda \bar \Lambda$ and ${e^ - }{e^ + } \to {\gamma ^\ast} \to \Lambda \bar \Lambda$ at $\sqrt s = 2.396\,{\rm{GeV}}$, respectively. For $J/\psi \to \Lambda \bar \Lambda$ the relative phase between the electric and magnetic form factors, ΔΦ, has for the first time been determined, $\Delta \Phi = 42.4{(6)_{{\rm{stat}}}}(5)_{_{{\rm{syst}}}}^^\circ$. That $\Delta \Phi \ne 0$ allows for a simultaneous measurement also of the asymmetry decay parameters $\Lambda \to p{\pi ^ - }\,({\alpha _ - })$, $\bar \Lambda \to \bar p{\pi ^ + }\,({\alpha _ + })$ and $\bar \Lambda \to \bar n{\pi ^0}\,({\bar \alpha _0})$. The measured value of ${\alpha _ - } = 0.750 \pm 0.009 \pm 0.004$ differs by 17(3)% from the PDG value. The simultaneous measurement for the asymmetry parameters allows for the most precise test of CP violation conducted for Λ decays, ACP = −0.006(12)stat(7)syst. The reaction ${e^ - }{e^ + } \to \Lambda \bar \Lambda$ at $\sqrt s = 2.396\,{\rm{GeV}}$ is the first complete measurement of the time-like electric (GE) and magnetic (GM) form factor of any baryon as also the ratio R = |(GE/(GM)| and ΔΦ have been determined: R = 0.96(14)(12) and $\Delta \Phi = 37{(12)_{{\rm{stat}}}}(6)_{{\rm{stat}}}^\circ$. The obtained cross-section and effective form factor are σ = 119.0(53)stat(51)syst pb and |G| = 0.123(3)stat(3)syst, respectively.
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21

BILIARSKY, Ivan. « Les manuscrits slaves de la bibliotheque du monastère de Saint-Jean Théologien à Patmos ». BYZANTINA SYMMEIKTA 10 (29 septembre 1996) : 327. http://dx.doi.org/10.12681/byzsym.819.

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&nbsp; Ivan Biliarsky <p>&Tau;&alpha; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ά &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha; &tau;&eta;&sigmaf; &sigma;&upsilon;&lambda;&lambda;&omicron;&gamma;ή&sigmaf; &tau;&eta;&sigmaf; &mu;&omicron;&nu;ή&sigmaf; &tau;&omicron;&upsilon; &Alpha;&gamma;ί&omicron;&upsilon; &Iota;&omega;ά&nu;&nu;&omicron;&upsilon; &tau;&omicron;&upsilon; &Theta;&epsilon;&omicron;&lambda;ό&gamma;&omicron;&upsilon; &sigma;&tau;&eta;&nu; &Pi;ά&tau;&mu;&omicron; </p><p>&Eta; &sigma;ύ&nu;&tau;&omicron;&mu;&eta; &alpha;&upsilon;&tau;ή &mu;&epsilon;&lambda;έ&tau;&eta; &alpha;&pi;&omicron;&sigma;&kappa;&omicron;&pi;&epsilon;ί &sigma;&tau;&eta;&nu; &pi;&epsilon;&rho;&iota;&gamma;&rho;&alpha;&phi;ή &tau;&omega;&nu; &delta;ύ&omicron; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ώ&nu; &kappa;&omega;&delta;ί&kappa;&omega;&nu;, &pi;&omicron;&upsilon; &alpha;&pi;ό&kappa;&epsilon;&iota;&nu;&tau;&alpha;&iota; &sigma;&tau;&eta; &beta;&iota;&beta;&lambda;&iota;&omicron;&theta;ή&kappa;&eta; &tau;&eta;&sigmaf; &mu;&omicron;&nu;ή&sigmaf; &tau;&omicron;&upsilon; &Alpha;&gamma;ί&omicron;&upsilon; &Iota;&omega;ά&nu;&nu;&omicron;&upsilon; &tau;&omicron;&upsilon; &Theta;&epsilon;&omicron;&lambda;ό&gamma;&omicron;&upsilon; &sigma;&tau;&eta;&nu; &Pi;ά&tau;&mu;&omicron; &kappa;&alpha;&iota; &epsilon;ί&nu;&alpha;&iota; &gamma;&nu;&omega;&sigma;&tau;ά &mu;ό&nu;&omicron; &alpha;&pi;ό &tau;&eta; &sigma;&upsilon;&nu;&omicron;&pi;&tau;&iota;&kappa;ή &alpha;&nu;&alpha;&gamma;&rho;&alpha;&phi;ή &tau;&omicron;&upsilon;&sigmaf; &sigma;&tau;&omicron;&nu; &kappa;&alpha;&tau;ά&lambda;&omicron;&gamma;&omicron; &tau;&omicron;&upsilon; &Sigma;&alpha;&kappa;&kappa;&epsilon;&lambda;ί&omega;&nu;&omicron;&sigmaf;. &Omicron; &kappa;ώ&delta;&iota;&kappa;&alpha;&sigmaf; &alpha;&rho;. 469 &pi;&epsilon;&rho;&iota;έ&chi;&epsilon;&iota; &tau;&omicron;&upsilon;&sigmaf; &Psi;&alpha;&lambda;&mu;&omicron;ύ&sigmaf; &kappa;&alpha;&iota; &lambda;&epsilon;&iota;&tau;&omicron;&upsilon;&rho;&gamma;&iota;&kappa;ά &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha;. &Sigma;ύ&mu;&phi;&omega;&nu;&alpha; &mu;&epsilon; &tau;&eta;&nu; &pi;&alpha;&rho;&alpha;&sigma;&epsilon;&lambda;ί&delta;&epsilon;&iota;&alpha; &sigma;&eta;&mu;&epsilon;ί&omega;&sigma;&eta; &sigma;&tau;&omicron; &phi;ύ&lambda;&lambda;&omicron; 245&nu;, &omicron; &kappa;ώ&delta;&iota;&kappa;&alpha;&sigmaf; &alpha;&nu;&tau;&iota;&gamma;&rho;ά&phi;&eta;&kappa;&epsilon; &alpha;&pi;ό &tau;&omicron;&nu; &mu;&omicron;&nu;&alpha;&chi;ό &Mu;&omega;&upsilon;&sigma;ή &sigma;&tau;&eta; &mu;&omicron;&nu;ή &tau;&omicron;&upsilon; &Alpha;&gamma;ί&omicron;&upsilon; &Pi;&alpha;ύ&lambda;&omicron;&upsilon; &sigma;&tau;&omicron; &Alpha;&gamma;&iota;&omicron;&nu; Ό&rho;&omicron;&sigmaf;. &Omicron; &kappa;ώ&delta;&iota;&kappa;&alpha;&sigmaf; &alpha;&rho;. 470 &pi;&epsilon;&rho;&iota;έ&chi;&epsilon;&iota; &tau;&omicron; &Tau;&upsilon;&pi;&iota;&kappa;ό &tau;&omega;&nu; &Iota;&epsilon;&rho;&omicron;&sigma;&omicron;&lambda;ύ&mu;&omega;&nu; &kappa;&alpha;&iota; &mu;&epsilon;&rho;&iota;&kappa;ά &lambda;&epsilon;&iota;&tau;&omicron;&upsilon;&rho;&gamma;&iota;&kappa;ά &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha;. &Kappa;&alpha;&iota; &omicron;&iota; &delta;ύ&omicron; &kappa;ώ&delta;&iota;&kappa;&epsilon;&sigmaf; &alpha;&kappa;&omicron;&lambda;&omicron;&upsilon;&theta;&omicron;ύ&nu; &tau;&omicron; &sigma;&epsilon;&rho;&beta;&iota;&kappa;ό &omicron;&rho;&theta;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;ό &iota;&delta;ί&omega;&mu;&alpha;. &Omicron;&iota; &delta;ύ&omicron; &kappa;ώ&delta;&iota;&kappa;&epsilon;&sigmaf; &pi;&alpha;&rho;&omicron;&upsilon;&sigma;&iota;ά&zeta;&omicron;&upsilon;&nu; &pi;&omicron;&lambda;&lambda;ά &kappa;&epsilon;&nu;ά &kappa;&alpha;&iota; &eta; &delta;&iota;&alpha;&tau;ή&rho;&eta;&sigma;&eta; &tau;&omicron;&upsilon;&sigmaf; &epsilon;ί&nu;&alpha;&iota; &kappa;&alpha;&kappa;ή.</p><p>&Omicron;&iota; &delta;ύ&omicron; &kappa;ώ&delta;&iota;&kappa;&epsilon;&sigmaf; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&omicron;ύ&nu;&tau;&alpha;&iota; &sigma;&tau;&omicron;&nu; 15&omicron; &alpha;&iota;ώ&nu;&alpha; &kappa;&alpha;&iota; &epsilon;ί&nu;&alpha;&iota; &delta;&upsilon;&nu;&alpha;&tau;ό v&alpha; &upsilon;&pi;&omicron;&theta;έ&sigma;&omicron;&upsilon;&mu;&epsilon; ό&tau;&iota; &epsilon;ί&chi;&alpha;&nu; &tau;&eta;&nu; ί&delta;&iota;&alpha; &tau;ύ&chi;&eta;: &alpha;&phi;&omicron;ύ &kappa;&alpha;&tau;&alpha;&sigma;&tau;&rho;ώ&theta;&eta;&kappa;&alpha;&nu; &sigma;&tau;&omicron; Ά&gamma;&iota;&omicron;&nu; Ό&rho;&omicron;&sigmaf; (&pi;&iota;&theta;&alpha;&nu;ό&tau;&alpha;&tau;&alpha; &sigma;&tau;&eta; &mu;&omicron;&nu;ή &tau;&omicron;&upsilon; &Alpha;&gamma;ί&omicron;&upsilon; &Pi;&alpha;ύ&lambda;&omicron;&upsilon;), &mu;&epsilon;&tau;&alpha;&phi;έ&rho;&theta;&eta;&kappa;&alpha;&nu; &sigma;&tau;&eta;&nu; &Pi;ά&tau;&mu;&omicron;, ό&pi;&omicron;&upsilon; &alpha;&pi;&omicron;&tau;&epsilon;&lambda;&omicron;ύ&nu; &tau;&epsilon;&kappa;&mu;ή&rho;&iota;&alpha; &gamma;&iota;&alpha; &tau;&eta; &sigma;&upsilon;&mu;&beta;ί&omega;&sigma;&eta; &tau;&omega;&nu; &omicron;&rho;&theta;&omicron;&delta;ό&xi;&omega;&nu; &beta;&alpha;&lambda;&kappa;&alpha;&nu;&iota;&kappa;ώ&nu; &lambda;&alpha;ώ&nu; &kappa;&alpha;&tau;ά &tau;&eta;&nu; &epsilon;&pi;&omicron;&chi;ή &tau;&eta;&sigmaf; &Tau;&omicron;&upsilon;&rho;&kappa;&omicron;&kappa;&rho;&alpha;&tau;ί&alpha;&sigmaf;.</p>
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SCHMIDT, KLAUS. « Remarks on Livšic' theory for nonabelian cocycles ». Ergodic Theory and Dynamical Systems 19, no 3 (juin 1999) : 703–21. http://dx.doi.org/10.1017/s0143385799146790.

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Let $(X,\phi)$ be a hyperbolic dynamical system and let $(G,\delta)$ be a Polish group. Motivated by Nicol and Pollicott, and then by Parry we study conditions under which two Hölder maps $f,g: X\longrightarrow G$ are Hölder cohomologous.In the context of Nicol and Pollicott we show that if $f$ and $g$ are measurably cohomologous and the distortion of the metric $\delta $ by the cocycles defined by $f$ and $g$ is bounded in an appropriate sense, then $f$ and $g$ are Hölder cohomologous.Two further results extend the main theorems recently presented by Parry. Under the hypothesis of bounded distortion we show that, if $f$ and $g$ give equal weight to all periodic points of $\phi $, then $f$ and $g$ are Hölder cohomologous. If the metric $\delta $ is bi-invariant, and if the skew-product $\phi _f$ defined by $f$ is topologically transitive, then conjugacy of weights implies that $g$ is Hölder conjugate to $\alpha \cdot f$ for some isometric automorphism $\alpha $ of $G$. The weaker condition that $g$-weights of periodic points are close to the identity whenever their $f$-weights are close to the identity implies that $g$ is continuously cohomologous to a homomorphic image of $f$.
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Macedowska, Agnieszka, Dawid Siodłak et Barbara Rzeszotarska. « Conformational properties of N-acetyl-N-methyl-alpha,beta-dehydroalanine N'-methylamide. » Acta Biochimica Polonica 53, no 1 (9 mars 2006) : 227–32. http://dx.doi.org/10.18388/abp.2006_3382.

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The conformational properties of Ac-Delta(Me)Ala-NHMe (N-acetyl-N-methyl-alpha,beta-dehydroalanine N'-methylamide), as the simplest model of N-methyl-alpha,beta-dehydroamino acids, was examined with theoretical methods and in comparison with Ac-DeltaAla-NHMe and Ac-DeltaAla-NMe(2). The N-terminal amide of the Delta(Me)Ala residue easily adopts the configuration cis and the torsion angles phi, psi are highly flexible. The Delta(Me)Ala residue is a conformational flexibilizer as compared to the parent DeltaAla, which is a conformational stiffener. This seems to be the reason why Delta(Me)Ala is found in small natural cyclic peptides, where it ensures the conformational flexibility necessary for biological action.
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24

Liu, Senli, Haibo Chen et Zhaosheng Feng. « Schrodinger-Poisson systems with singular potential and critical exponent ». Electronic Journal of Differential Equations 2020, no 01-132 (26 décembre 2020) : 130. http://dx.doi.org/10.58997/ejde.2020.130.

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In this article we study the Schrodinger-Poisson system $$\displaylines{ -\Delta u +V(|x|)u+\lambda\phi u = f(u), \quad x\in\mathbb{R}^3, \cr -\Delta \phi =u^2, \quad x\in\mathbb{R}^3, }$$ where V is a singular potential with the parameter \(\alpha\) and the nonlinearity f satisfies critical growth. By applying a generalized version of Lions-type theorem and the Nehari manifold theory, we establish the existence of the nonnegative ground state solution when \(\lambda=0\). By the perturbation method, we obtain a nontrivial solution to above system when \(\lambda\neq 0\). For more information see https://ejde.math.txstate.edu/Volumes/2020/130/abstr.html
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25

BASEU-BARABAS, Theoni. « Perdikas von Ephesos und seine Beschreibung Jerusalems : die heiligen Stätten gesehen von einem Byzantiner des 14. Jhs. » BYZANTINA SYMMEIKTA 11 (29 septembre 1997) : 151. http://dx.doi.org/10.12681/byzsym.828.

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&nbsp; <p>&Theta;&epsilon;ώ&nu;&eta; &Mu;&pi;&alpha;&zeta;&alpha;ί&omicron;&upsilon;- Barabas</p><p>&nbsp;&Omicron; &Pi;&epsilon;&rho;&delta;ί&kappa;&alpha;&sigmaf; &Epsilon;&phi;έ&sigma;&omicron;&upsilon; &kappa;&alpha;&iota; &eta; &pi;&epsilon;&rho;&iota;&gamma;&rho;&alpha;&phi;ή &tau;&omega;&nu; &Iota;&epsilon;&rho;&omicron;&sigma;&omicron;&lambda;ύ&mu;&omega;&nu;: &Omicron;&iota; Ά&gamma;&iota;&omicron;&iota; &Tau;ό&pi;&omicron;&iota; ό&pi;&omega;&sigmaf; &tau;&omicron;&upsilon;&sigmaf; &epsilon;ί&delta;&epsilon; έ&nu;&alpha;&sigmaf; &Beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ό&sigmaf; &tau;&omicron;&upsilon; 14&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha;</p><p>&Eta; έ&mu;&mu;&epsilon;&tau;&rho;&eta; (259 &pi;&omicron;&lambda;&iota;&tau;&iota;&kappa;&omicron;ί &pi;&alpha;&rho;&omicron;&xi;ύ&tau;&omicron;&nu;&omicron;&iota; &sigma;&tau;ί&chi;&omicron;&iota;) &pi;&epsilon;&rho;&iota;&gamma;&rho;&alpha;&phi;ή &tau;&omega;&nu; &Iota;&epsilon;&rho;&omicron;&sigma;&omicron;&lambda;ύ&mu;&omega;&nu; &kappa;&alpha;&iota; &tau;&eta;&sigmaf; &pi;&epsilon;&rho;&iota;&omicron;&chi;ή&sigmaf; &tau;&omicron;&upsilon;&sigmaf; &epsilon;ί&nu;&alpha;&iota; &tau;&omicron; &mu;ό&nu;&omicron; &gamma;&nu;&omega;&sigma;&tau;ό έ&rho;&gamma;&omicron; &tau;&omicron;&upsilon; &Pi;&epsilon;&rho;&delta;ί&kappa;&alpha;, &pi;&rho;&omega;&tau;&omicron;&nu;&omicron;&tau;ά&rho;&iota;&omicron;&upsilon; &Epsilon;&phi;έ&sigma;&omicron;&upsilon;. &Tau;&omicron; &kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron; &sigma;ώ&zeta;&epsilon;&tau;&alpha;&iota; &sigma;&epsilon; &delta;ύ&omicron; &kappa;ώ&delta;&iota;&kappa;&epsilon;&sigmaf; &tau;&omicron;&upsilon; 14&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha;, &tau;&omicron;&nu; Vind. Phil. gr. 149 &kappa;&alpha;&iota; &tau;&omicron;&nu; Vat. gr. 93, &sigma;&tau;&omicron;&upsilon;&sigmaf; &omicron;&pi;&omicron;ί&omicron;&upsilon;&sigmaf; &sigma;&tau;&eta;&rho;ί&zeta;&epsilon;&tau;&alpha;&iota; &kappa;&alpha;&iota; &eta; &pi;&alpha;&rho;&omicron;ύ&sigma;&alpha; έ&kappa;&delta;&omicron;&sigma;&eta;. &Mu;&omicron;&lambda;&omicron;&nu;ό&tau;&iota; &delta;&epsilon; &gamma;&nu;&omega;&rho;ί&zeta;&omicron;&mu;&epsilon; &pi;&omicron;&lambda;&lambda;ά &gamma;&iota;&alpha; &tau;&omicron;&nu; &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;έ&alpha;, &eta; έ&nu;&tau;&alpha;&xi;&eta; &tau;&omicron;&upsilon; έ&rho;&gamma;&omicron;&upsilon; &tau;&omicron;&upsilon; &sigma;&tau;&alpha; &chi;&epsilon;&iota;&rho;ό&gamma;&rho;&alpha;&phi;&alpha; &mu;&epsilon;&tau;&alpha;&xi;ύ &kappa;&epsilon;&iota;&mu;έ&nu;&omega;&nu; &pi;&omicron;&upsilon; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&omicron;ύ&nu;&tau;&alpha;&iota; &sigma;&tau;&omicron;&nu; 13&omicron; &alpha;&iota;ώ&nu;&alpha;, &kappa;&alpha;&theta;ώ&sigmaf; &kappa;&alpha;&iota; &epsilon;&sigma;&omega;&tau;&epsilon;&rho;&iota;&kappa;ά &sigma;&tau;&omicron;&iota;&chi;&epsilon;ί&alpha; &omicron;&delta;&eta;&gamma;&omicron;ύ&nu; &sigma;&tau;&eta; &chi;&rho;&omicron;&nu;&omicron;&lambda;ό&gamma;&eta;&sigma;&eta; &tau;&omicron;&upsilon; &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon; &kappa;&alpha;&tau;ά &tau;&eta;&nu; &Pi;&alpha;&lambda;&alpha;&iota;&omicron;&lambda;ό&gamma;&epsilon;&iota;&alpha; &epsilon;&pi;&omicron;&chi;ή &kappa;&alpha;&iota; &epsilon;&iota;&delta;&iota;&kappa;ό&tau;&epsilon;&rho;&alpha; &kappa;&alpha;&tau;ά &tau;&omicron; 14&omicron; &alpha;&iota;ώ&nu;&alpha;. &Eta; &gamma;&lambda;ώ&sigma;&sigma;&alpha; &tau;&omicron;&upsilon; &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon;, &upsilon;&psi;&eta;&lambda;&omicron;ύ &rho;&eta;&tau;&omicron;&rho;&iota;&kappa;&omicron;ύ &epsilon;&pi;&iota;&pi;έ&delta;&omicron;&upsilon;, &pi;&alpha;&rho;&omicron;&upsilon;&sigma;&iota;ά&zeta;&epsilon;&iota; &iota;&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&omicron; &epsilon;&nu;&delta;&iota;&alpha;&phi;έ&rho;&omicron;&nu;.</p><p>&Sigma;&tau;&omicron; έ&mu;&mu;&epsilon;&tau;&rho;&omicron; &kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron; &tau;&omicron;&upsilon;, &omicron; &Pi;&epsilon;&rho;&delta;ί&kappa;&alpha;&sigmaf; &mu;&epsilon;&tau;&alpha;&phi;έ&rho;&epsilon;&iota;, &pi;&rho;&omicron;&sigmaf; &chi;ά&rho;&iota;&nu; ό&sigma;&omega;&nu; &delta;&epsilon;&nu; έ&chi;&omicron;&upsilon;&nu; &tau;&eta; &delta;&upsilon;&nu;&alpha;&tau;ό&tau;&eta;&tau;&alpha; &nu;&alpha; &epsilon;&pi;&iota;&sigma;&kappa;&epsilon;&phi;&theta;&omicron;ύ&nu; &tau;&omicron;&upsilon;&sigmaf; &Alpha;&gamma;ί&omicron;&upsilon;&sigmaf; &Tau;ό&pi;&omicron;&upsilon;&sigmaf;, &tau;&iota;&sigmaf; &epsilon;&nu;&tau;&upsilon;&pi;ώ&sigma;&epsilon;&iota;&sigmaf; &tau;&omicron;&upsilon; &alpha;&pi;ό &tau;&omicron; &pi;&rho;&omicron;&sigma;&kappa;ύ&nu;&eta;&mu;&alpha; &tau;&omicron;&upsilon; &sigma;&tau;&alpha; &Iota;&epsilon;&rho;&omicron;&sigma;ό&lambda;&upsilon;&mu;&alpha; &kappa;&alpha;&iota; &tau;&alpha; &pi;&epsilon;&rho;ί&chi;&omega;&rho;&alpha;. &Gamma;&iota;&alpha; &tau;&omicron;&nu; &lambda;ό&gamma;&omicron; &alpha;&upsilon;&tau;ό &pi;&rho;&omicron;&chi;&omega;&rho;&epsilon;ί &sigma;&epsilon; &sigma;&upsilon;&sigma;&tau;&eta;&mu;&alpha;&tau;&iota;&kappa;ή &kappa;&alpha;&tau;&alpha;&gamma;&rho;&alpha;&phi;ή &tau;&omega;&nu; &iota;&epsilon;&rho;ώ&nu; &chi;ώ&rho;&omega;&nu;, &tau;&omicron;&upsilon;&sigmaf; &omicron;&pi;&omicron;ί&omicron;&upsilon;&sigmaf; &epsilon;&nu;&tau;ά&sigma;&sigma;&epsilon;&iota; &sigma;&tau;&eta;&nu; &pi;&alpha;&rho;ά&delta;&omicron;&sigma;&eta; &tau;&eta;&sigmaf; &Pi;&alpha;&lambda;&alpha;&iota;ά&sigmaf; &kappa;&alpha;&iota; &tau;&eta;&sigmaf; &Kappa;&alpha;&iota;&nu;ή&sigmaf; &Delta;&iota;&alpha;&theta;ή&kappa;&eta;&sigmaf;, &pi;&alpha;&rho;&epsilon;&mu;&beta;ά&lambda;&lambda;&omicron;&nu;&tau;&alpha;&sigmaf; ό&mu;&omega;&sigmaf; &kappa;&alpha;&iota; &tau;&iota;&sigmaf; &pi;&rho;&omicron;&sigma;&omega;&pi;&iota;&kappa;έ&sigmaf; &delta;&iota;&alpha;&pi;&iota;&sigma;&tau;ώ&sigma;&epsilon;&iota;&sigmaf; &tau;&omicron;&upsilon; &sigma;&chi;&epsilon;&tau;&iota;&kappa;ά &mu;&epsilon; &tau;&eta;&nu; &kappa;&alpha;&tau;ά&sigma;&tau;&alpha;&sigma;&eta; &epsilon;&rho;ή&mu;&omega;&sigma;&eta;&sigmaf; &omicron;&rho;&iota;&sigma;&mu;έ&nu;&omega;&nu; &alpha;&pi;ό &alpha;&upsilon;&tau;&omicron;ύ&sigmaf; ή &tau;&eta;&nu; &upsilon;&pi;&alpha;&gamma;&omega;&gamma;ή &tau;&omicron;&upsilon;&sigmaf; &sigma;&tau;&omicron;&upsilon;&sigmaf; &mu;&omicron;&upsilon;&sigma;&omicron;&upsilon;&lambda;&mu;ά&nu;&omicron;&upsilon;&sigmaf; &kappa;&upsilon;&rho;ί&alpha;&rho;&chi;&omicron;&upsilon;&sigmaf; &tau;&eta;&sigmaf; &pi;&epsilon;&rho;&iota;&omicron;&chi;ή&sigmaf;. &Omicron;&iota; &tau;&omicron;&pi;&omicron;&gamma;&rho;&alpha;&phi;&iota;&kappa;έ&sigmaf; &tau;&omicron;&upsilon; &epsilon;&nu;&delta;&epsilon;ί&xi;&epsilon;&iota;&sigmaf; &upsilon;&pi;&omicron;&sigma;&tau;&eta;&rho;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &alpha;&pi;ό &tau;&eta;&nu; &alpha;&pi;ό&kappa;&rho;&upsilon;&phi;&eta; &pi;&alpha;&rho;ά&delta;&omicron;&sigma;&eta;, &pi;&alpha;&lambda;&alpha;&iota;ό&tau;&epsilon;&rho;&epsilon;&sigmaf; &theta;&epsilon;&omicron;&lambda;&omicron;&gamma;&iota;&kappa;έ&sigmaf; &epsilon;&rho;&mu;&eta;&nu;&epsilon;ί&epsilon;&sigmaf; &kappa;&alpha;&iota; &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &Pi;&alpha;&tau;έ&rho;&omega;&nu;.</p><p>&Tau;&omicron; &kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron; &tau;&omicron;&upsilon; &Pi;&epsilon;&rho;&delta;ί&kappa;&alpha; έ&chi;&epsilon;&iota; &alpha;&sigma;&phi;&alpha;&lambda;ώ&sigmaf; &sigma;&eta;&mu;&alpha;&nu;&tau;&iota;&kappa;ή &theta;έ&sigma;&eta; &sigma;&tau;&eta; &rho;&eta;&tau;&omicron;&rho;&iota;&kappa;ή &delta;&rho;&alpha;&sigma;&tau;&eta;&rho;&iota;ό&tau;&eta;&tau;&alpha; &tau;&eta;&sigmaf; &epsilon;&pi;&omicron;&chi;ή&sigmaf; &tau;&omicron;&upsilon;. &Epsilon;&pi;&iota;&pi;&lambda;έ&omicron;&nu;, &epsilon;&mu;&pi;&lambda;&omicron;&upsilon;&tau;ί&zeta;&omicron;&nu;&tau;&alpha;&sigmaf; &tau;&omicron;&upsilon;&sigmaf; &kappa;&alpha;&nu;ό&nu;&epsilon;&sigmaf; &tau;&omicron;&upsilon; &theta;&rho;&eta;&sigma;&kappa;&epsilon;&upsilon;&tau;&iota;&kappa;&omicron;ύ &tau;&omicron;&upsilon;&rho;&iota;&sigma;&mu;&omicron;ύ &mu;&epsilon; &pi;&alpha;&rho;&alpha;&tau;&eta;&rho;ή&sigma;&epsilon;&iota;&sigmaf; &pi;&omicron;&upsilon; &alpha;&phi;&omicron;&rho;&omicron;ύ&nu; &tau;&eta; &sigma;ύ&gamma;&chi;&rho;&omicron;&nu;&eta; &iota;&sigma;&tau;&omicron;&rho;&iota;&kappa;ή &kappa;&alpha;&tau;ά&sigma;&tau;&alpha;&sigma;&eta; &tau;&omega;&nu; &Alpha;&gamma;ί&omega;&nu; &Tau;ό&pi;&omega;&nu;, &omicron; &Pi;&epsilon;&rho;&delta;ί&kappa;&alpha;&sigmaf; &alpha;&pi;&epsilon;&gamma;&kappa;&lambda;&omega;&beta;ί&zeta;&epsilon;&tau;&alpha;&iota; &alpha;&pi;ό &tau;&alpha; &pi;&rho;ό&tau;&upsilon;&pi;&alpha; &tau;&omicron;&upsilon; &kappa;&alpha;&iota; &mu;&epsilon;&tau;&alpha;&phi;έ&rho;&epsilon;&iota; &mu;&epsilon; &epsilon;&nu;ά&rho;&gamma;&epsilon;&iota;&alpha; &tau;&eta;&nu; &pi;&rho;&omicron;&sigma;&omega;&pi;&iota;&kappa;ή &mu;&alpha;&rho;&tau;&upsilon;&rho;ί&alpha; &epsilon;&nu;ό&sigmaf; &pi;&rho;&omicron;&sigma;&kappa;&upsilon;&nu;&eta;&tau;ή &kappa;&alpha;&tau;ά &tau;&omicron; 14&omicron; &alpha;&iota;ώ&nu;&alpha;. </p><p>&nbsp;</p>
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26

OIKONOMIDES, Nikos. « Some Byzantine State Annuitants : Epi tes (Megales) Hetaireias and Epi ton Barbaron ». BYZANTINA SYMMEIKTA 14 (26 septembre 2008) : 9. http://dx.doi.org/10.12681/byzsym.871.

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Résumé :
&nbsp; <p>&Nu;ί&kappa;&omicron;&sigmaf; &Omicron;&iota;&kappa;&omicron;&nu;&omicron;&mu;ί&delta;&eta;&sigmaf;</p><p>&Beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;&omicron;ί &alpha;&xi;&iota;&omega;&mu;&alpha;&tau;&omicron;ύ&chi;&omicron;&iota; &mu;&epsilon; &kappa;&rho;&alpha;&tau;&iota;&kappa;ό &epsilon;&tau;ή&sigma;&iota;&omicron; &epsilon;&iota;&sigma;ό&delta;&eta;&mu;&alpha;: <em>ἐ&pi;ὶ &tau;ῆ&sigmaf;</em> (<em>&mu;&epsilon;&gamma;ά&lambda;&eta;&sigmaf;</em>) <em>ἑ&tau;&alpha;&iota;&rho;&epsilon;ί&alpha;&sigmaf;</em> &kappa;&alpha;&iota; <em>ἐ&pi;ὶ &tau;ῶ&nu; &beta;&alpha;&rho;&beta;ά&rho;&omega;&nu;</em></p><p>&Sigma;&tau;&eta; &mu;&epsilon;&lambda;έ&tau;&eta; &epsilon;&xi;&epsilon;&tau;ά&zeta;&omicron;&nu;&tau;&alpha;&iota; &delta;ύ&omicron; &sigma;&epsilon;&iota;&rho;έ&sigmaf; &mu;&omicron;&lambda;&upsilon;&beta;&delta;ό&beta;&omicron;&upsilon;&lambda;&lambda;&omega;&nu;, &omicron;&iota; &iota;&delta;&iota;&omicron;&kappa;&tau;ή&tau;&epsilon;&sigmaf; &tau;&omega;&nu; &omicron;&pi;&omicron;ί&omega;&nu; &pi;&alpha;&rho;ά&lambda;&lambda;&eta;&lambda;&alpha; &pi;&rho;&omicron;&sigmaf; &tau;&alpha; &lambda;&omicron;&iota;&pi;ά &tau;&omicron;&upsilon;&sigmaf; &alpha;&xi;&iota;ώ&mu;&alpha;&tau;&alpha; &phi;έ&rho;&omicron;&nu;&tau;&alpha;&iota; &epsilon;ί&tau;&epsilon; &nu;&alpha; &alpha;&nu;ή&kappa;&omicron;&upsilon;&nu; &sigma;&tau;&eta;&nu; (<em>&mu;&epsilon;&gamma;ά&lambda;&eta;</em>) <em>ἑ&tau;&alpha;&iota;&rho;&epsilon;ί&alpha; </em>&epsilon;ί&tau;&epsilon; &omega;&sigmaf; <em>ἐ&pi;ὶ &tau;ῶ&nu; &beta;&alpha;&rho;&beta;ά&rho;&omega;&nu;</em>. &Eta; &alpha;&nu;ά&lambda;&upsilon;&sigma;&eta; &tau;&omega;&nu; &tau;ί&tau;&lambda;&omega;&nu; &kappa;&alpha;&iota; &eta; &delta;&iota;&alpha;&sigma;&tau;&alpha;ύ&rho;&omega;&sigma;&eta; &mu;&epsilon; &tau;&iota;&sigmaf; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &alpha;&pi;ό &alpha;&phi;&eta;&gamma;&eta;&mu;&alpha;&tau;&iota;&kappa;έ&sigmaf; &pi;&eta;&gamma;έ&sigmaf;, ό&pi;&omega;&sigmaf; &tau;&omicron; <em>&Pi;&epsilon;&rho;ί &beta;&alpha;&sigma;&iota;&lambda;&epsilon;ί&omicron;&upsilon; &tau;ά&xi;&epsilon;&omega;&sigmaf;</em> &kappa;&alpha;&iota; &alpha;&pi;ό &tau;&omicron; <em>&Pi;&epsilon;&rho;ί &tau;&omega;&nu; &beta;&alpha;&sigma;&iota;&lambda;&iota;&kappa;ώ&nu; &tau;&alpha;&xi;&iota;&delta;&iota;ώ&nu;</em> &alpha;&pi;&omicron;&delta;&epsilon;&iota;&kappa;&nu;ύ&epsilon;&iota; ό&tau;&iota; &kappa;&alpha;&iota; &sigma;&tau;&iota;&sigmaf; &delta;ύ&omicron; &pi;&epsilon;&rho;&iota;&pi;&tau;ώ&sigma;&epsilon;&iota;&sigmaf; &omicron;&iota; &tau;ί&tau;&lambda;&omicron;&iota; &epsilon;&pi;ί <em>ἐ&pi;ὶ &tau;ῆ&sigmaf;</em> (<em>&mu;&epsilon;&gamma;ά&lambda;&eta;&sigmaf;</em>) <em>ἑ&tau;&alpha;&iota;&rho;&epsilon;ί&alpha;&sigmaf;</em> &kappa;&alpha;&iota; <em>ἐ&pi;ὶ &tau;ῶ&nu; &beta;&alpha;&rho;&beta;ά&rho;&omega;&nu;</em> &delta;&epsilon;&nu; &delta;&eta;&lambda;ώ&nu;&omicron;&upsilon;&nu; &lambda;&epsilon;&iota;&tau;&omicron;ύ&rho;&gamma;&eta;&mu;&alpha;, &alpha;&lambda;&lambda;ά &psi;&iota;&lambda;ό &alpha;&xi;ί&omega;&mu;&alpha;. &Epsilon;&pi;&iota;&pi;&lambda;έ&omicron;&nu;, &alpha;&pi;ό &tau;&eta; &delta;&iota;&alpha;&sigma;&tau;&alpha;ύ&rho;&omega;&sigma;&eta; &tau;&omega;&nu; &mu;&alpha;&rho;&tau;&upsilon;&rho;&iota;ώ&nu; &sigma;&upsilon;&mu;&pi;&epsilon;&rho;&alpha;ί&nu;&epsilon;&tau;&alpha;&iota; ό&tau;&iota; &omicron;&iota; &delta;ύ&omicron; &tau;ί&tau;&lambda;&omicron;&iota; &alpha;&nu;ή&kappa;&omicron;&upsilon;&nu; &sigma;&epsilon; &delta;&iota;&alpha;&phi;&omicron;&rho;&epsilon;&tau;&iota;&kappa;έ&sigmaf; &delta;&iota;&alpha;&beta;&alpha;&theta;&mu;ί&sigma;&epsilon;&iota;&sigmaf; &tau;&eta;&sigmaf; ί&delta;&iota;&alpha;&sigmaf; &kappa;&alpha;&tau;&eta;&gamma;&omicron;&rho;ί&alpha;&sigmaf; &alpha;&xi;&iota;&omega;&mu;ά&tau;&omega;&nu;. &Eta; &alpha;&pi;ό&kappa;&tau;&eta;&sigma;&eta; &alpha;&upsilon;&tau;ώ&nu; &tau;&omega;&nu; &alpha;&xi;&iota;&omega;&mu;ά&tau;&omega;&nu;, &pi;&omicron;&upsilon; &sigma;&upsilon;&nu;&omicron;&delta;&epsilon;&upsilon;ό&tau;&alpha;&nu; &alpha;&pi;ό &epsilon;&tau;ή&sigma;&iota;&alpha; &rho;ό&gamma;&alpha;, &pi;&rho;&omicron;ϋ&pi;έ&theta;&epsilon;&tau;&epsilon; &tau;&eta;&nu; &alpha;&rho;&chi;&iota;&kappa;ή &laquo;&alpha;&gamma;&omicron;&rho;ά&raquo; &tau;&omicron;&upsilon;&sigmaf;, &tau;&eta;&nu; &epsilon;&pi;έ&nu;&delta;&upsilon;&sigma;&eta; &delta;&eta;&lambda;&alpha;&delta;ή &epsilon;&nu;ό&sigmaf; &alpha;&rho;&chi;&iota;&kappa;&omicron;ύ &kappa;&epsilon;&phi;&alpha;&lambda;&alpha;ί&omicron;&upsilon;, &kappa;&lambda;&iota;&mu;&alpha;&kappa;&omicron;ύ&mu;&epsilon;&nu;&omicron;&upsilon; &alpha;&nu;ά&lambda;&omicron;&gamma;&alpha; &mu;&epsilon; &tau;&omicron;&nu; &tau;ί&tau;&lambda;&omicron;. &Eta; &alpha;&pi;ό&delta;&omicron;&sigma;&eta;, &omega;&sigma;&tau;ό&sigma;&omicron;, &tau;&omega;&nu; &kappa;&epsilon;&phi;&alpha;&lambda;&alpha;ί&omega;&nu; ή&tau;&alpha;&nu; &sigma;&chi;&epsilon;&tau;&iota;&kappa;ά &chi;&alpha;&mu;&eta;&lambda;ή, &gamma;&epsilon;&gamma;&omicron;&nu;ό&sigmaf; &pi;&omicron;&upsilon; &upsilon;&pi;&omicron;&delta;&epsilon;&iota;&kappa;&nu;ύ&epsilon;&iota; ό&tau;&iota; &eta; &alpha;&gamma;&omicron;&rho;ά &tau;ί&tau;&lambda;&omega;&nu; &alpha;&pi;έ&beta;&lambda;&epsilon;&pi;&epsilon; &alpha;&phi;&epsilon;&nu;ό&sigmaf; &sigma;&epsilon; &kappa;&omicron;&iota;&nu;&omega;&nu;&iota;&kappa;ή &kappa;&alpha;&tau;&alpha;&xi;ί&omega;&sigma;&eta; &kappa;&alpha;&iota; &alpha;&phi;&epsilon;&tau;έ&rho;&omicron;&upsilon; &sigma;&tau;&eta;&nu; &delta;&upsilon;&nu;&alpha;&tau;ό&tau;&eta;&tau;&alpha; &sigma;&upsilon;&mu;&pi;&lambda;&eta;&rho;&omega;&mu;&alpha;&tau;&iota;&kappa;ώ&nu; &epsilon;&iota;&sigma;&omicron;&delta;&eta;&mu;ά&tau;&omega;&nu; &alpha;&pi;ό ά&lambda;&lambda;&epsilon;&sigmaf; &pi;&eta;&gamma;έ&sigmaf;.</p><p>&nbsp;</p>
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27

Ono, S., J. Guntupalli et T. D. DuBose. « Role of H(+)-K(+)-ATPase in pHi regulation in inner medullary collecting duct cells in culture ». American Journal of Physiology-Renal Physiology 270, no 5 (1 mai 1996) : F852—F861. http://dx.doi.org/10.1152/ajprenal.1996.270.5.f852.

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Résumé :
Studies in inner medullary collecting duct (IMCD) cells in primary culture have proposed two mechanisms for Na(+)-independent hydrogen ion transport: an H(+)-adenosinetriphosphatase (H(+)-ATPase) and an H(+)-K(+)-ATPase. In the present study, we have employed two sources of IMCD cells, cells in primary culture derived from the terminal papilla of the Munich-Wistar rat (IMCDp) and an established murine cell line (mIMCD-3), to define the predominant mechanism(s) of Na(+)-independent intracellular pH (pHi) recovery in the IMCD. In confluent monolayers of IMCDp and mIMCD-3 cells, pHi was measured using the pH-sensitive dye 2',7'-bis(carboxyethyl)-5(6)-carboxyfluorescein (BCECF) following addition and withdrawal of NH4Cl. Removal of K+ completely abolished Na(+)-independent pHi recovery in both IMCDp (delta pHi/min = 0.039 +/- 0.006 to 0.005 +/- 0.003; P < 0.001) and in mIMCD-3 (delta pHi/min = 0.055 +/- 0.009 to -0.003 +/- 0.002; P < 0.001) cells, respectively. In mIMCD-3 cells, K(+)-dependent pHi recovery was abolished by either of two specific inhibitors of the H(+)-K(+)-ATPase, Sch-28080 (5 or 10 microM) or A-80915A (10 microM). In contrast, bafilomycin A1 (2.5 and 10 nM), an inhibitor of the H(+)-ATPase, failed to attenuate K(+)-dependent pHi recovery. Moreover, sequence verified mouse gastric and colonic alpha-H(+)-K(+)-ATPase probes hybridized to total RNA from mIMCD-3 cells. Based on these findings, we conclude that Na(+)-independent pHi recovery from an acid load in both IMCDp and mIMCD-3 cells in critically dependent on extracellular K(+)-That K(+)-dependent pHi recovery was inhibited by both Sch-28080 and A-80915A but not by bafilomycin A1 suggests that the predominant mechanism by which Na(+)-independent pHi recovery is accomplished in IMCD is through the H(+)-K(+)-ATPase. Expression of both gastric and colonic alpha-H(+)-K(+)-ATPase mRNA in mIMCD-3 cells suggests that one or both of these H(+)-K(+)-ATPases may be responsible for proton secretion in the IMCD.
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28

ΠΑΠΠΑΣ, Βασίλειος. « Η μετάφραση του Breviarium ab urbe condita του Ευτροπίου από τον Νεόφυτο Δούκα (Α΄τόμος) και το Λεξικό των Ενδόξων ανδρών του έργου (Β΄τόμος) ». BYZANTINA SYMMEIKTA 24, no 1 (24 février 2015) : 129. http://dx.doi.org/10.12681/byzsym.1117.

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<!--[if gte mso 9]><xml> <w:WordDocument> <w:View>Normal</w:View> <w:Zoom>0</w:Zoom> <w:PunctuationKerning/> <w:ValidateAgainstSchemas/> <w:SaveIfXMLInvalid>false</w:SaveIfXMLInvalid> <w:IgnoreMixedContent>false</w:IgnoreMixedContent> <w:AlwaysShowPlaceholderText>false</w:AlwaysShowPlaceholderText> <w:Compatibility> <w:BreakWrappedTables/> <w:SnapToGridInCell/> <w:WrapTextWithPunct/> <w:UseAsianBreakRules/> <w:DontGrowAutofit/> </w:Compatibility> <w:BrowserLevel>MicrosoftInternetExplorer4</w:BrowserLevel> </w:WordDocument> </xml><![endif]--><span style="font-size: 12pt; font-family: 'Times New Roman'">&Sigma;&tau;&eta;&nu; &epsilon;&rho;&gamma;&alpha;&sigma;ί&alpha; &alpha;&upsilon;&tau;ή &epsilon;&xi;&epsilon;&tau;ά&zeta;&omicron;&upsilon;&mu;&epsilon; &tau;&eta;&nu; &alpha;&pi;ό&delta;&omicron;&sigma;&eta; &sigma;&tau;&eta; &delta;&eta;&mu;&omicron;&tau;&iota;&kappa;ή &alpha;&pi;ό &tau;&omicron;&nu; &Nu;&epsilon;ό&phi;&upsilon;&tau;&omicron; &Delta;&omicron;ύ&kappa;&alpha; &tau;&eta;&sigmaf; &alpha;&rho;&chi;&alpha;&iota;&omicron;&epsilon;&lambda;&lambda;&eta;&nu;&iota;&kappa;ή&sigmaf; &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta;&sigmaf; &tau;&omicron;&upsilon; <em>Breviarium ab urbe condita</em> &tau;&omicron;&upsilon; &Epsilon;&upsilon;&tau;&rho;&omicron;&pi;ί&omicron;&upsilon; &pi;&omicron;&upsilon; &epsilon;ί&chi;&epsilon; &epsilon;&kappa;&pi;&omicron;&nu;ή&sigma;&epsilon;&iota; &omicron; &Pi;&alpha;&iota;ά&nu;&iota;&omicron;&sigmaf; &tau;&omicron; 380 &mu;.&Chi;. &Tau;&omicron; &beta;&iota;&beta;&lambda;ί&omicron; &tau;&omicron;&upsilon; &Delta;&omicron;ύ&kappa;&alpha; &epsilon;ί&nu;&alpha;&iota; &delta;ί&tau;&omicron;&mu;&omicron; (&kappa;&alpha;&iota; &omicron;&iota; 2 &tau;ό&mu;&omicron;&iota; &epsilon;&kappa;&delta;ό&theta;&eta;&kappa;&alpha;&nu; &sigma;&tau;&eta; &Beta;&iota;έ&nu;&nu;&eta;, &tau;&omicron; 1807). &Omicron; &pi;&rho;ώ&tau;&omicron;&sigmaf; &tau;ό&mu;&omicron;&sigmaf; &pi;&epsilon;&rho;&iota;&lambda;&alpha;&mu;&beta;ά&nu;&epsilon;&iota; &tau;&eta; &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta; &tau;&eta;&sigmaf; &iota;&sigma;&tau;&omicron;&rho;ί&alpha;&sigmaf; &tau;&omicron;&upsilon; &Epsilon;&upsilon;&tau;&rho;&omicron;&pi;ί&omicron;&upsilon; &kappa;&alpha;&iota; &omicron; &delta;&epsilon;ύ&tau;&epsilon;&rho;&omicron;&sigmaf; &tau;&omicron; <em>&Lambda;&epsilon;&xi;&iota;&kappa;ό &tau;&omega;&nu; &Epsilon;&nu;&delta;ό&xi;&omega;&nu; &alpha;&nu;&delta;&rho;ώ&nu;</em> &pi;&omicron;&upsilon; &epsilon;&mu;&pi;&epsilon;&rho;&iota;έ&chi;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&omicron;&nu; &pi;&rho;ώ&tau;&omicron; &tau;ό&mu;&omicron;. &Alpha;&phi;&omicron;ύ &pi;&alpha;&rho;&omicron;&upsilon;&sigma;&iota;ά&zeta;&omicron;&nu;&tau;&alpha;&iota; &tau;&alpha; &pi;&epsilon;&rho;&iota;&epsilon;&chi;ό&mu;&epsilon;&nu;&alpha; &tau;&omicron;&upsilon; &kappa;ά&theta;&epsilon; &tau;ό&mu;&omicron;&upsilon;, &sigma;&tau;&eta; &sigma;&upsilon;&nu;έ&chi;&epsilon;&iota;&alpha; &alpha;&nu;&alpha;&lambda;ύ&omicron;&nu;&tau;&alpha;&iota; &omicron;&iota; &mu;&epsilon;&tau;&alpha;&phi;&rho;&alpha;&sigma;&tau;&iota;&kappa;έ&sigmaf; &tau;&epsilon;&chi;&nu;&iota;&kappa;έ&sigmaf; &tau;&omicron;&upsilon; &Delta;&omicron;ύ&kappa;&alpha; &kappa;&alpha;&theta;ώ&sigmaf; &kappa;&alpha;&iota; &omicron; &pi;&lambda;&omicron;ύ&sigma;&iota;&omicron;&sigmaf; &upsilon;&pi;&omicron;&sigma;&epsilon;&lambda;ί&delta;&iota;&omicron;&sigmaf; &sigma;&chi;&omicron;&lambda;&iota;&alpha;&sigma;&mu;ό&sigmaf; &tau;&omicron;&upsilon;. &Epsilon;&pi;ί&sigma;&eta;&sigmaf;, &mu;&epsilon;&lambda;&epsilon;&tau;&omicron;ύ&mu;&epsilon; &tau;&eta; &delta;&omicron;&mu;ή, &tau;&eta; &gamma;&lambda;ώ&sigma;&sigma;&alpha; &kappa;&alpha;&iota; &tau;&omicron; ύ&phi;&omicron;&sigmaf; &tau;&eta;&sigmaf; &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta;&sigmaf;, &alpha;&lambda;&lambda;ά &kappa;&alpha;&iota; &tau;&omicron;&upsilon; &Lambda;&epsilon;&xi;&iota;&kappa;&omicron;ύ. &Tau;&omicron; &beta;&iota;&beta;&lambda;ί&omicron; &tau;&omicron;&upsilon; &Delta;&omicron;ύ&kappa;&alpha; &alpha;&pi;&omicron;&tau;&epsilon;&lambda;&omicron;ύ&sigma;&epsilon; &sigma;&chi;&omicron;&lambda;&iota;&kappa;ό &beta;&omicron;ή&theta;&eta;&mu;&alpha; &gamma;&iota;&alpha; &tau;&omicron;&upsilon;&sigmaf; &nu;έ&omicron;&upsilon;&sigmaf; &tau;&omega;&nu; &gamma;&upsilon;&mu;&nu;&alpha;&sigma;ί&omega;&nu;, &gamma;&iota;' &alpha;&upsilon;&tau;ό &epsilon;&xi;ά&lambda;&lambda;&omicron;&upsilon; &epsilon;ί&nu;&alpha;&iota; &gamma;&rho;&alpha;&mu;&mu;έ&nu;&omicron; &kappa;&alpha;&iota; &sigma;&tau;&eta; &delta;&eta;&mu;&omicron;&tau;&iota;&kappa;ή &tau;&eta;&sigmaf; &epsilon;&pi;&omicron;&chi;ή&sigmaf;. &Theta;&epsilon;&omega;&rho;&omicron;ύ&mu;&epsilon; ό&tau;&iota; &tau;&omicron; &pi;&alpha;&rho;ό&nu; ά&rho;&theta;&rho;&omicron; &epsilon;ί&nu;&alpha;&iota; &sigma;&eta;&mu;&alpha;&nu;&tau;&iota;&kappa;ό &gamma;&iota;&alpha; &delta;ύ&omicron; &lambda;ό&gamma;&omicron;&upsilon;&sigmaf;: &alpha;) &epsilon;ί&nu;&alpha;&iota; &eta; &pi;&rho;ώ&tau;&eta; &epsilon;&rho;&gamma;&alpha;&sigma;ί&alpha; &pi;&omicron;&upsilon; &gamma;&rho;ά&phi;&epsilon;&tau;&alpha;&iota; &gamma;&iota;'&alpha;&upsilon;&tau;ό &tau;&omicron; έ&rho;&gamma;&omicron; &tau;&omicron;&upsilon; &Delta;&omicron;ύ&kappa;&alpha; &kappa;&alpha;&iota; &beta;) &tau;&omicron;&nu;ί&zeta;&epsilon;&iota; ό&tau;&iota; &omicron; &Eta;&pi;&epsilon;&iota;&rho;ώ&tau;&eta;&sigmaf; &lambda;ό&gamma;&iota;&omicron;&sigmaf;, &alpha;&nu; &kappa;&alpha;&iota; &sigma;&phi;&omicron;&delta;&rho;ό&sigmaf; &alpha;&rho;&chi;&alpha;ϊ&sigma;&tau;ή&sigmaf;, ή&tau;&alpha;&nu; έ&tau;&omicron;&iota;&mu;&omicron;&sigmaf; &nu;&alpha; &pi;&alpha;&rho;&alpha;&mu;&epsilon;&rho;ί&sigma;&epsilon;&iota; &tau;&eta; &gamma;&lambda;&omega;&sigma;&sigma;&iota;&kappa;ή &tau;&omicron;&upsilon; &iota;&delta;&epsilon;&omicron;&lambda;&omicron;&gamma;ί&alpha; &kappa;&alpha;&iota; &nu;&alpha; &theta;έ&sigma;&epsilon;&iota; &sigma;&epsilon; &pi;&rho;&omicron;&tau;&epsilon;&rho;&alpha;&iota;ό&tau;&eta;&tau;&alpha; &tau;&omicron;&upsilon;&sigmaf; &pi;&alpha;&iota;&delta;&alpha;&gamma;&omega;&gamma;&iota;&kappa;&omicron;ύ&sigmaf; &tau;&omicron;&upsilon; &sigma;&kappa;&omicron;&pi;&omicron;ύ&sigmaf;.</span><!--[if gte mso 9]><xml> <w:LatentStyles DefLockedState="false" LatentStyleCount="156"> </w:LatentStyles> </xml><![endif]--><!--[if gte mso 10]> <style> /* Style Definitions */ table.MsoNormalTable {mso-style-name:"Table Normal"; mso-tstyle-rowband-size:0; mso-tstyle-colband-size:0; mso-style-noshow:yes; mso-style-parent:""; mso-padding-alt:0cm 5.4pt 0cm 5.4pt; mso-para-margin:0cm; mso-para-margin-bottom:.0001pt; mso-pagination:widow-orphan; font-size:10.0pt; font-family:"Times New Roman"; mso-ansi-language:#0400; mso-fareast-language:#0400; mso-bidi-language:#0400;} </style> <![endif]-->
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29

DIMITROUKAS, Ioannis. « The trip of the Great Persian Embassies to Byzantium during the reign of Justinian I (527-565) and its logistics ». BYZANTINA SYMMEIKTA 18 (10 février 2009) : 171. http://dx.doi.org/10.12681/byzsym.273.

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Résumé :
<span style="line-height: 150%; font-size: 10pt"><font face="Times New Roman"><font size="3"><font size="3"><p style="text-align: justify; margin: 0cm 0cm 0pt" class="Pa12"><span style="color: black; font-size: 11pt"><font face="Batang">&Tau;&Omicron; &Tau;&Alpha;&Xi;&Iota;&Delta;&Iota; &Tau;&Omega;&Nu; &Mu;&Epsilon;&Gamma;&Alpha;&Lambda;&Omega;&Nu; &Pi;&Epsilon;&Rho;&Sigma;&Iota;&Kappa;&Omega;&Nu; &Pi;&Rho;&Epsilon;&Sigma;&Beta;&Epsilon;&Iota;&Omega;&Nu; &Sigma;&Tau;&Omicron; &Beta;&Upsilon;&Zeta;&Alpha;&Nu;&Tau;&Iota;&Omicron; &Epsilon;&Pi;&Iota; &Iota;&Omicron;&Upsilon;&Sigma;&Tau;&Iota;&Nu;&Iota;&Alpha;&Nu;&Omicron;&Upsilon; &Alpha;΄ &Kappa;&Alpha;&Iota; &Eta; &Lambda;&Omicron;&Gamma;&Iota;&Sigma;&Tau;&Iota;&Kappa;&Eta; &Tau;&Omicron;&Upsilon; &Upsilon;&Pi;&Omicron;&Sigma;&Tau;&Eta;&Rho;&Iota;&Xi;&Eta;</font></span></p></font>&nbsp;</font></font></span><span style="line-height: 150%; font-size: 10pt"><font face="Times New Roman"><font size="3">&Sigma;&kappa;&omicron;&pi;ό&sigmaf; &tau;&omicron;&upsilon; &pi;&alpha;&rho;ό&nu;&tau;&omicron;&sigmaf; ά&rho;&theta;&rho;&omicron;&upsilon; &epsilon;ί&nu;&alpha;&iota; &nu;&alpha; &delta;&iota;&epsilon;&rho;&epsilon;&upsilon;&nu;ή&sigma;&epsilon;&iota; &tau;&iota;&sigmaf; &sigma;&upsilon;&nu;&theta;ή&kappa;&epsilon;&sigmaf; &kappa;&alpha;&iota; &tau;&omicron; &lambda;&omicron;&gamma;&iota;&sigma;&tau;&iota;&kappa;ό &pi;&lambda;&alpha;ί&sigma;&iota;&omicron; &delta;&iota;&epsilon;&xi;&alpha;&gamma;&omega;&gamma;ή&sigmaf; &tau;&omega;&nu; &mu;&epsilon;&gamma;ά&lambda;&omega;&nu; &pi;&epsilon;&rho;&sigma;&iota;&kappa;ώ&nu; &pi;&rho;&epsilon;&sigma;&beta;&epsilon;&iota;ώ&nu; &alpha;&pi;ό &tau;&eta;&nu; &Pi;&epsilon;&rho;&sigma;ί&alpha; &sigma;&tau;&eta;&nu; &Kappa;&omega;&nu;&sigma;&tau;&alpha;&nu;&tau;&iota;&nu;&omicron;ύ&pi;&omicron;&lambda;&eta; &epsilon;&pi;ί &Iota;&omicron;&upsilon;&sigma;&tau;&iota;&nu;&iota;&alpha;&nu;&omicron;ύ &Alpha;΄ (527-565). &Omicron;&iota; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &mu;&alpha;&sigmaf; &sigma;&tau;&eta;&rho;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &kappa;&upsilon;&rho;ί&omega;&sigmaf; &sigma;&epsilon; &delta;ύ&omicron; &alpha;&pi;&omicron;&sigma;&pi;ά&sigma;&mu;&alpha;&tau;&alpha; &alpha;&pi;ό &tau;&eta; &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;ή &tau;&omicron;&upsilon; &Pi;έ&tau;&rho;&omicron;&upsilon; &Pi;&alpha;&tau;&rho;&iota;&kappa;ί&omicron;&upsilon; &laquo;</font><em><font face="MgOldTimes UC Pol,MgOldTimes UC Pol" size="3">&Pi;&epsilon;&rho;ί &pi;&omicron;&lambda;&iota;&tau;&iota;&kappa;ή&sigmaf; &kappa;&alpha;&tau;&alpha;&sigma;&tau;ά&sigma;&epsilon;&omega;&sigmaf;</font></em><font size="3">&raquo;, &tau;&alpha; &omicron;&pi;&omicron;ί&alpha; &pi;&epsilon;&rho;&iota;&gamma;&rho;ά&phi;&omicron;&upsilon;&nu; &tau;&eta; &delta;&epsilon;ύ&tau;&epsilon;&rho;&eta;, &pi;&iota;&theta;&alpha;&nu;ώ&sigmaf;, &epsilon;&kappa; &tau;&omega;&nu; &tau;&rho;&iota;ώ&nu; &pi;&rho;&epsilon;&sigma;&beta;&epsilon;&iota;ώ&nu; &tau;&omicron;&upsilon; &pi;έ&rho;&sigma;&eta; &Iota;&epsilon;&sigma;&delta;&epsilon;&gamma;&omicron;&upsilon;&sigma;&nu;ά&phi; &kappa;&alpha;&iota; έ&chi;&omicron;&upsilon;&nu; &epsilon;&nu;&sigma;&omega;&mu;&alpha;&tau;&omega;&theta;&epsilon;ί &sigma;&tau;&eta;&nu; &laquo;Ἔ&kappa;&theta;&epsilon;&sigma;&iota;&nu; &tau;ῆ&sigmaf; &beta;&alpha;&sigma;&iota;&lambda;&epsilon;ί&omicron;&upsilon; &tau;ά&xi;&epsilon;&omega;&sigmaf;&raquo; &tau;&omicron;&upsilon; &Kappa;&omega;&nu;&sigma;&tau;&alpha;&nu;&tau;ί&nu;&omicron;&upsilon; &Zeta;΄. </font></font></span><span style="line-height: 150%; font-size: 10pt"><font size="3"><p align="justify">&Omicron; &pi;&rho;&epsilon;&sigma;&beta;&epsilon;&upsilon;&tau;ή&sigmaf; &mu;&epsilon; &tau;&eta;&nu; &alpha;&kappa;&omicron;&lambda;&omicron;&upsilon;&theta;ί&alpha; &tau;&omicron;&upsilon; &delta;&iota;&epsilon;&rho;&chi;ό&tau;&alpha;&nu; &tau;&omicron; &mu;&epsilon;&theta;&omicron;&rho;&iota;&alpha;&kappa;ό &sigma;&tau;&alpha;&theta;&mu;ό &mu;&epsilon;&tau;&alpha;&xi;ύ &Nu;&iota;&sigma;ί&beta;&epsilon;&omega;&sigmaf; &kappa;&alpha;&iota; &Delta;ά&rho;&alpha;&sigmaf;, &epsilon;&phi;&omicron;&delta;&iota;&alpha;&sigma;&mu;έ&nu;&omicron;&sigmaf; &mu;&epsilon; έ&gamma;&gamma;&rho;&alpha;&phi;&alpha; &upsilon;&pi;&omicron;&gamma;&epsilon;&gamma;&rho;&alpha;&mu;&mu;έ&nu;&alpha; &alpha;&pi;ό &tau;&omicron;&nu; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&alpha;, &pi;&rho;&omicron;&tau;&omicron;ύ &gamma;ί&nu;&epsilon;&iota; &delta;&epsilon;&kappa;&tau;ό&sigmaf; &alpha;&pi;ό &tau;&iota;&sigmaf; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;έ&sigmaf; &tau;&omicron;&pi;&iota;&kappa;έ&sigmaf; &alpha;&rho;&chi;έ&sigmaf; &sigma;&tau;&omicron; &sigma;&upsilon;&nu;&omicron;&rho;&iota;&alpha;&kappa;ό &phi;&rho;&omicron;ύ&rho;&iota;&omicron; &Delta;ά&rho;&alpha;&sigmaf;. &Epsilon;&kappa;&epsilon;ί &omicron;&iota; &Pi;έ&rho;&sigma;&epsilon;&sigmaf; &epsilon;&lambda;ά&mu;&beta;&alpha;&nu;&alpha;&nu; &epsilon;&kappa; &tau;&omega;&nu; &pi;&rho;&omicron;&tau;έ&rho;&omega;&nu; &omicron;&delta;&omicron;&iota;&pi;&omicron;&rho;&iota;&kappa;ά &gamma;&iota;&alpha; &tau;&alpha;&xi;ί&delta;&iota; 103 &eta;&mu;&epsilon;&rho;ώ&nu; &kappa;&alpha;&iota; &sigma;&tau;&eta;&nu; &Kappa;&omega;&nu;&sigma;&tau;&alpha;&nu;&tau;&iota;&nu;&omicron;ύ&pi;&omicron;&lambda;&eta; έ&nu;&alpha; &pi;&rho;ό&sigma;&theta;&epsilon;&tau;&omicron; &pi;&omicron;&sigma;ό, &alpha;&nu; &tau;&omicron; &tau;&alpha;&xi;ί&delta;&iota; &epsilon;ί&chi;&epsilon; &delta;&iota;&alpha;&rho;&kappa;έ&sigma;&epsilon;&iota; &pi;&epsilon;&rho;&iota;&sigma;&sigma;ό&tau;&epsilon;&rho;&omicron;. &Eta; &pi;&rho;&epsilon;&sigma;&beta;&epsilon;ί&alpha; &tau;&alpha;&xi;ί&delta;&epsilon;&upsilon;&epsilon; έ&phi;&iota;&pi;&pi;&eta; &mu;&epsilon; &beta;&rho;&alpha;&delta;ύ &rho;&upsilon;&theta;&mu;ό (15 &chi;&lambda;&mu;/&eta;&mu;έ&rho;&alpha;), &sigma;&upsilon;&nu;&omicron;&delta;&epsilon;&upsilon;ό&mu;&epsilon;&nu;&eta; &alpha;&pi;ό &upsilon;&pi;&alpha;&lambda;&lambda;ή&lambda;&omicron;&upsilon;&sigmaf; &tau;&omicron;&upsilon; &Delta;&eta;&mu;&omicron;&sigma;ί&omicron;&upsilon; &Delta;&rho;ό&mu;&omicron;&upsilon;. &Mu;&epsilon;&tau;ά &tau;&eta;&nu; &Alpha;&nu;&tau;&iota;ό&chi;&epsilon;&iota;&alpha; &eta; &pi;&rho;&epsilon;&sigma;&beta;&epsilon;ί&alpha; &alpha;&kappa;&omicron;&lambda;&omicron;&upsilon;&theta;&omicron;ύ&sigma;&epsilon; &tau;&omicron; &Delta;&rho;ό&mu;&omicron; &tau;&omega;&nu; &Pi;&rho;&omicron;&sigma;&kappa;&upsilon;&nu;&eta;&tau;ώ&nu; &delta;&iota;ά &mu;έ&sigma;&omicron;&upsilon; &tau;&eta;&sigmaf; &Mu;&iota;&kappa;&rho;ά&sigmaf; &Alpha;&sigma;ί&alpha;&sigmaf;. &Tau;&epsilon;&lambda;&epsilon;&upsilon;&tau;&alpha;ί&omicron;&iota; &sigma;&tau;&alpha;&theta;&mu;&omicron;ί ή&tau;&alpha;&nu; &eta; &Nu;ί&kappa;&alpha;&iota;&alpha; &kappa;&alpha;&iota; &eta; &Epsilon;&lambda;&epsilon;&nu;ό&pi;&omicron;&lambda;&iota;&sigmaf;, &alpha;&pi;ό ό&pi;&omicron;&upsilon; &eta; &pi;&rho;&epsilon;&sigma;&beta;&epsilon;ί&alpha; &delta;&iota;&alpha;&pi;&epsilon;&rho;&alpha;&iota;&omega;&nu;ό&tau;&alpha;&nu; &mu;&epsilon; &delta;&rho;ό&mu;&omega;&nu;&epsilon;&sigmaf; &sigma;&tau;&eta; &beta;&alpha;&sigma;&iota;&lambda;&epsilon;ύ&omicron;&upsilon;&sigma;&alpha; ή &omicron;&delta;&eta;&gamma;&omicron;ύ&nu;&tau;&alpha;&nu;, &mu;&epsilon; &epsilon;&nu;&delta;&iota;ά&mu;&epsilon;&sigma;&omicron;&upsilon;&sigmaf; &sigma;&tau;&alpha;&theta;&mu;&omicron;ύ&sigmaf; &sigma;&tau;&eta; &Nu;&iota;&kappa;&omicron;&mu;ή&delta;&epsilon;&iota;&alpha; &kappa;&alpha;&iota; &tau;&eta; &Delta;&alpha;&kappa;ί&beta;&upsilon;&zeta;&alpha;, &sigma;&tau;&eta; &Chi;&alpha;&lambda;&kappa;&eta;&delta;ό&nu;&alpha; &kappa;&alpha;&iota; &alpha;&pi;ό &epsilon;&kappa;&epsilon;ί &mu;&epsilon; &pi;&lambda;&omicron;ί&alpha; &sigma;&tau;&eta; &beta;&alpha;&sigma;&iota;&lambda;&epsilon;ύ&omicron;&upsilon;&sigma;&alpha;. </p><p>&Sigma;&tau;&eta; &Chi;&alpha;&lambda;&kappa;&eta;&delta;ό&nu;&alpha; &kappa;&alpha;&iota; &tau;&eta;&nu; &Kappa;&omega;&nu;&sigma;&tau;&alpha;&nu;&tau;&iota;&nu;&omicron;ύ&pi;&omicron;&lambda;&eta; &epsilon;ί&chi;&alpha;&nu; &epsilon;&tau;&omicron;&iota;&mu;&alpha;&sigma;&theta;&epsilon;ί &epsilon;&pi;ί&sigma;&eta;&mu;&alpha; &kappa;&alpha;&tau;&alpha;&lambda;ύ&mu;&alpha;&tau;&alpha;, &epsilon;&phi;&omicron;&delta;&iota;&alpha;&sigma;&mu;έ&nu;&alpha; &mu;&epsilon; ό&lambda;&epsilon;&sigmaf; &tau;&iota;&sigmaf; &alpha;&pi;&alpha;&rho;&alpha;ί&tau;&eta;&tau;&epsilon;&sigmaf; &alpha;&nu;έ&sigma;&epsilon;&iota;&sigmaf; &gamma;&iota;&alpha; &tau;&eta;&nu; &epsilon;&upsilon;&chi;ά&rho;&iota;&sigma;&tau;&eta; &delta;&iota;&alpha;&mu;&omicron;&nu;ή &tau;&omega;&nu; &upsilon;&psi;&eta;&lambda;ώ&nu; &xi;έ&nu;&omega;&nu;. &Gamma;&epsilon;&nu;&iota;&kappa;ά &gamma;&iota;&alpha; &tau;&eta; &delta;&iota;&epsilon;&kappa;&pi;&epsilon;&rho;&alpha;ί&omega;&sigma;&eta; &tau;&omicron;&upsilon; &epsilon;&gamma;&chi;&epsilon;&iota;&rho;ή&mu;&alpha;&tau;&omicron;&sigmaf; &alpha;&upsilon;&tau;&omicron;ύ &sigma;&upsilon;&nu;&epsilon;&rho;&gamma;ά&zeta;&omicron;&nu;&tau;&alpha;&nu;, &mu;&epsilon; &mu;&epsilon;&gamma;ά&lambda;&eta; &alpha;&pi;&omicron;&tau;&epsilon;&lambda;&epsilon;&sigma;&mu;&alpha;&tau;&iota;&kappa;ό&tau;&eta;&tau;&alpha;, &delta;&iota;ά&phi;&omicron;&rho;&omicron;&iota; &upsilon;&pi;ά&lambda;&lambda;&eta;&lambda;&omicron;&iota; &kappa;&alpha;&iota; &delta;&iota;ά&phi;&omicron;&rho;&epsilon;&sigmaf; &upsilon;&pi;&eta;&rho;&epsilon;&sigma;ί&epsilon;&sigmaf; &tau;&eta;&sigmaf; &delta;&iota;&omicron;&iota;&kappa;&eta;&tau;&iota;&kappa;ή&sigmaf; &mu;&eta;&chi;&alpha;&nu;ή&sigmaf; &tau;&omicron;&upsilon; &Rho;&omega;&mu;&alpha;ϊ&kappa;&omicron;ύ &Kappa;&rho;ά&tau;&omicron;&upsilon;&sigmaf;, &upsilon;&pi;ό &tau;&eta;&nu; &kappa;&alpha;&theta;&omicron;&delta;ή&gamma;&eta;&sigma;&eta; &tau;&omicron;&upsilon; magister officiorum.</p></font></span>
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30

NASTASE, D., et Florin MARINESCU. « Les actes roumains de Simonopétra (Mont Athos). Catalogue sommaire ». BYZANTINA SYMMEIKTA 7 (29 septembre 1987) : 275. http://dx.doi.org/10.12681/byzsym.720.

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&nbsp; <p>&Delta;. &Nu;&alpha;&sigma;&tau;ά&sigma;&epsilon; - &Phi;&lambda;. &Mu;&alpha;&rho;&iota;&nu;έ&sigma;&kappa;&omicron;&upsilon;</p><p>&Tau;ὰ &rho;&omicron;&upsilon;&mu;&alpha;&nu;&iota;&kappa;ὰ ἔ&gamma;&gamma;&rho;&alpha;&phi;&alpha; &tau;ῆ&sigmaf; Ἱ&epsilon;&rho;ᾶ&sigmaf; &Mu;&omicron;&nu;ῆ&sigmaf; &Sigma;&iota;&mu;&omega;&nu;ό&pi;&epsilon;&tau;&rho;&alpha;&sigmaf; (Ἅ&gamma;&iota;&omicron;&nu; Ὄ&rho;&omicron;&sigmaf;). &Sigma;&upsilon;&nu;&omicron;&pi;&tau;&iota;&kappa;ὸ&sigmaf; &kappa;&alpha;&tau;ά&lambda;&omicron;&gamma;&omicron;&sigmaf; </p><p>&Tau;ὸ 1983, &sigma;ὲ &pi;&rho;&omicron;&eta;&gamma;&omicron;ύ&mu;&epsilon;&nu;&omicron; &tau;ό&mu;&omicron; &tau;ῶ&nu; &Sigma;&upsilon;&mu;&mu;&epsilon;ί&kappa;&tau;&omega;&nu;, ὁ &Delta;. &Nu;&alpha;&sigma;&tau;ά&sigma;&epsilon; &pi;&alpha;&rho;&omicron;&upsilon;&sigma;ί&alpha;&sigma;&epsilon; &gamma;&iota;ὰ &pi;&rho;ώ&tau;&eta; &phi;&omicron;&rho;ὰ &tau;ὸ &mu;&epsilon;&gamma;ά&lambda;&omicron; ἀ&rho;&iota;&theta;&mu;ὸ &rho;&omicron;&upsilon;&mu;&alpha;&nu;&iota;&kappa;ῶ&nu; ἀ&nu;έ&kappa;&delta;&omicron;&tau;&omega;&nu; ἐ&gamma;&gamma;&rho;ά&phi;&omega;&nu; &pi;&omicron;ὺ &sigma;ώ&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;ὸ ἀ&rho;&chi;&epsilon;ῖ&omicron; &tau;ῆ&sigmaf; &Sigma;&iota;&mu;&omega;&nu;ό&pi;&epsilon;&tau;&rho;&alpha;&sigmaf;. Ἀ&kappa;&omicron;&lambda;&omicron;&upsilon;&theta;&epsilon;ῖ, &tau;ώ&rho;&alpha;, &sigma;ὲ &sigma;&upsilon;&nu;&epsilon;&rho;&gamma;&alpha;&sigma;ί&alpha; &mu;ὲ &tau;ὸ&nu; &Phi;&lambda;&omicron;&rho;ὶ&nu; &Mu;&alpha;&rho;&iota;&nu;έ&sigma;&kappa;&omicron;&upsilon;, ὁ &sigma;&upsilon;&nu;&omicron;&pi;&tau;&iota;&kappa;ὸ&sigmaf; &kappa;&alpha;&tau;ά&lambda;&omicron;&gamma;&omicron;&sigmaf; &alpha;ὐ&tau;ῶ&nu; &tau;ῶ&nu; ἐ&gamma;&gamma;&rho;ά&phi;&omega;&nu;, ἀ&pi;ὸ &tau;ὰ ὁ&pi;&omicron;ῖ&alpha; &tau;ὸ &pi;&alpha;&lambda;&alpha;&iota;ό&tau;&epsilon;&rho;&omicron; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&epsilon;ί&tau;&alpha;&iota; &sigma;&tau;ὰ 1433 &kappa;&alpha;ὶ &tau;ὸ &pi;&iota;ὸ &pi;&rho;ό&sigma;&phi;&alpha;&tau;&omicron; &sigma;&tau;ὰ 1848. Ὁ ἀ&rho;&iota;&theta;&mu;ό&sigmaf; &tau;&omicron;&upsilon;&sigmaf; &phi;&tau;ά&nu;&epsilon;&iota; &sigma;&tau;ὰ 773 &kappa;&alpha;ί, &sigma;&upsilon;&nu;&omicron;&lambda;&iota;&kappa;ά, &mu;ὲ ἀ&nu;&tau;ί&gamma;&rho;&alpha;&phi;&alpha;, &mu;&epsilon;&tau;&alpha;&phi;&rho;ά&sigma;&epsilon;&iota;&sigmaf;, &pi;&epsilon;&rho;&iota;&lambda;ή&psi;&epsilon;&iota;&sigmaf;, ὑ&pi;&epsilon;&rho;&beta;&alpha;ί&nu;&epsilon;&iota; &tau;ὰ 1500 (&pi;&rho;&omicron;&sigma;&omega;&rho;&iota;&nu;&omicron;ὶ ἀ&rho;&iota;&theta;&mu;&omicron;ί). &Mu;ὲ &tau;ὴ &mu;&omicron;&nu;&alpha;&delta;&iota;&kappa;ὴ ἐ&xi;&alpha;ί&rho;&epsilon;&sigma;&eta; ἑ&nu;ὸ&sigmaf; &mu;&omicron;&lambda;&delta;&alpha;&beta;&iota;&kappa;&omicron;ῦ ἡ&gamma;&epsilon;&mu;&omicron;&nu;&iota;&kappa;&omicron;ῦ &kappa;&eta;&rho;&omicron;&beta;&omicron;ύ&lambda;&lambda;&omicron;&upsilon;, ὅ&lambda;&alpha; &pi;&rho;&omicron;έ&rho;&chi;&omicron;&nu;&tau;&alpha;&iota; ἀ&pi;ὸ &tau;ὴ &Beta;&lambda;&alpha;&chi;ί&alpha;. &Tau;ὰ &pi;&epsilon;&rho;&iota;&sigma;&sigma;ό&tau;&epsilon;&rho;&alpha; &epsilon;ἶ&nu;&alpha;&iota; ἡ&gamma;&epsilon;&mu;&omicron;&nu;&iota;&kappa;ά, ἀ&lambda;&lambda;ὰ ὑ&pi;ά&rho;&chi;&omicron;&upsilon;&nu; &kappa;&alpha;ὶ &pi;&omicron;&lambda;&upsilon;ά&rho;&iota;&theta;&mu;&alpha; &sigma;&upsilon;&mu;&beta;ό&lambda;&alpha;&iota;&alpha;, &kappa;&alpha;&theta;ὼ&sigmaf; &kappa;&alpha;ὶ ἔ&gamma;&gamma;&rho;&alpha;&phi;&alpha; &pi;&omicron;ὺ ἀ&pi;&omicron;&lambda;ύ&theta;&eta;&kappa;&alpha;&nu; ἀ&pi;ὸ &tau;ὸ ἡ&gamma;&epsilon;&mu;&omicron;&nu;&iota;&kappa;ὸ &sigma;&upsilon;&mu;&beta;&omicron;ύ&lambda;&iota;&omicron;, &pi;&alpha;&tau;&rho;&iota;ά&rho;&chi;&epsilon;&sigmaf; &tau;ῆ&sigmaf; Ὀ&rho;&theta;ό&delta;&omicron;&xi;&eta;&sigmaf; Ἐ&kappa;&kappa;&lambda;&eta;&sigma;ί&alpha;&sigmaf;, &mu;&eta;&tau;&rho;&omicron;&pi;&omicron;&lambda;ί&tau;&epsilon;&sigmaf; &tau;ῆ&sigmaf; &Omicron;ὐ&gamma;&gamma;&rho;&omicron;&beta;&lambda;&alpha;&chi;ί&alpha;&sigmaf;, ἄ&lambda;&lambda;&epsilon;&sigmaf; ἀ&rho;&chi;έ&sigmaf;, &kappa;&alpha;&theta;ὼ&sigmaf; &kappa;&alpha;ὶ ἀ&pi;ὸ &mu;&omicron;&nu;έ&sigmaf;-&mu;&epsilon;&tau;ό&chi;&iota;&alpha; &tau;ῆ&sigmaf; &Sigma;&iota;&mu;&omega;&nu;ό&pi;&epsilon;&tau;&rho;&alpha;&sigmaf; (ἀ&pi;ὸ &tau;ὶ&sigmaf; ὁ&pi;&omicron;ῖ&epsilon;&sigmaf; ἡ &pi;&iota;ὸ &sigma;&eta;&mu;&alpha;&nu;&tau;&iota;&kappa;ὴ ἦ&tau;&alpha;&nu; ἡ &kappa;&alpha;&lambda;&omicron;ύ&mu;&epsilon;&nu;&eta;&nbsp; &mu;&omicron;&nu;ὴ &tau;&omicron;ῦ &laquo;&Mu;&iota;&chi;&alpha;ὴ&lambda; &Beta;ό&delta;&alpha;&raquo;).</p>
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PAPAPOLYCHRONIOU, Efstathios. « Book review : Ἀ. ANAΓΝΩΣΤΟΥ, Τὰ δημόσια ἀρχεῖα στὴν ρωμαϊκὴ Αἴγυπτο, διδακτορική διατριβή, Σύλλογος προς διάδοσιν ὠφελίμων βιβλίων, Ἀθῆναι 2012 »,. BYZANTINA SYMMEIKTA 22 (12 décembre 2012) : 371. http://dx.doi.org/10.12681/byzsym.1090.

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<p style="text-align: justify; text-indent: 18pt" class="MsoNormal">BOOK REVIEW OF: Ἀ. Ἀ&nu;&alpha;&gamma;&nu;ώ&sigma;&tau;&omicron;&upsilon;, <em>&Tau;ὰ &delta;&eta;&mu;ό&sigma;&iota;&alpha; ἀ&rho;&chi;&epsilon;ῖ&alpha; &sigma;&tau;ὴ&nu; &rho;&omega;&mu;&alpha;ϊ&kappa;ὴ &Alpha;ἴ&gamma;&upsilon;&pi;&tau;&omicron;</em>, &delta;&iota;&delta;&alpha;&kappa;&tau;&omicron;&rho;&iota;&kappa;ή &delta;&iota;&alpha;&tau;&rho;&iota;&beta;ή, &Sigma;ύ&lambda;&lambda;&omicron;&gamma;&omicron;&sigmaf; &pi;&rho;&omicron;&sigmaf; &delta;&iota;ά&delta;&omicron;&sigma;&iota;&nu; ὠ&phi;&epsilon;&lambda;ί&mu;&omega;&nu; &beta;&iota;&beta;&lambda;ί&omega;&nu;, Ἀ&theta;ῆ&nu;&alpha;&iota; 2012, <span>pp</span>. <span>472 (3 maps and 4 photographs of papyri included)</span> &Iota;<span>SBN 978-960-8351-61-5</span></p>
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OIKONOMIDES, Nikos. « L᾽«unilinguisme» officiel de Constantinople byzantine (VIIe-XIIe s.) ». BYZANTINA SYMMEIKTA 13 (29 septembre 1999) : 9. http://dx.doi.org/10.12681/byzsym.857.

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&nbsp; <p>&Nu;ί&kappa;&omicron;&sigmaf; &Omicron;&iota;&kappa;&omicron;&nu;&omicron;&mu;ί&delta;&eta;&sigmaf;</p><p>&nbsp;&Eta;&nbsp; &epsilon;&pi;&iota;&sigma;ή&mu;&omega;&sigmaf;&nbsp; &laquo;&mu;&omicron;&nu;ό&gamma;&lambda;&omega;&sigma;&sigma;&eta;&raquo;&nbsp; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ή&nbsp; &Kappa;&omega;&nu;&sigma;&tau;&alpha;&nu;&tau;&iota;&nu;&omicron;ύ&pi;&omicron;&lambda;&eta; (7&omicron;&sigmaf;-12&omicron;&sigmaf; &alpha;&iota;.)</p><p>&Eta; &alpha;&nu;&alpha;&tau;&omicron;&lambda;&iota;&kappa;ή &Rho;&omega;&mu;&alpha;ϊ&kappa;ή &alpha;&upsilon;&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;ί&alpha; &xi;&epsilon;&kappa;ί&nu;&eta;&sigma;&epsilon; &mu;&epsilon; &tau;&omicron; ό&nu;&epsilon;&iota;&rho;&omicron; &epsilon;&nu;ό&sigmaf; &delta;ί&gamma;&lambda;&omega;&sigma;&sigma;&omicron;&upsilon; &kappa;&rho;ά&tau;&omicron;&upsilon;&sigmaf;, ό&pi;&omicron;&upsilon; &tau;&alpha; &Epsilon;&lambda;&lambda;&eta;&nu;&iota;&kappa;ά &kappa;&alpha;&iota; &tau;&alpha; &Lambda;&alpha;&tau;&iota;&nu;&iota;&kappa;ά &theta;&alpha; &chi;&rho;&eta;&sigma;&iota;&mu;&omicron;&pi;&omicron;&iota;&omicron;ύ&nu;&tau;&alpha;&nu; &epsilon;&xi;ί&sigma;&omicron;&upsilon;. &Sigma;&tau;&iota;&sigmaf; &alpha;&nu;&alpha;&tau;&omicron;&lambda;&iota;&kappa;έ&sigmaf; &epsilon;&pi;&alpha;&rho;&chi;ί&epsilon;&sigmaf;, ό&mu;&omega;&sigmaf;, &eta; &chi;&rho;ή&sigma;&eta; &tau;&omega;&nu; &Lambda;&alpha;&tau;&iota;&nu;&iota;&kappa;ώ&nu; &upsilon;&pi;&omicron;&chi;ώ&rho;&eta;&sigma;&epsilon; &gamma;&rho;ή&gamma;&omicron;&rho;&alpha;. &Omega;&sigma;&tau;ό&sigma;&omicron;, ό&pi;&omega;&sigmaf; &tau;&epsilon;&kappa;&mu;&alpha;ί&rho;&epsilon;&tau;&alpha;&iota; &alpha;&pi;ό &tau;&iota;&sigmaf; &sigma;&phi;&rho;&alpha;&gamma;ί&delta;&epsilon;&sigmaf;, &tau;&alpha; έ&gamma;&gamma;&rho;&alpha;&phi;&alpha; &kappa;&alpha;&iota; &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha;, ό&pi;&omega;&sigmaf; &tau;&alpha; &Theta;&alpha;ύ&mu;&alpha;&tau;&alpha; &tau;&omicron;&upsilon; &alpha;&gamma;ί&omicron;&upsilon; &Delta;&eta;&mu;&eta;&tau;&rho;ί&omicron;&upsilon;, &sigma;&epsilon; &omicron;&rho;&iota;&sigma;&mu;έ&nu;&epsilon;&sigmaf; &pi;&epsilon;&rho;&iota;&omicron;&chi;έ&sigmaf; &tau;&omega;&nu; &Beta;&alpha;&lambda;&kappa;&alpha;&nu;ί&omega;&nu; &kappa;&alpha;&iota;, &beta;έ&beta;&alpha;&iota;&alpha;, &sigma;&tau;&eta;&nu; &Iota;&tau;&alpha;&lambda;ί&alpha;, &eta; &chi;&rho;ή&sigma;&eta; &delta;&upsilon;&omicron; &gamma;&lambda;&omega;&sigma;&sigma;ώ&nu; &delta;&iota;&alpha;&tau;&eta;&rho;ή&theta;&eta;&kappa;&epsilon;. &Sigma;&tau;&eta;&nu; &alpha;&nu;&alpha;&tau;&omicron;&lambda;&iota;&kappa;ή &lambda;&epsilon;&kappa;ά&nu;&eta; &tau;&eta;&sigmaf; &Mu;&epsilon;&sigma;&omicron;&gamma;&epsilon;ί&omicron;&upsilon; &tau;&alpha; &Epsilon;&lambda;&lambda;&eta;&nu;&iota;&kappa;ά &chi;&rho;&eta;&sigma;&iota;&mu;&omicron;&pi;&omicron;&iota;&omicron;ύ&nu;&tau;&alpha;&iota; &epsilon;&upsilon;&rho;ύ&tau;&alpha;&tau;&alpha; &alpha;&pi;ό &tau;&eta; &delta;&iota;&pi;&lambda;&omega;&mu;&alpha;&tau;ί&alpha; &omega;&sigmaf; έ&nu;&alpha; &epsilon;ί&delta;&omicron;&sigmaf; lingua franca.</p><p>&Omicron;&iota; &Beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;&omicron;ί &delta;&epsilon;&nu; &phi;&alpha;ί&nu;&epsilon;&tau;&alpha;&iota; &nu;&alpha; &pi;&rho;&omicron;&sigma;&pi;ά&theta;&eta;&sigma;&alpha;&nu; &nu;&alpha; &mu;ά&theta;&omicron;&upsilon;&nu; &xi;έ&nu;&epsilon;&sigmaf; &gamma;&lambda;ώ&sigma;&sigma;&epsilon;&sigmaf;. &Omicron;&iota; &mu;&epsilon;&tau;&alpha;&phi;&rho;&alpha;&sigma;&tau;έ&sigmaf; &pi;&rho;&omicron;έ&rho;&chi;&omicron;&nu;&tau;&alpha;&iota; &alpha;&pi;ό &tau;&eta;&nu; &pi;&epsilon;&rho;&iota;&phi;έ&rho;&epsilon;&iota;&alpha;, &alpha;&pi;ό &pi;&epsilon;&rho;&iota;&omicron;&chi;έ&sigmaf; &delta;ί&gamma;&lambda;&omega;&sigma;&sigma;&epsilon;&sigmaf;, ό&pi;&omicron;&upsilon; &eta; &delta;&epsilon;ύ&tau;&epsilon;&rho;&eta; &gamma;&lambda;ώ&sigma;&sigma;&alpha; &mu;&alpha;&theta;&alpha;&iota;&nu;ό&tau;&alpha;&nu; &sigma;&tau;&omicron; &delta;&rho;ό&mu;&omicron;. &Omicron;&iota; &epsilon;&lambda;&lambda;&eta;&nu;ό&gamma;&lambda;&omega;&sigma;&sigma;&omicron;&iota; &kappa;ά&tau;&omicron;&iota;&kappa;&omicron;&iota; &tau;&omicron;&upsilon; &kappa;έ&nu;&tau;&rho;&omicron;&upsilon; &theta;&epsilon;&omega;&rho;&omicron;ύ&sigma;&alpha;&nu; ό&tau;&iota; &omicron;&iota; ά&lambda;&lambda;&omicron;&iota; ό&phi;&epsilon;&iota;&lambda;&alpha;&nu; &nu;&alpha; &gamma;&nu;&omega;&rho;ί&zeta;&omicron;&upsilon;&nu; &tau;&eta;&nu; &epsilon;&pi;ί&sigma;&eta;&mu;&eta; &gamma;&lambda;ώ&sigma;&sigma;&alpha; &tau;&eta;&sigmaf; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;ί&alpha;&sigmaf;, &delta;&eta;&lambda;&alpha;&delta;ή &tau;&alpha; &Epsilon;&lambda;&lambda;&eta;&nu;&iota;&kappa;ά, &epsilon;&phi;ό&sigma;&omicron;&nu; έ&rho;&chi;&omicron;&nu;&tau;&alpha;&nu; &sigma;' &alpha;&upsilon;&tau;ή&nu;. &Tau;&omicron;ύ&tau;&omicron; ί&sigma;&chi;&upsilon;&epsilon; &kappa;&alpha;&iota; &gamma;&iota;&alpha; &tau;&omicron;&upsilon;&sigmaf; &xi;έ&nu;&omicron;&upsilon;&sigmaf; &mu;&iota;&sigma;&theta;&omicron;&phi;ό&rho;&omicron;&upsilon;&sigmaf;, &omicron;&iota; &omicron;&pi;&omicron;ί&omicron;&iota; &chi;&rho;&eta;&sigma;&iota;&mu;&omicron;&pi;&omicron;&iota;&omicron;ύ&sigma;&alpha;&nu; &delta;&iota;&kappa;&omicron;ύ&sigmaf; &tau;&omicron;&upsilon;&sigmaf; &delta;&iota;&epsilon;&rho;&mu;&eta;&nu;&epsilon;ί&sigmaf;, &kappa;&upsilon;&rho;ί&omega;&sigmaf; &mu;&epsilon;&tau;ά &tau;&eta; &delta;&eta;&mu;&iota;&omicron;&upsilon;&rho;&gamma;ί&alpha; &tau;&alpha;&gamma;&mu;ά&tau;&omega;&nu; &pi;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;&epsilon;&lambda;ά&mu;&beta;&alpha;&nu;&alpha;&nu; &sigma;&tau;&rho;&alpha;&tau;&iota;ώ&tau;&epsilon;&sigmaf; &mu;&epsilon; &kappa;&omicron;&iota;&nu;ή &epsilon;&theta;&nu;&iota;&kappa;ή &pi;&rho;&omicron;έ&lambda;&epsilon;&upsilon;&sigma;&eta;. &Omicron;&iota; &delta;&iota;&epsilon;&rho;&mu;&eta;&nu;&epsilon;ί&sigmaf; &tau;&eta;&sigmaf; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;&iota;&kappa;ή&sigmaf; &delta;&iota;&omicron;ί&kappa;&eta;&sigma;&eta;&sigmaf;, &pi;&omicron;&upsilon; &delta;&rho;&omicron;ύ&sigma;&alpha;&nu; &epsilon;&nu;ί&omicron;&tau;&epsilon; &kappa;&alpha;&iota; &omega;&sigmaf; &kappa;&alpha;&tau;ά&sigma;&kappa;&omicron;&pi;&omicron;&iota;, &pi;&rho;&omicron;έ&rho;&chi;&omicron;&nu;&tau;&alpha;&nu; &sigma;&upsilon;&chi;&nu;ά &alpha;&pi;ό &xi;έ&nu;&epsilon;&sigmaf; &epsilon;&theta;&nu;ό&tau;&eta;&tau;&epsilon;&sigmaf;. &Alpha;&pi;ό &tau;&omicron;&nu; 12&omicron; &alpha;&iota;ώ&nu;&alpha; &kappa;&alpha;&iota; &epsilon;&xi;ή&sigmaf;, &omicron;&pi;ό&tau;&epsilon; &eta; &Kappa;&omega;&nu;&sigma;&tau;&alpha;&nu;&tau;&iota;&nu;&omicron;ύ&pi;&omicron;&lambda;&eta; &alpha;&pi;έ&kappa;&tau;&eta;&sigma;&epsilon; &kappa;&omicron;&sigma;&mu;&omicron;&pi;&omicron;&lambda;ί&tau;&iota;&kappa;&omicron; &chi;&alpha;&rho;&alpha;&kappa;&tau;ή&rho;&alpha;, &omicron;&iota; &epsilon;&rho;&mu;&eta;&nu;&epsilon;&upsilon;&tau;&alpha;ί &tau;&eta;&sigmaf; &alpha;&upsilon;&lambda;ή&sigmaf; &kappa;&alpha;&iota; &tau;&eta;&sigmaf; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;&iota;&kappa;ή&sigmaf; &gamma;&rho;&alpha;&mu;&mu;&alpha;&tau;&epsilon;ί&alpha;&sigmaf; &pi;&alpha;ί&zeta;&omicron;&upsilon;&nu; ό&lambda;&omicron; &kappa;&alpha;&iota; &sigma;&eta;&mu;&alpha;&nu;&tau;&iota;&kappa;ό&tau;&epsilon;&rho;&omicron; &rho;ό&lambda;&omicron;.</p><p>&Omicron;&iota; &Beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;&omicron;ί &lambda;ό&gamma;&iota;&omicron;&iota;, &zeta;ώ&nu;&tau;&alpha;&sigmaf; &sigma;&epsilon; έ&nu;&alpha; &epsilon;ί&delta;&omicron;&sigmaf; &mu;&epsilon;&gamma;&alpha;&lambda;&omicron;&pi;&rho;&epsilon;&pi;&omicron;ύ&sigmaf; &alpha;&pi;&omicron;&mu;ό&nu;&omega;&sigma;&eta;&sigmaf;, &epsilon;&nu;&delta;&iota;&alpha;&phi;έ&rho;&omicron;&nu;&tau;&alpha;&nu; &kappa;&upsilon;&rho;ί&omega;&sigmaf; &gamma;&iota;&alpha; &tau;&eta;&sigmaf; &mu;&omicron;&rho;&phi;έ&sigmaf; &tau;&eta;&sigmaf; &epsilon;&lambda;&lambda;&eta;&nu;&iota;&kappa;ή&sigmaf; &gamma;&lambda;ώ&sigma;&sigma;&alpha;&sigmaf; &tau;&omicron;&upsilon; &pi;&alpha;&rho;&epsilon;&lambda;&theta;ό&nu;&tau;&omicron;&sigmaf;. &Tau;&alpha; &laquo;&alpha;&tau;&tau;&iota;&kappa;ί&zeta;&omicron;&nu;&tau;&alpha;&raquo; &epsilon;&lambda;&lambda;&eta;&nu;&iota;&kappa;ά ή&tau;&alpha;&nu; &eta; &gamma;&lambda;ώ&sigma;&sigma;&alpha; &tau;&omega;&nu; &mu;&omicron;&rho;&phi;&omega;&mu;έ&nu;&omega;&nu; &kappa;&alpha;&iota; &tau;&omega;&nu; &upsilon;&psi;&eta;&lambda;ό&beta;&alpha;&theta;&mu;&omega;&nu; &alpha;&xi;&iota;&omega;&mu;&alpha;&tau;&omicron;ύ&chi;&omega;&nu; &kappa;&alpha;&iota; &alpha;&upsilon;&tau;ά &tau;&omicron;&upsilon;&sigmaf; &xi;&epsilon;&chi;ώ&rho;&iota;&zeta;&alpha;&nu; &alpha;&pi;ό &tau;&omicron;&upsilon;&sigmaf; &lambda;&omicron;&iota;&pi;&omicron;ύ&sigmaf;. &Epsilon;&pi;&epsilon;&iota;&delta;ή, ό&mu;&omega;&sigmaf;, &eta; &laquo;&gamma;&lambda;ώ&sigma;&sigma;&alpha;&raquo; &alpha;&upsilon;&tau;ή &delta;&epsilon;&nu; ή&tau;&alpha;&nu; &alpha;&pi;ό&lambda;&upsilon;&tau;&alpha; &kappa;&alpha;&tau;&alpha;&nu;&omicron;&eta;&tau;ή, &omicron; ό&rho;&omicron;&sigmaf; &epsilon;&rho;&mu;&eta;&nu;&epsilon;&upsilon;&tau;ή&sigmaf; &kappa;&alpha;&tau;έ&lambda;&eta;&xi;&epsilon; &nu;&alpha; &delta;&eta;&lambda;ώ&nu;&epsilon;&iota; &tau;&omicron;&nu; &delta;ά&sigma;&kappa;&alpha;&lambda;&omicron;.</p><p>&Chi;&omega;&rho;ί&sigmaf; &nu;&alpha; &epsilon;&gamma;&kappa;&alpha;&tau;&alpha;&lambda;&epsilon;ί&psi;&epsilon;&iota; &tau;&eta;&nu; &epsilon;&lambda;&lambda;&eta;&nu;&iota;&kappa;ή &gamma;&lambda;ώ&sigma;&sigma;&alpha;, &omicron; &mu;&omicron;&rho;&phi;&omega;&mu;έ&nu;&omicron;&sigmaf; &Beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ό&sigmaf; &gamma;&iota;&nu;ό&tau;&alpha;&nu; &laquo;&pi;&omicron;&lambda;ύ&gamma;&lambda;&omega;&sigma;&sigma;&omicron;&sigmaf;&raquo; &gamma;&iota;&alpha; &nu;&alpha; &upsilon;&pi;&eta;&rho;&epsilon;&tau;ή&sigma;&epsilon;&iota; &kappa;&omicron;&iota;&nu;&omega;&nu;&iota;&kappa;έ&sigmaf;; &phi;&iota;&lambda;&omicron;&delta;&omicron;&xi;ί&epsilon;&sigmaf; &kappa;&alpha;&iota; ό&chi;&iota; &pi;&rho;&alpha;&kappa;&tau;&iota;&kappa;έ&sigmaf; &alpha;&nu;ά&gamma;&kappa;&epsilon;&sigmaf;.</p><p>&nbsp;</p>
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PAVLIKIANOV, Cyril. « The Monastery of Zelianos, the First Slavic Monastic Institution on Mount Athos ». BYZANTINA SYMMEIKTA 11 (29 septembre 1997) : 37. http://dx.doi.org/10.12681/byzsym.822.

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&nbsp; <p>Cyril Pavlikianov</p><p>&nbsp;Ἡ &mu;&omicron;&nu;ὴ &tau;&omicron;ῦ &Zeta;&epsilon;&lambda;&iota;ά&nu;&omicron;&upsilon;: Tὸ &pi;&rho;ῶ&tau;&omicron; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ὸ &mu;&omicron;&nu;&alpha;&sigma;&tau;&iota;&kappa;ὸ &kappa;&alpha;&theta;ί&delta;&rho;&upsilon;&mu;&alpha; &sigma;&tau;ὸ Ἅ&gamma;&iota;&omicron;&nu; Ὄ&rho;&omicron;&sigmaf;</p><p>&Tau;ὸ &pi;&rho;ῶ&tau;&omicron; ἀ&theta;&omega;&nu;&iota;&kappa;ὸ &mu;&omicron;&nu;ύ&delta;&rho;&iota;&omicron; ἄ&mu;&epsilon;&sigma;&alpha; &sigma;&chi;&epsilon;&tau;&iota;&zeta;ό&mu;&epsilon;&nu;&omicron; &mu;ὲ ἄ&tau;&omicron;&mu;&alpha; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ῆ&sigmaf; &kappa;&alpha;&tau;&alpha;&gamma;&omega;&gamma;ῆ&sigmaf; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&epsilon;ῖ&tau;&alpha;&iota; &sigma;&tau;ὰ &mu;έ&sigma;&alpha; &tau;&omicron;ῦ ἑ&nu;&delta;&epsilon;&kappa;ά&tau;&omicron;&upsilon; &alpha;ἰῶ&nu;&omicron;&sigmaf;, ὅ&tau;&alpha;&nu; &sigma;&tau;ὶ&sigmaf; &pi;&eta;&gamma;ὲ&sigmaf; ἐ&mu;&phi;&alpha;&nu;ί&zeta;&epsilon;&tau;&alpha;&iota; ἡ &mu;&omicron;&nu;ὴ &tau;&omicron;ῦ &Zeta;&epsilon;&lambda;&iota;ά&nu;&omicron;&upsilon;. &Tau;ὸ ὄ&nu;&omicron;&mu;&alpha; &Zeta;&epsilon;&lambda;&iota;ά&nu;&omicron;&sigmaf; &epsilon;ἶ&nu;&alpha;&iota; ἀ&nu;&alpha;&mu;&phi;ί&beta;&omicron;&lambda;&alpha; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ῆ&sigmaf; &pi;&rho;&omicron;&epsilon;&lambda;&epsilon;ύ&sigma;&epsilon;&omega;&sigmaf;. Ἡ &epsilon;ἰ&delta;&omicron;&pi;&omicron;&iota;ὸ&sigmaf; &delta;&iota;&alpha;&phi;&omicron;&rho;ὰ &mu;&epsilon;&tau;&alpha;&xi;ὺ &tau;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; &tau;&omicron;ῦ &Zeta;&epsilon;&lambda;&iota;ά&nu;&omicron;&upsilon; &kappa;&alpha;ὶ &tau;ῶ&nu; &kappa;&alpha;&theta;&iota;&delta;&rho;&upsilon;&mu;ά&tau;&omega;&nu;, &pi;&omicron;ὺ &delta;&iota;&alpha;&tau;&eta;&rho;ή&theta;&eta;&kappa;&alpha;&nu; ὡ&sigmaf; &sigma;&lambda;&alpha;&beta;&iota;&kappa;ὲ&sigmaf; ἐ&sigma;&tau;ί&epsilon;&sigmaf; &mu;έ&chi;&rho;&iota; &sigma;ή&mu;&epsilon;&rho;&alpha;, ἔ&gamma;&kappa;&epsilon;&iota;&tau;&alpha;&iota; &sigma;&tau;ὸ &gamma;&epsilon;&gamma;&omicron;&nu;ὸ&sigmaf; ὅ&tau;&iota; ἡ &pi;&rho;ώ&tau;&eta; ἔ&gamma;&iota;&nu;&epsilon; &gamma;&nu;&omega;&sigma;&tau;ὴ &sigma;&tau;ὸ&nu; Ἄ&theta;&omega;&nu;&alpha; &mu;ὲ &tau;ὸ ὄ&nu;&omicron;&mu;&alpha; &tau;&omicron;ῦ &sigma;&lambda;ά&beta;&omicron;&upsilon; ἱ&delta;&rho;&upsilon;&tau;ή &tau;&eta;&sigmaf;, ὁ ὁ&pi;&omicron;ῖ&omicron;&sigmaf; &kappa;ά&lambda;&lambda;&iota;&sigma;&tau;&alpha; &theta;ὰ &mu;&pi;&omicron;&rho;&omicron;ῦ&sigma;&epsilon; &nu;ὰ &kappa;&alpha;&tau;ά&gamma;&epsilon;&tau;&alpha;&iota; &kappa;&alpha;ὶ ἀ&pi;ὸ &tau;ὰ ἐ&delta;ά&phi;&eta; &tau;ῆ&sigmaf; &alpha;ὐ&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;ί&alpha;&sigmaf;. Ἀ&pi;&omicron;&tau;&epsilon;&lambda;&omicron;ῦ&sigma;&epsilon;, &delta;&eta;&lambda;&alpha;&delta;ή, &sigma;&lambda;&alpha;&beta;&iota;&kappa;ὸ &mu;&omicron;&nu;&alpha;&sigma;&tau;&iota;&kappa;ὸ &kappa;έ&nu;&tau;&rho;&omicron; ἀ&pi;ὸ &tau;ὴ&nu; ἵ&delta;&rho;&upsilon;&sigma;ή &tau;&eta;&sigmaf;, ἐ&nu;ῶ ὅ&lambda;&alpha; &tau;ὰ ὑ&pi;ό&lambda;&omicron;&iota;&pi;&alpha; &mu;&omicron;&nu;&alpha;&sigma;&tau;ή&rho;&iota;&alpha;, &pi;&omicron;ὺ &beta;&alpha;&theta;&mu;&iota;&alpha;ί&alpha; &pi;&epsilon;&rho;&iota;ῆ&lambda;&theta;&alpha;&nu; &sigma;&tau;ὰ &chi;έ&rho;&iota;&alpha; &sigma;&lambda;ά&beta;&omega;&nu; &mu;&omicron;&nu;&alpha;&chi;ῶ&nu;, ἱ&delta;&rho;ύ&theta;&eta;&kappa;&alpha;&nu; ὡ&sigmaf; ἑ&lambda;&lambda;&eta;&nu;ό&phi;&omega;&nu;&alpha;. &Sigma;&upsilon;&nu;&epsilon;&pi;ῶ&sigmaf;, ἤ&delta;&eta; ἀ&pi;ὸ &tau;ὸ&nu; &Iota;&Alpha; ' &alpha;ἰῶ&nu;&alpha;, oἱ &sigma;&lambda;&alpha;&beta;&iota;&kappa;&omicron;ὶ &pi;&lambda;&eta;&theta;&upsilon;&sigma;&mu;&omicron;ὶ &tau;ῶ&nu; &Beta;&alpha;&lambda;&kappa;&alpha;&nu;ί&omega;&nu; &mu;&epsilon;&tau;&epsilon;ῖ&chi;&alpha;&nu; &sigma;&tau;ὴ&nu; &zeta;&omega;ὴ &tau;ῆ&sigmaf; ἀ&theta;&omega;&nu;&iota;&kappa;ῆ&sigmaf; &mu;&omicron;&nu;&alpha;&sigma;&tau;&iota;&kappa;ῆ&sigmaf; &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&omicron;&sigmaf;.</p><p>&nbsp;</p>
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REINSCH, Diether Roderich. « Die Zitate in der Alexias Anna Komnenes ». BYZANTINA SYMMEIKTA 12 (29 septembre 1998) : 63. http://dx.doi.org/10.12681/byzsym.847.

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&nbsp; <p>Diether&nbsp; Roderich&nbsp; Reinch</p><p>&nbsp;&Tau;&alpha;&nbsp; &pi;&alpha;&rho;&alpha;&theta;έ&mu;&alpha;&tau;&alpha;&nbsp;&nbsp; &sigma;&tau;&eta;&nu;&nbsp;&nbsp; <em>Ἀ&lambda;&epsilon;&xi;&iota;ά&delta;&alpha;</em> &tau;&eta;&sigmaf;&nbsp; Ά&nu;&nu;&alpha;&sigmaf; &Kappa;&omicron;&mu;&nu;&eta;&nu;ή&sigmaf;</p><p>&Tau;&alpha; &tau;&epsilon;&lambda;&epsilon;&upsilon;&tau;&alpha;ί&alpha; &chi;&rho;ό&nu;&iota;&alpha; &eta; &mu;&epsilon;&lambda;έ&tau;&eta; &tau;&omega;&nu; &pi;&alpha;&rho;&alpha;&theta;&epsilon;&mu;ά&tau;&omega;&nu; έ&chi;&epsilon;&iota; &delta;&epsilon;ί&xi;&epsilon;&iota; &tau;&eta;&nu; &alpha;&nu;ά&gamma;&kappa;&eta; &alpha;&pi;&epsilon;&mu;&pi;&lambda;&omicron;&kappa;ή&sigmaf; &alpha;&pi;ό &tau;&eta;&nu; &alpha;&pi;&lambda;ή έ&nu;&delta;&epsilon;&iota;&xi;&eta; &tau;&omega;&nu; &phi;&iota;&lambda;&omicron;&lambda;&omicron;&gamma;&iota;&kappa;ώ&nu; &pi;&alpha;&rho;&alpha;&lambda;&lambda;ή&lambda;&omega;&nu; &sigma;&tau;&omicron; &upsilon;&pi;ό&mu;&nu;&eta;&mu;&alpha; &pi;&eta;&gamma;ώ&nu;, ό&pi;&omega;&sigmaf; &alpha;&upsilon;&tau;ό &pi;&alpha;&rho;&alpha;&tau;ί&theta;&epsilon;&tau;&alpha;&iota; &sigma;&tau;&iota;&sigmaf; &kappa;&rho;&iota;&tau;&iota;&kappa;έ&sigmaf; &epsilon;&kappa;&delta;ό&sigma;&epsilon;&iota;&sigmaf; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ώ&nu; &kappa;&epsilon;&iota;&mu;έ&nu;&omega;&nu;. &Eta; &alpha;&nu;ά&lambda;&upsilon;&sigma;&eta; &pi;&alpha;&rho;&alpha;&theta;&epsilon;&mu;ά&tau;&omega;&nu; &alpha;&pi;ό &tau;&omicron;&nu; Ό&mu;&eta;&rho;&omicron; &kappa;&alpha;&iota; &tau;&eta;&nu; &Kappa;&alpha;&iota;&nu;ή &Delta;&iota;&alpha;&theta;ή&kappa;&eta; &pi;&omicron;&upsilon; &chi;&rho;&eta;&sigma;&iota;&mu;&omicron;&pi;&omicron;&iota;&omicron;ύ&nu;&tau;&alpha;&iota; &alpha;&pi;ό &tau;&eta;&nu; Ά&nu;&nu;&alpha; &Kappa;&omicron;&mu;&nu;&eta;&nu;ή &sigma;&tau;&eta;&nu; <em>Ἀ&lambda;&epsilon;&xi;&iota;ά&delta;&alpha;</em> &upsilon;&pi;&omicron;&delta;&epsilon;&iota;&kappa;&nu;ύ&epsilon;&iota; ό&tau;&iota; &eta; &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;&epsilon;ύ&sigmaf; &chi;&epsilon;&iota;&rho;ί&zeta;&epsilon;&tau;&alpha;&iota; &epsilon;&lambda;&epsilon;ύ&theta;&epsilon;&rho;&alpha; &tau;&iota;&sigmaf; &pi;&eta;&gamma;έ&sigmaf; &tau;&eta;&sigmaf; &delta;&iota;&alpha;&sigma;&kappa;&epsilon;&upsilon;ά&zeta;&omicron;&nu;&tau;&alpha;&sigmaf;, &pi;&alpha;&rho;&alpha;&phi;&rho;ά&zeta;&omicron;&nu;&tau;&alpha;&sigmaf; &kappa;&alpha;&iota; &pi;&rho;&omicron;&sigma;&alpha;&rho;&mu;ό&zeta;&omicron;&nu;&tau;ά&sigmaf; &tau;&iota;&sigmaf; &alpha;&nu;ά&lambda;&omicron;&gamma;&alpha; &mu;&epsilon; &tau;&iota;&sigmaf; &alpha;&phi;&eta;&gamma;&eta;&mu;&alpha;&tau;&iota;&kappa;έ&sigmaf; &alpha;&nu;ά&gamma;&kappa;&epsilon;&sigmaf; &tau;&omicron;&upsilon; &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon; &tau;&eta;&sigmaf;. &Omicron;&iota; &alpha;&pi;&omicron;&kappa;&lambda;ί&sigma;&epsilon;&iota;&sigmaf;, &epsilon;&pi;&omicron;&mu;έ&nu;&omega;&sigmaf;, &alpha;&pi;ό &tau;&omicron; &alpha;&upsilon;&theta;&epsilon;&nu;&tau;&iota;&kappa;ό &kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron; &delta;&epsilon;&nu; &mu;&alpha;&rho;&tau;&upsilon;&rho;&omicron;ύ&nu; &sigma;ύ&gamma;&chi;&upsilon;&sigma;&eta;, &alpha;&lambda;&lambda;ά &sigma;&upsilon;&nu;&epsilon;&iota;&delta;&eta;&tau;ή &epsilon;&pi;&epsilon;&xi;&epsilon;&rho;&gamma;&alpha;&sigma;ί&alpha;.</p>
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MAVROMMATIS, Lénos. « La pronoia d᾽Alexis Commène Raoul à Prévista ». BYZANTINA SYMMEIKTA 13 (29 septembre 1999) : 203. http://dx.doi.org/10.12681/byzsym.867.

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&nbsp; <p>&Lambda;έ&nu;&omicron;&sigmaf;&nbsp; &Mu;&alpha;&upsilon;&rho;&omicron;&mu;&mu;ά&tau;&eta;&sigmaf;</p><p>&Eta; &pi;&rho;ό&nu;&omicron;&iota;&alpha; &tau;&omicron;&upsilon; &Alpha;&lambda;&epsilon;&xi;ί&omicron;&upsilon; &Kappa;&omicron;&mu;&nu;&eta;&nu;&omicron;ύ &Rho;&alpha;&omicron;ύ&lambda; &sigma;&tau;&eta; &Pi;&rho;έ&beta;&iota;&sigma;&tau;&alpha;</p><p>&nbsp;</p><p>&Sigma;&tau;&omicron; &alpha;&rho;&chi;&epsilon;ί&omicron; &tau;&eta;&sigmaf; &Mu;&omicron;&nu;ή&sigmaf; &Zeta;&omega;&gamma;&rho;ά&phi;&omicron;&upsilon; &sigma;ώ&zeta;&epsilon;&tau;&alpha;&iota; έ&nu;&alpha; &alpha;&kappa;&rho;&omega;&tau;&eta;&rho;&iota;&alpha;&sigma;&mu;έ&nu;&omicron; &pi;&rho;&alpha;&kappa;&tau;&iota;&kappa;ό, &pi;&omicron;&upsilon; &alpha;&phi;&omicron;&rho;ά &sigma;&tau;&eta;&nu; &omicron;&iota;&kappa;&omicron;&nu;&omicron;&mu;ί&alpha; &tau;&omicron;&upsilon; &gamma;&alpha;&mu;&beta;&rho;&omicron;ύ &tau;&omicron;&upsilon; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&alpha; (&Alpha;&nu;&delta;&rho;ό&nu;&iota;&kappa;&omicron;&upsilon; &Beta;' &Pi;&alpha;&lambda;&alpha;&iota;&omicron;&lambda;ό&gamma;&omicron;&upsilon;) &Alpha;&lambda;&epsilon;&xi;ί&omicron;&upsilon; &Kappa;&omicron;&mu;&nu;&eta;&nu;&omicron;ύ &Rho;&alpha;&omicron;ύ&lambda; &sigma;&tau;&eta;&nu; &pi;&epsilon;&rho;&iota;&omicron;&chi;ή &tau;&eta;&sigmaf; &Zeta;&alpha;&beta;&alpha;&lambda;&tau;ί&alpha;&sigmaf;, &sigma;&tau;&omicron; &chi;&omega;&rho;&iota;ό &Pi;&rho;έ&beta;&iota;&sigma;&tau;&alpha; (&sigma;ή&mu;&epsilon;&rho;&alpha; &Pi;&alpha;&lambda;&alpha;&iota;&omicron;&kappa;ώ&mu;&eta;). Ό&pi;&omega;&sigmaf; &pi;&rho;&omicron;&kappa;ύ&pi;&tau;&epsilon;&iota; &alpha;&pi;ό &tau;&iota;&sigmaf; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &tau;&omicron;&upsilon; &epsilon;&gamma;&gamma;&rho;ά&phi;&omicron;&upsilon; &kappa;&alpha;&iota; &tau;&omega;&nu; &pi;&eta;&gamma;ώ&nu;, &pi;&rho;ό&kappa;&epsilon;&iota;&tau;&alpha;&iota; &gamma;&iota;&alpha; &tau;&omicron; &mu;έ&gamma;&alpha; &delta;&omicron;&mu;έ&sigma;&tau;&iota;&kappa;&omicron; &Alpha;&lambda;έ&xi;&iota;&omicron; &Kappa;&omicron;&mu;&nu;&eta;&nu;ό &Rho;&alpha;&omicron;ύ&lambda; (+1303)<strong>&bull;</strong> &sigma;&upsilon;&nu;&tau;ά&kappa;&tau;&eta;&sigmaf; &tau;&omicron;&upsilon; &pi;&rho;&alpha;&kappa;&tau;&iota;&kappa;&omicron;ύ &epsilon;ί&nu;&alpha;&iota; &omicron; &alpha;&pi;&omicron;&gamma;&rho;&alpha;&phi;&epsilon;ύ&sigmaf; &tau;&omicron;&upsilon; &theta;έ&mu;&alpha;&tau;&omicron;&sigmaf; &Beta;&omicron;&lambda;&epsilon;&rho;&omicron;ύ, &Mu;&omicron;&sigma;&upsilon;&nu;&omicron;&pi;ό&lambda;&epsilon;&omega;&sigmaf;, &Sigma;&epsilon;&rho;&rho;ώ&nu; &kappa;&alpha;&iota; &Sigma;&tau;&rho;&upsilon;&mu;ό&nu;&omicron;&sigmaf; &Iota;&omega;ά&nu;&nu;&eta;&sigmaf; &Pi;&alpha;&nu;ά&rho;&epsilon;&tau;&omicron;&sigmaf;. &Tau;&omicron; έ&gamma;&gamma;&rho;&alpha;&phi;&omicron; &sigma;&upsilon;&nu;&tau;ά&chi;&theta;&eta;&kappa;&epsilon; &pi;&epsilon;&rho;ί &tau;&omicron; 1297 ό&pi;&omega;&sigmaf; &epsilon;&iota;&kappa;ά&zeta;&epsilon;&tau;&alpha;&iota; &alpha;&pi;ὀ &tau;&eta;&nu; ό&lambda;&eta; &delta;&rho;&alpha;&sigma;&tau;&eta;&rho;&iota;ό&tau;&eta;&tau;&alpha; &tau;&omicron;&upsilon; &Pi;&alpha;&nu;ά&rho;&epsilon;&tau;&omicron;&upsilon; &kappa;&alpha;&iota; &omicron;&pi;&omega;&sigma;&delta;ή&pi;&omicron;&tau;&epsilon; &pi;&rho;&iota;&nu; &tau;&omicron; 1303. &Epsilon;&xi; ά&lambda;&lambda;&omicron;&upsilon;, &eta; &Pi;&rho;έ&beta;&iota;&sigma;&tau;&alpha; &pi;&epsilon;&rho;ί &tau;&omicron; 1307/8 &pi;&alpha;&rho;&alpha;&chi;&omega;&rho;&epsilon;ί&tau;&alpha;&iota; &alpha;&pi;ό &tau;&omicron;&nu; &Alpha;&nu;&delta;&rho;ό&nu;&iota;&kappa;&omicron; &Beta;' &sigma;&tau;&eta;&nu; &alpha;&nu;&epsilon;&psi;&iota;ά &tau;&omicron;&upsilon; &mu;&epsilon;&gamma;ά&lambda;&eta; &delta;&omicron;ύ&kappa;&alpha;&iota;&nu;&alpha; &Theta;&epsilon;&omicron;&delta;ώ&rho;&alpha; &Pi;&alpha;&lambda;&alpha;&iota;&omicron;&lambda;&omicron;&gamma;ί&nu;&alpha; &kappa;&alpha;&iota; &tau;&omicron; &sigma;ύ&zeta;&upsilon;&gamma;&omicron; &tau;&eta;&sigmaf; &mu;έ&gamma;&alpha; &delta;&omicron;ύ&kappa;&alpha; Ferran Ximenes de Arenos. &Tau;έ&lambda;&omicron;&sigmaf;, &mu;&epsilon; &tau;&eta; &sigma;&upsilon;&gamma;&kappa;&alpha;&tau;ά&theta;&epsilon;&sigma;&eta; &tau;&omicron;&upsilon; &beta;&alpha;&sigma;&iota;&lambda;έ&omega;&sigmaf;, &eta; &Theta;&epsilon;&omicron;&delta;ώ&rho;&alpha; &pi;&omega;&lambda;&epsilon;ί &tau;&eta;&nu; &Pi;&rho;έ&beta;&iota;&sigma;&tau;&alpha; &alpha;&nu;&tau;ί 3.000 &upsilon;&pi;&epsilon;&rho;&pi;ύ&rho;&omega;&nu; &sigma;&tau;&omicron; &beta;&alpha;&sigma;&iota;&lambda;έ&alpha; &tau;&omega;&nu; &Beta;&omicron;&upsilon;&lambda;&gamma;ά&rho;&omega;&nu; &Mu;&iota;&chi;&alpha;ή&lambda; &Alpha;&sigma;έ&nu; &Sigma;&iota;&sigma;&mu;ά&nu; (1325), &omicron; &omicron;&pi;&omicron;ί&omicron;&sigmaf; &tau;&eta; &delta;&omega;&rho;ί&zeta;&epsilon;&iota; &sigma;&tau;&eta; &mu;&omicron;&nu;ή &Zeta;&omega;&gamma;&rho;ά&phi;&omicron;&upsilon;.</p><p>&Tau;&omicron; &pi;&rho;&alpha;&kappa;&tau;&iota;&kappa;ό &tau;&omicron;&upsilon; &Pi;&alpha;&nu;ά&rho;&epsilon;&tau;&omicron;&upsilon; &gamma;&iota;&alpha; &tau;&eta; &Pi;&rho;έ&beta;&iota;&sigma;&tau;&alpha; &pi;&alpha;&rho;έ&chi;&epsilon;&iota; &pi;&omicron;&lambda;ύ&tau;&iota;&mu;&epsilon;&sigmaf; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &gamma;&iota;&alpha; &tau;&eta; &sigma;ύ&nu;&theta;&epsilon;&sigma;&eta; &kappa;&alpha;&iota; &tau;&eta;&nu; &epsilon;&xi;έ&lambda;&iota;&xi;&eta; &tau;&eta;&sigmaf; &omicron;&iota;&kappa;&omicron;&gamma;έ&nu;&epsilon;&iota;&alpha;&sigmaf; &sigma;&tau;&eta; &Mu;&alpha;&kappa;&epsilon;&delta;&omicron;&nu;ί&alpha; &sigma;&tau;&alpha; &tau;έ&lambda;&eta; &tau;&omicron;&upsilon; &Iota;&Gamma;' &alpha;&iota;. &Tau;&omicron; &chi;&omega;&rho;&iota;ό &alpha;&pi;&omicron;&tau;&epsilon;&lambda;&epsilon;ί&tau;&alpha;&iota; &alpha;&pi;ό 62 &laquo;&tau;&zeta;ά&kappa;&iota;&alpha;&raquo; &pi;&alpha;&rho;&omicron;ί&kappa;&omega;&nu;, &delta;&eta;&lambda;&alpha;&delta;ή 320 &psi;&upsilon;&chi;έ&sigmaf;. &Alpha;&pi;&omicron;&gamma;&rho;ά&phi;&omicron;&nu;&tau;&alpha;&iota; &mu;ό&nu;&omicron; 6 &eta;&lambda;&iota;&kappa;&iota;&omega;&mu;έ&nu;&omicron;&iota; &kappa;&alpha;&iota; &mu;ό&nu;&omicron; &delta;ύ&omicron; &epsilon;&gamma;&gamma;ό&nu;&iota;&alpha;. &Kappa;&alpha;&tau;&alpha;&chi;&omega;&rho;&omicron;ύ&nu;&tau;&alpha;&iota; 6 &chi;ή&rho;&epsilon;&sigmaf; &omega;&sigmaf; &alpha;&rho;&chi;&eta;&gamma;&omicron;ί &omicron;&iota;&kappa;&omicron;&gamma;έ&nu;&epsilon;&iota;&alpha;&sigmaf; &kappa;&alpha;&iota; &mu;ί&alpha; &gamma;&upsilon;&nu;&alpha;ί&kappa;&alpha;, &pi;&omicron;&upsilon; &zeta;&epsilon;&iota; &mu;ό&nu;&eta;. &Sigma;&tau;&eta;&nu; &epsilon;&rho;&gamma;&alpha;&sigma;ί&alpha; &epsilon;&pi;&iota;&chi;&epsilon;&iota;&rho;&epsilon;ί&tau;&alpha;&iota; &eta; &alpha;&nu;ά&lambda;&upsilon;&sigma;&eta; &tau;&omega;&nu; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;&iota;ώ&nu; &gamma;&iota;&alpha; &tau;&rho;&epsilon;&iota;&sigmaf; &omicron;&iota;&kappa;&omicron;&gamma;έ&nu;&epsilon;&iota;&epsilon;&sigmaf; &pi;&alpha;&rho;&omicron;ί&kappa;&omega;&nu; &kappa;&alpha;&iota; &tau;&omega;&nu; &delta;&omicron;&mu;ώ&nu; &tau;&omicron;&upsilon;&sigmaf;. &Tau;έ&lambda;&omicron;&sigmaf;, &epsilon;&xi;&epsilon;&tau;ά&zeta;&omicron;&nu;&tau;&alpha;&iota; &omicron;&iota; &omicron;&iota;&kappa;&omicron;&nu;&omicron;&mu;&iota;&kappa;έ&sigmaf; &upsilon;&pi;&omicron;&chi;&rho;&epsilon;ώ&sigma;&epsilon;&iota;&sigmaf; &tau;&omega;&nu; &pi;&alpha;&rho;&omicron;ί&kappa;&omega;&nu; &kappa;&alpha;&iota; &tau;&eta;&sigmaf; &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&alpha;&sigmaf; έ&nu;&alpha;&nu;&tau;&iota; &tau;&omicron;&upsilon; &kappa;&rho;ά&tau;&omicron;&upsilon;&sigmaf; ή &tau;&omicron;&upsilon; &pi;&rho;&omicron;&nu;&omicron;&iota;&alpha;&rho;ί&omicron;&upsilon; &sigma;&epsilon; &sigma;&upsilon;&nu;&delta;&upsilon;&alpha;&sigma;&mu;ό &mu;&epsilon; &tau;&iota;&sigmaf; &upsilon;&pi;&omicron;&chi;&rho;&epsilon;ώ&sigma;&epsilon;&iota;&sigmaf; &kappa;&alpha;&iota; &tau;&iota;&sigmaf; &alpha;&pi;&alpha;&lambda;&lambda;&alpha;&gamma;έ&sigmaf;, &pi;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;έ&chi;&omicron;&nu;&tau;&alpha;&iota; &sigma;&epsilon; ά&lambda;&lambda;&alpha; έ&gamma;&gamma;&rho;&alpha;&phi;&alpha; &gamma;&iota;&alpha; &tau;&eta;&nu; &Pi;&rho;έ&beta;&iota;&sigma;&tau;&alpha;. Έ&pi;&epsilon;&tau;&alpha;&iota; &eta; &delta;&iota;&pi;&lambda;&omega;&mu;&alpha;&tau;&iota;&kappa;ή έ&kappa;&delta;&omicron;&sigma;&eta; &tau;&omicron;&upsilon; &pi;&rho;&alpha;&kappa;&tau;&iota;&kappa;&omicron;ύ.</p>
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PAPADOPOULOU, Eutychia. « A propos de l᾽Istoria di Romania de Marin Sanudo Torsello ». BYZANTINA SYMMEIKTA 10 (29 septembre 1996) : 195. http://dx.doi.org/10.12681/byzsym.813.

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&nbsp; <p>&Epsilon;&upsilon;&tau;&upsilon;&chi;ί&alpha; &Eta;. &Pi;&alpha;&pi;&alpha;&delta;&omicron;&pi;&omicron;ύ&lambda;&omicron;&upsilon;</p><p>&nbsp;&Gamma;ύ&rho;&omega; &alpha;&pi;ό &tau;&eta;&nu; <em>Istoria di Romania</em> &tau;&omicron;&upsilon; Marin Sanudo Torsello </p>&Alpha;&pi;&omicron;&kappa;&alpha;&theta;ί&sigma;&tau;&alpha;&tau;&alpha;&iota; &omicron; &alpha;&rho;&chi;&iota;&kappa;ό&sigmaf; &tau;ί&tau;&lambda;&omicron;&sigmaf; &tau;&eta;&sigmaf; &iota;&tau;&alpha;&lambda;&iota;&kappa;ή&sigmaf; &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta;&sigmaf; &tau;&eta;&sigmaf; <em>Istoria</em>, &eta; &omicron;&pi;&omicron;ί&alpha; &sigma;&tau;&eta;&nu; έ&kappa;&delta;&omicron;&sigma;&eta; Hopf &phi;έ&rho;&epsilon;&iota; &tau;&omicron;&nu; &tau;ί&tau;&lambda;&omicron; &tau;&omicron;&upsilon; &epsilon;&xi;&omega;&phi;ύ&lambda;&lambda;&omicron;&upsilon; &tau;&omicron;&upsilon; &kappa;ώ&delta;&iota;&kappa;&alpha; &tau;&omicron;&upsilon; 18&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha; &pi;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;έ&chi;&epsilon;&iota; &tau;&omicron; έ&rho;&gamma;&omicron;. &Epsilon;&xi;&epsilon;&tau;ά&zeta;&epsilon;&tau;&alpha;&iota; &eta; &alpha;&nu;&tau;ί&lambda;&eta;&psi;&eta; &tau;&omicron;&upsilon; Marin Sanudo &gamma;&iota;&alpha; &tau;&omicron; &gamma;&epsilon;&omega;&gamma;&rho;&alpha;&phi;&iota;&kappa;ό &kappa;&alpha;&iota; &tau;&omicron; &pi;&omicron;&lambda;&iota;&tau;&iota;&kappa;ό &pi;&epsilon;&rho;&iota;&epsilon;&chi;ό&mu;&epsilon;&nu;&omicron; &tau;&omicron;&upsilon; ό&rho;&omicron;&upsilon; &laquo;Romania&raquo;, &mu;&epsilon; &beta;ά&sigma;&eta; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &pi;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;έ&chi;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&omicron; &sigma;ύ&nu;&omicron;&lambda;&omicron; &tau;&omicron;&upsilon; &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;&iota;&kappa;&omicron;ύ &tau;&omicron;&upsilon; έ&rho;&gamma;&omicron;&upsilon;. &Kappa;&alpha;&tau;&alpha;&rho;&tau;ί&zeta;&epsilon;&tau;&alpha;&iota; &pi;ί&nu;&alpha;&kappa;&alpha;&sigmaf; &tau;&omega;&nu; &theta;&epsilon;&mu;&alpha;&tau;&iota;&kappa;ώ&nu; &epsilon;&nu;&omicron;&tau;ή&tau;&omega;&nu; &tau;&eta;&sigmaf; <em>Istoria</em> &kappa;&alpha;&iota; &epsilon;&pi;&iota;&sigma;&eta;&mu;&alpha;ί&nu;&omicron;&nu;&tau;&alpha;&iota; &omicron;&iota; &iota;&delta;&iota;&alpha;&iota;&tau;&epsilon;&rho;ό&tau;&eta;&tau;&epsilon;&sigmaf; &pi;&omicron;&upsilon; &pi;&alpha;&rho;&omicron;&upsilon;&sigma;&iota;ά&zeta;&epsilon;&iota; &eta; &delta;&omicron;&mu;ή &tau;&eta;&sigmaf;, &epsilon;&nu;ώ &mu;&epsilon; &beta;ά&sigma;&eta; &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&iota;&kappa;έ&sigmaf; &epsilon;&nu;&delta;&epsilon;ί&xi;&epsilon;&iota;&sigmaf;, &pi;&omicron;&upsilon; &pi;&epsilon;&rho;&iota;έ&chi;&omicron;&nu;&tau;&alpha;&iota; &sigma;&epsilon; &omicron;&rho;&iota;&sigma;&mu;έ&nu;&alpha; &chi;&omega;&rho;ί&alpha; &tau;&omicron;&upsilon; &kappa;&epsilon;&iota;&mu;έ&nu;&omicron;&upsilon;, &eta; &sigma;ύ&nu;&tau;&alpha;&xi;&eta; &tau;&eta;&sigmaf; <em>Istoria</em> &tau;&omicron;&pi;&omicron;&theta;&epsilon;&tau;&epsilon;ί&tau;&alpha;&iota; &sigma;&tau;&omicron; &delta;&iota;ά&sigma;&tau;&eta;&mu;&alpha; &mu;&epsilon;&tau;&alpha;&xi;ύ &tau;&omega;&nu; &epsilon;&tau;ώ&nu; 1326 &kappa;&alpha;&iota; 1343. &Sigma;&tau;&eta; &sigma;&upsilon;&nu;έ&chi;&epsilon;&iota;&alpha;, &pi;&alpha;&rho;&omicron;&upsilon;&sigma;&iota;ά&zeta;&omicron;&nu;&tau;&alpha;&iota; &omicron;&iota; &alpha;&pi;ό&psi;&epsilon;&iota;&sigmaf; &tau;&omicron;&upsilon; Marin Sanudo &gamma;&iota;&alpha; &tau;&iota;&sigmaf; &sigma;&chi;έ&sigma;&epsilon;&iota;&sigmaf; &tau;&eta;&sigmaf; &delta;&upsilon;&tau;&iota;&kappa;ή&sigmaf; &Epsilon;&upsilon;&rho;ώ&pi;&eta;&sigmaf; &kappa;&alpha;&iota; &tau;&eta;&sigmaf; &Epsilon;&kappa;&kappa;&lambda;&eta;&sigma;ί&alpha;&sigmaf; &tau;&eta;&sigmaf; &Rho;ώ&mu;&eta;&sigmaf; &mu;&epsilon; &tau;&omicron; &Beta;&upsilon;&zeta;ά&nu;&tau;&iota;&omicron;, &kappa;&alpha;&tau;ά &tau;&iota;&sigmaf; &pi;&rho;ώ&tau;&epsilon;&sigmaf; &delta;&epsilon;&kappa;&alpha;&epsilon;&tau;ί&epsilon;&sigmaf; &tau;&omicron;&upsilon; 14&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha;, ό&pi;&omega;&sigmaf; &alpha;&upsilon;&tau;έ&sigmaf; &pi;&rho;&omicron;&kappa;ύ&pi;&tau;&omicron;&upsilon;&nu; &alpha;&pi;ό &tau;&omicron;&nu; &tau;&rho;ό&pi;&omicron; &mu;&epsilon; &tau;&omicron;&nu; &omicron;&pi;&omicron;ί&omicron; &omicron; &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;έ&alpha;&sigmaf; &tau;&eta;&sigmaf; <em>Istoria</em> &sigma;&chi;&omicron;&lambda;&iota;ά&zeta;&epsilon;&iota; &tau;&alpha; &gamma;&epsilon;&gamma;&omicron;&nu;ό&tau;&alpha; &tau;&omicron;&upsilon; &delta;&epsilon;ύ&tau;&epsilon;&rho;&omicron;&upsilon; &mu;&iota;&sigma;&omicron;ύ &tau;&omicron;&upsilon; 13&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha;. &Chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&epsilon;ί&tau;&alpha;&iota;, &tau;έ&lambda;&omicron;&sigmaf;, &eta; &iota;&tau;&alpha;&lambda;&iota;&kappa;ή &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta; &tau;&omicron;&upsilon; &lambda;&alpha;&tau;&iota;&nu;&iota;&kappa;&omicron;ύ &pi;&rho;&omega;&tau;&omicron;&tau;ύ&pi;&omicron;&upsilon; &tau;&eta;&sigmaf; <em>Istoria</em> &sigma;&tau;&eta;&nu; &pi;&epsilon;&rho;ί&omicron;&delta;&omicron; &mu;&epsilon;&tau;&alpha;&xi;ύ &tau;&omega;&nu; &tau;&epsilon;&lambda;&epsilon;&upsilon;&tau;&alpha;ί&omega;&nu; &delta;&epsilon;&kappa;&alpha;&epsilon;&tau;&iota;ώ&nu; &tau;&omicron;&upsilon; 15&omicron;&upsilon; &kappa;&alpha;&iota; &tau;&omicron;&upsilon; &pi;&rho;ώ&tau;&omicron;&upsilon; &mu;&iota;&sigma;&omicron;ύ &tau;&omicron;&upsilon; 16&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha;, &mu;&epsilon; &beta;ά&sigma;&eta; &tau;&alpha; &pi;&epsilon;&rho;&iota;&epsilon;&chi;ό&mu;&epsilon;&nu;&alpha; &tau;&omicron;&upsilon; &kappa;ώ&delta;&iota;&kappa;&alpha; &pi;&omicron;&upsilon; &delta;&iota;&alpha;&sigma;ώ&zeta;&epsilon;&iota; &tau;&omicron; έ&rho;&gamma;&omicron; &kappa;&alpha;&iota; &sigma;&epsilon; &sigma;&upsilon;&sigma;&chi;&epsilon;&tau;&iota;&sigma;&mu;ό &mu;&epsilon; &tau;&eta;&nu; έ&nu;&tau;&omicron;&nu;&eta; &alpha;&nu;&eta;&sigma;&upsilon;&chi;ί&alpha; &pi;&omicron;&upsilon; &epsilon;ί&chi;&epsilon; &pi;&rho;&omicron;&kappa;&alpha;&lambda;έ&sigma;&epsilon;&iota; &sigma;&tau;&eta; &Beta;&epsilon;&nu;&epsilon;&tau;ί&alpha; &tau;&eta;&nu; &epsilon;&pi;&omicron;&chi;ή &alpha;&upsilon;&tau;ή &eta; &sigma;&tau;&alpha;&delta;&iota;&alpha;&kappa;ή &alpha;&pi;ώ&lambda;&epsilon;&iota;&alpha; &tau;&omega;&nu; &kappa;&tau;ή&sigma;&epsilon;&omega;&nu; &tau;&eta;&sigmaf; &sigma;&tau;&eta; &Rho;&omega;&mu;&alpha;&nu;ί&alpha; &alpha;&pi;ό &tau;&omicron;&upsilon;&sigmaf; &Omicron;&theta;&omega;&mu;&alpha;&nu;&omicron;ύ&sigmaf;
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SAVVIDES, Alexis G. C. « Internal Strife and Unrest in Later Byzantium, XIth-XIIIth Centuries (A.D. 1025-1261). The Case of Urban and Provincial Insurrections (Causes and Effects) ». BYZANTINA SYMMEIKTA 7 (29 septembre 1987) : 237. http://dx.doi.org/10.12681/byzsym.719.

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<p>&nbsp;</p><p>Ἀ&lambda;έ&xi;&iota;&omicron;&sigmaf; &Gamma;. &Kappa;. &Sigma;&alpha;&beta;&beta;ί&delta;&eta;&sigmaf;</p><p>&nbsp;Ἐ&sigma;&omega;&tau;&epsilon;&rho;&iota;&kappa;ὲ&sigmaf; &Delta;&iota;&alpha;&mu;ά&chi;&epsilon;&sigmaf; &kappa;&alpha;ὶ Ἀ&nu;&omega;&mu;&alpha;&lambda;ί&epsilon;&sigmaf; &sigma;&tau;ὸ Ὕ&sigma;&tau;&epsilon;&rho;&omicron; &Beta;&upsilon;&zeta;ά&nu;&tau;&iota;&omicron;, 11&omicron;&sigmaf;-13&omicron;&sigmaf; &alpha;ἰ. (1025-1261 &mu;.&Chi;.). Ἡ &Pi;&epsilon;&rho;ί&pi;&tau;&omega;&sigma;&eta; &tau;ῶ&nu; Ἀ&sigma;&tau;&iota;&kappa;ῶ&nu; &kappa;&alpha;ὶ Ἐ&pi;&alpha;&rho;&chi;&iota;&alpha;&kappa;ῶ&nu; &Kappa;&iota;&nu;&eta;&mu;ά&tau;&omega;&nu; (&Alpha;ἴ&tau;&iota;&alpha; &kappa;&alpha;ὶ Ἀ&pi;&omicron;&tau;&epsilon;&lambda;έ&sigma;&mu;&alpha;&tau;&alpha;) </p><p>&Beta;&alpha;&sigma;&iota;&sigma;&mu;έ&nu;&eta; &sigma;&tau;ὶ&sigmaf; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ὲ&sigmaf; &pi;&eta;&gamma;ὲ&sigmaf; &tau;ῆ&sigmaf; ἐ&pi;&omicron;&chi;ῆ&sigmaf; (&Kappa;&epsilon;&kappa;&alpha;&upsilon;&mu;έ&nu;&omicron;&sigmaf;, &Theta;&epsilon;&omicron;&phi;ύ&lambda;&alpha;&kappa;&tau;&omicron;&sigmaf; Ἀ&chi;&rho;ί&delta;&alpha;&sigmaf;, &Nu;&iota;&kappa;ή&tau;&alpha;&sigmaf; &kappa;&alpha;ὶ &Mu;&iota;&chi;&alpha;ὴ&lambda; &Chi;&omega;&nu;&iota;ά&tau;&epsilon;&sigmaf;, &Gamma;&epsilon;ώ&rho;&gamma;&iota;&omicron;&sigmaf; Ἀ&kappa;&rho;&omicron;&pi;&omicron;&lambda;ί&tau;&eta;&sigmaf;, &Theta;&epsilon;ό&delta;&omega;&rho;&omicron;&sigmaf; &Sigma;&kappa;&omicron;&upsilon;&tau;&alpha;&rho;&iota;ώ&tau;&eta;&sigmaf;, &Nu;&iota;&kappa;&eta;&phi;ό&rho;&omicron;&sigmaf; &Beta;&lambda;&epsilon;&mu;&mu;ύ&delta;&eta;&sigmaf;, &kappa;.ἄ.) &kappa;&alpha;&theta;ὼ&sigmaf; &kappa;&alpha;ὶ &sigma;έ &chi;&rho;ή&sigma;&iota;&mu;&alpha; &pi;&omicron;&rho;ί&sigma;&mu;&alpha;&tau;&alpha; &nu;&epsilon;ό&tau;&epsilon;&rho;&omega;&nu; ἐ&rho;&epsilon;&upsilon;&nu;&eta;&tau;ῶ&nu; (&Delta;. &Xi;&alpha;&nu;ά&lambda;&alpha;&tau;&omicron;&upsilon;, &Delta;. &Zeta;&alpha;&kappa;&upsilon;&theta;&eta;&nu;&omicron;ῦ, G. Ostrogorsky, &Alpha;. Kazhdan, Ἰ. &Kappa;&alpha;&rho;&alpha;&gamma;&iota;&alpha;&nu;&nu;ό&pi;&omicron;&upsilon;&lambda;&omicron;&upsilon;, M. Angold, Sp. Vryonis, Ἑ&lambda;έ&nu;&eta;&sigmaf; &Gamma;&lambda;ύ&kappa;&alpha;&tau;&zeta;&eta;-Ά&rho;&beta;&epsilon;&lambda;έ&rho;, &Kappa;&alpha;&lambda;&lambda;&iota;ό&pi;&eta;&sigmaf; &Mu;&pi;&omicron;&upsilon;&rho;&delta;ά&rho;&alpha;, &kappa;.ἄ.), ἡ &pi;&alpha;&rho;&omicron;ύ&sigma;&alpha; &mu;&epsilon;&lambda;έ&tau;&eta; ἐ&pi;&iota;&chi;&epsilon;&iota;&rho;&epsilon;ῖ &sigma;&phi;&alpha;&iota;&rho;&iota;&kappa;ὴ ἐ&xi;έ&tau;&alpha;&sigma;&eta; &tau;&omicron;ῦ &pi;&rho;&omicron;&beta;&lambda;ή&mu;&alpha;&tau;&omicron;&sigmaf; &tau;ῶ&nu; ἐ&sigma;&omega;&tau;&epsilon;&rho;&iota;&kappa;ῶ&nu; ἀ&nu;&omega;&mu;&alpha;&lambda;&iota;ῶ&nu; &pi;&omicron;ὺ ἐ&pi;&iota;&kappa;&rho;ά&tau;&eta;&sigma;&alpha;&nu; &sigma;&tau;ὸ &Beta;&upsilon;&zeta;ά&nu;&tau;&iota;&omicron; ἀ&pi;ὸ &tau;ὸ &theta;ά&nu;&alpha;&tau;&omicron; &tau;&omicron;ῦ &Beta;&alpha;&sigma;&iota;&lambda;&epsilon;ί&omicron;&upsilon; &Beta;' &Beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;&omicron;&kappa;&tau;ό&nu;&omicron;&upsilon; ὥ&sigmaf; &tau;ὴ&nu; ἀ&nu;&alpha;&kappa;&alpha;&tau;ά&lambda;&eta;&psi;&eta; &tau;ῆ&sigmaf; &Kappa;&omega;&nu;&sigma;&tau;&alpha;&nu;&tau;&iota;&nu;&omicron;ύ&pi;&omicron;&lambda;&eta;&sigmaf; ἀ&pi;ὸ &tau;ὸ&nu; &Mu;&iota;&chi;&alpha;ὴ&lambda; &Eta;' &Pi;&alpha;&lambda;&alpha;&iota;&omicron;&lambda;ό&gamma;&omicron;. Ἡ ἐ&xi;έ&tau;&alpha;&sigma;&eta; &alpha;ὐ&tau;ὴ &gamma;ί&nu;&epsilon;&tau;&alpha;&iota; &mu;έ&sigma;&alpha; &sigma;&tau;ὰ &gamma;&nu;&omega;&sigma;&tau;ὰ &pi;&lambda;&alpha;ί&sigma;&iota;&alpha; &tau;ῆ&sigmaf; ὕ&pi;&alpha;&rho;&xi;&eta;&sigmaf; &mu;&iota;ᾶ&sigmaf; &mu;&alpha;&kappa;&rho;ό&chi;&rho;&omicron;&nu;&eta;&sigmaf; ἐ&mu;&phi;ύ&lambda;&iota;&alpha;&sigmaf; &delta;&iota;&alpha;&mu;ά&chi;&eta;&sigmaf; ἀ&nu;ά&mu;&epsilon;&sigma;&alpha; &sigma;&tau;ὴ&nu; ἀ&sigma;&tau;&iota;&kappa;ή &gamma;&rho;&alpha;&phi;&epsilon;&iota;&omicron;&kappa;&rho;&alpha;&tau;ί&alpha; &kappa;&alpha;ὶ &tau;ὴ&nu; ἐ&pi;&alpha;&rho;&chi;&iota;&alpha;&kappa;ὴ &sigma;&tau;&rho;&alpha;&tau;&iota;&omega;&tau;&iota;&kappa;ὴ ἀ&rho;&iota;&sigma;&tau;&omicron;&kappa;&rho;&alpha;&tau;ί&alpha;, &phi;&alpha;&iota;&nu;ό&mu;&epsilon;&nu;&omicron; &pi;&omicron;ὺ &kappa;&upsilon;&rho;&iota;ά&rho;&chi;&eta;&sigma;&epsilon; &sigma;&tau;ὴ&nu; &pi;&omicron;&lambda;&iota;&tau;&iota;&kappa;ὴ &kappa;&alpha;ὶ &kappa;&omicron;&iota;&nu;&omega;&nu;&iota;&kappa;ὴ &zeta;&omega;ὴ &tau;&omicron;ῦ &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;&omicron;ῦ &kappa;&rho;ά&tau;&omicron;&upsilon;&sigmaf;, ἰ&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&alpha; &kappa;&alpha;&tau;ὰ &tau;ὸ&nu; 11&omicron; &alpha;ἰ.</p><p>&Tau;ὸ &beta;&alpha;&sigma;&iota;&kappa;ὸ &theta;έ&mu;&alpha; &tau;ῆ&sigmaf; &mu;&epsilon;&lambda;έ&tau;&eta;&sigmaf;, &delta;&eta;&lambda;. &tau;ὰ &alpha;ἴ&tau;&iota;&alpha; &kappa;&alpha;ὶ ἀ&pi;&omicron;&tau;&epsilon;&lambda;έ&sigma;&mu;&alpha;&tau;&alpha; &pi;&omicron;ὺ &chi;&alpha;&rho;&alpha;&kappa;&tau;ή&rho;&iota;&zeta;&alpha;&nu; &tau;ὰ &sigma;&tau;&alpha;&sigma;&iota;&alpha;&sigma;&tau;&iota;&kappa;ὰ &kappa;&alpha;ὶ &tau;ὰ &alpha;ὐ&tau;&omicron;&nu;&omicron;&mu;&iota;&sigma;&tau;&iota;&kappa;ὰ &kappa;&iota;&nu;ή&mu;&alpha;&tau;&alpha; &sigma;&tau;ὴ&nu; &alpha;ὐ&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;ί&alpha; &kappa;&alpha;&tau;ὰ &tau;ὴ&nu; ἐ&xi;&epsilon;&tau;&alpha;&zeta;ό&mu;&epsilon;&nu;&eta; &pi;&epsilon;&rho;ί&omicron;&delta;&omicron; (&delta;&eta;&lambda;. ἐ&kappa;&epsilon;ῖ&nu;&alpha; &pi;&omicron;ύ &sigma;&tau;&rho;έ&phi;&omicron;&nu;&tau;&alpha;&nu; &kappa;&alpha;&tau;ά &tau;ῆ&sigmaf; &kappa;&epsilon;&nu;&tau;&rho;&iota;&kappa;ή&sigmaf; ἐ&xi;&omicron;&upsilon;&sigma;ί&alpha;&sigmaf; &mu;ὲ ἄ&mu;&epsilon;&sigma;&omicron; &sigma;&tau;ό&chi;&omicron; &tau;&omicron;&upsilon;&sigmaf; &tau;ὴ&nu; ἀ&nu;&alpha;&tau;&rho;&omicron;&pi;ὴ &tau;&omicron;ῦ &alpha;ὐ&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&alpha; &kappa;&alpha;ὶ &tau;ὸ &sigma;&phi;&epsilon;&tau;&epsilon;&rho;&iota;&sigma;&mu;ὸ &tau;ῆ&sigmaf; ἐ&xi;&omicron;&upsilon;&sigma;ί&alpha;&sigmaf;, &kappa;&alpha;ὶ ἐ&kappa;&epsilon;ῖ&nu;&alpha;<strong> </strong>&kappa;&alpha;&tau;ὰ &tau;ὰ ὁ&pi;&omicron;ῖ&alpha;<strong> </strong>&omicron;ί &kappa;&iota;&nu;&eta;&mu;&alpha;&tau;ί&epsilon;&sigmaf; &alpha;ὐ&tau;&omicron;&alpha;&nu;&alpha;&kappa;&eta;&rho;ύ&sigma;&sigma;&omicron;&nu;&tau;&alpha;&nu; &alpha;&nu;&epsilon;&xi;ά&rho;&tau;&eta;&tau;&omicron;&iota; ά&pi;&omicron; &tau;ή&nu; &kappa;&epsilon;&nu;&tau;&rho;&iota;&kappa;ὴ ἐ&xi;&omicron;&upsilon;&sigma;ί&alpha;, &chi;&omega;&rho;ὶ&sigmaf; &pi;ά&nu;&tau;&omega;&sigmaf; &nu;ὰ ἐ&pi;&iota;&delta;&iota;ώ&kappa;&omicron;&upsilon;&nu; &tau;ὸ&nu; ἐ&kappa;&theta;&rho;&omicron;&nu;&iota;&sigma;&mu;ὸ &tau;&omicron;ῦ ἡ&gamma;&epsilon;&mu;ό&nu;&alpha; &kappa;&alpha;ὶ &tau;ὴ&nu; ἀ&nu;&alpha;&tau;&rho;&omicron;&pi;ὴ &tau;&omicron;ῦ status quo &sigma;&tau;ὴ&nu; &alpha;ὐ&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;ί&alpha;), ἔ&chi;&epsilon;&iota; &pi;&rho;ό&sigma;&phi;&alpha;&tau;&alpha; &mu;&epsilon;&lambda;&epsilon;&tau;&eta;&theta;&epsilon;ῖ ἀ&pi;ὸ &tau;ὸ &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;έ&alpha; &sigma;&tau;ὴ &delta;&iota;&delta;&alpha;&kappa;&tau;&omicron;&rho;&iota;&kappa;ή &tau;&omicron;&upsilon; &delta;&iota;&alpha;&tau;&rho;&iota;&beta;ή, &epsilon;ἰ&delta;&iota;&kappa;ό&tau;&epsilon;&rho;&alpha; &gamma;&iota;ὰ &tau;ὴ&nu; &pi;&epsilon;&rho;ί&omicron;&delta;&omicron; &tau;ῶ&nu; Ἀ&gamma;&gamma;έ&lambda;&omega;&nu;, &tau;ῶ&nu; &Lambda;&alpha;&sigma;&kappa;&alpha;&rho;&iota;&delta;ῶ&nu; &tau;ῆ&sigmaf; &Nu;ί&kappa;&alpha;&iota;&alpha;&sigmaf; &kappa;&alpha;ὶ &tau;ῶ&nu; &Mu;&epsilon;&gamma;&alpha;&lambda;&omicron;&kappa;&omicron;&mu;&nu;&eta;&nu;ῶ&nu; &tau;ῆ&sigmaf; &Tau;&rho;&alpha;&pi;&epsilon;&zeta;&omicron;ύ&nu;&tau;&alpha;&sigmaf;.</p>&Sigma;&tau;ὸ &tau;έ&lambda;&omicron;&sigmaf; &tau;ῆ&sigmaf; &mu;&epsilon;&lambda;έ&tau;&eta;&sigmaf; &pi;&alpha;&rho;&alpha;&tau;ί&theta;&epsilon;&tau;&alpha;&iota; &lambda;&epsilon;&pi;&tau;&omicron;&mu;&epsilon;&rho;ὴ&sigmaf; &sigma;&upsilon;&gamma;&kappa;&rho;&iota;&tau;&iota;&kappa;ὸ&sigmaf; &pi;ί&nu;&alpha;&kappa;&alpha;&sigmaf; &tau;ῶ&nu; &kappa;&iota;&nu;&eta;&mu;ά&tau;&omega;&nu; &tau;ῆ&sigmaf; &pi;&epsilon;&rho;&iota;ό&delta;&omicron;&upsilon; 1025-1261, ὅ&pi;&omicron;&upsilon; &alpha;&nu;&alpha;&phi;έ&rho;&omicron;&nu;&tau;&alpha;&iota; &omicron;ἱ &kappa;&iota;&nu;&eta;&mu;&alpha;&tau;ί&epsilon;&sigmaf; (&sigma;ὲ &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;&iota;&kappa;ή &sigma;ύ&gamma;&kappa;&rho;&iota;&sigma;&eta; &mu;ὲ &tau;ὶ&sigmaf; &beta;&alpha;&sigma;&iota;&lambda;&epsilon;ῖ&epsilon;&sigmaf; &tau;ῶ&nu; &alpha;ὐ&tau;&omicron;&kappa;&rho;&alpha;&tau;ό&rho;&omega;&nu;), &omicron;ἱ &chi;&rho;&omicron;&nu;&omicron;&lambda;&omicron;&gamma;ί&epsilon;&sigmaf; &tau;&omicron;ῦ &kappa;ά&theta;&epsilon; &kappa;&iota;&nu;ή&mu;&alpha;&tau;&omicron;&sigmaf;, ὁ &tau;ό&pi;&omicron;&sigmaf; ἐ&kappa;&delta;ή&lambda;&omega;&sigma;ή&sigmaf; &tau;&omicron;&upsilon;, &tau;ὸ &epsilon;ἶ&delta;&omicron;&sigmaf; &tau;&omicron;&upsilon; (&pi;.&chi;. &sigma;&tau;&alpha;&sigma;&iota;&alpha;&sigma;&tau;&iota;&kappa;ό, &alpha;&upsilon;&tau;&omicron;&nu;&omicron;&mu;&iota;&sigma;&tau;&iota;&kappa;ό, &sigma;&upsilon;&nu;&omega;&mu;&omicron;&tau;&iota;&kappa;ό, &kappa;.ἄ.), ἐ&nu;ῶ &pi;&alpha;&rho;ά&lambda;&lambda;&eta;&lambda;&alpha; ἀ&nu;&alpha;&phi;έ&rho;&epsilon;&tau;&alpha;&iota; &kappa;&alpha;ὶ ἡ &kappa;&omicron;&pi;ὴ &nu;&omicron;&mu;&iota;&sigma;&mu;ά&tau;&omega;&nu; (ὅ&pi;&omicron;&upsilon; &kappa;&alpha;ὶ ὅ&tau;&alpha;&nu; ἔ&gamma;&iota;&nu;&epsilon;) ἐ&kappa; &mu;έ&rho;&omicron;&upsilon;&sigmaf; &tau;ῶ&nu; &kappa;&iota;&nu;&eta;&mu;&alpha;&tau;&iota;ῶ&nu; &alpha;ὐ&tau;ῶ&nu;.
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MIHALJČIĆ, R. « La corégence dans l᾽état des Nemanjić ». BYZANTINA SYMMEIKTA 11 (29 septembre 1997) : 215. http://dx.doi.org/10.12681/byzsym.830.

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&nbsp; <p>R. Mihaljčić</p><p>&nbsp;H &sigma;&upsilon;&mu;&beta;&alpha;&sigma;&iota;&lambda;&epsilon;ί&alpha; &sigma;&tau;&omicron; &kappa;&rho;ά&tau;&omicron;&sigmaf; &tau;&omega;&nu; &Nu;&epsilon;&mu;&alpha;&nu;&iota;&delta;ώ&nu;</p><p>&nbsp;</p>&Omicron; &theta;&epsilon;&sigma;&mu;ό&sigmaf; &tau;&omicron;&upsilon; &laquo;&nu;έ&omicron;&upsilon; &beta;&alpha;&sigma;&iota;&lambda;&iota;ά&raquo;, &pi;&omicron;&upsilon; &tau;&omicron; &sigma;&epsilon;&rho;&beta;&iota;&kappa;ό &kappa;&rho;ά&tau;&omicron;&sigmaf; &epsilon;ί&chi;&epsilon; &kappa;&lambda;&eta;&rho;&omicron;&nu;&omicron;&mu;ή&sigma;&epsilon;&iota; &alpha;&pi;ό &tau;&omicron;&upsilon;&sigmaf; &Omicron;ύ&gamma;&gamma;&rho;&omicron;&upsilon;&sigmaf; &gamma;&iota;&alpha; &nu;&alpha; &delta;&eta;&lambda;ώ&nu;&epsilon;&iota; &tau;&omicron;&nu; &delta;&iota;ά&delta;&omicron;&chi;&omicron; &tau;&omicron;&upsilon; &theta;&rho;ό&nu;&omicron;&upsilon;, &epsilon;&pi;&eta;&rho;&epsilon;ά&sigma;&theta;&eta;&kappa;&epsilon; &alpha;&pi;ό &tau;&omicron;&nu; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ό &theta;&epsilon;&sigma;&mu;ό &tau;&omicron;&upsilon; &sigma;&upsilon;&mu;&beta;&alpha;&sigma;&iota;&lambda;έ&omega;&sigmaf; &kappa;&alpha;&iota; &gamma;&nu;ώ&rho;&iota;&sigma;&epsilon; &pi;&alpha;&rho;&alpha;&lambda;&lambda;&alpha;&gamma;έ&sigmaf; &epsilon;&xi; &alpha;&iota;&tau;ί&alpha;&sigmaf; &tau;&omega;&nu; &pi;&omicron;&lambda;&iota;&tau;&iota;&kappa;ώ&nu; &alpha;&nu;&alpha;&sigma;&tau;&alpha;&tau;ώ&sigma;&epsilon;&omega;&nu;. &Kappa;&alpha;&tau;ά &tau;&eta;&nu; &sigma;&upsilon;&mu;&beta;&alpha;&sigma;&iota;&lambda;&epsilon;ί&alpha; &tau;&omicron;&upsilon; &Sigma;&tau;έ&phi;&alpha;&nu;&omicron;&upsilon; Du&scaron;an &kappa;&alpha;&iota; &tau;&omicron;&upsilon; Uro&scaron; (1346-1355) &gamma;ί&nu;&epsilon;&tau;&alpha;&iota; &sigma;&alpha;&phi;ή&sigmaf; &delta;&iota;ά&kappa;&rho;&iota;&sigma;&eta; &alpha;&nu;ά&mu;&epsilon;&sigma;&alpha; &sigma;&tau;&iota;&sigmaf; &delta;&iota;&kappa;&alpha;&iota;&omicron;&delta;&omicron;&sigma;ί&epsilon;&sigmaf; &tau;&omicron;&upsilon; &pi;&alpha;&tau;έ&rho;&alpha; &kappa;&alpha;&iota; &tau;&omicron;&upsilon; &gamma;&iota;&omicron;ύ, ό&pi;&omega;&sigmaf; &kappa;&alpha;&iota; &sigma;&tau;&omicron; &Beta;&upsilon;&zeta;ά&nu;&tau;&iota;&omicron;. &Kappa;&alpha;&tau;ά &tau;&eta;&nu; &sigma;&upsilon;&mu;&beta;&alpha;&sigma;&iota;&lambda;&epsilon;ί&alpha; &tau;&omicron;&upsilon; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&alpha; Uro&scaron; &mu;&epsilon; &tau;&omicron;&nu; Vuka&scaron;in (1355-1371), &pi;&omicron;&upsilon; &delta;&epsilon;&nu; &alpha;&nu;ή&kappa;&epsilon; &sigma;&tau;&eta; &delta;&upsilon;&nu;&alpha;&sigma;&tau;&epsilon;ί&alpha;, &eta; &iota;&delta;έ&alpha; &tau;&omicron;&upsilon; &laquo;&delta;&iota;&alpha;&delta;ό&chi;&omicron;&upsilon; &tau;&omicron;&upsilon; &theta;&rho;ό&nu;&omicron;&upsilon;&raquo; &pi;&alpha;&rho;&alpha;&mu;&epsilon;&rho;ί&zeta;&epsilon;&tau;&alpha;&iota;, &kappa;&alpha;&theta;ώ&sigmaf; &omicron; Vuka&scaron;in &alpha;&sigma;&kappa;&omicron;ύ&sigma;&epsilon; &sigma;&eta;&mu;&alpha;&nu;&tau;&iota;&kappa;ή &epsilon;&xi;&omicron;&upsilon;&sigma;ί&alpha;. &Omicron; &theta;&epsilon;&sigma;&mu;ό&sigmaf; &tau;&eta;&sigmaf; &sigma;&upsilon;&mu;&beta;&alpha;&sigma;&iota;&lambda;&epsilon;ί&alpha;&sigmaf; &delta;&epsilon;&nu; &alpha;&kappa;&omicron;&lambda;&omicron;&upsilon;&theta;&epsilon;ί &omicron;ύ&tau;&epsilon; &tau;&omicron; &omicron;&upsilon;&gamma;&gamma;&rho;&iota;&kappa;ό &omicron;ύ&tau;&epsilon; &tau;&omicron; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ό &pi;&rho;ό&tau;&upsilon;&pi;&omicron;, &alpha;&lambda;&lambda;ά &epsilon;&mu;&phi;&alpha;&nu;ί&zeta;&epsilon;&tau;&alpha;&iota; &omega;&sigmaf; &pi;&rho;&alpha;&gamma;&mu;&alpha;&tau;&iota;&kappa;ό&sigmaf; &epsilon;&theta;&nu;&iota;&kappa;ό&sigmaf; &theta;&epsilon;&sigma;&mu;ό&sigmaf; &tau;&omega;&nu; &Sigma;έ&rho;&beta;&omega;&nu;, - έ&nu;&alpha;&sigmaf; &theta;&epsilon;&sigma;&mu;ό&sigmaf; &epsilon;&xi;&alpha;&iota;&rho;&epsilon;&tau;&iota;&kappa;ά &beta;&rho;&alpha;&chi;ύ&beta;&iota;&omicron;&sigmaf;, &lambda;ό&gamma;&omega; &tau;&eta;&sigmaf; &epsilon;&xi;&alpha;&phi;ά&nu;&iota;&sigma;&eta;&sigmaf; &tau;&eta;&sigmaf; &delta;&upsilon;&nu;&alpha;&sigma;&tau;&epsilon;ί&alpha;&sigmaf; &tau;&omega;&nu; &Nu;&epsilon;&mu;&alpha;&nu;&iota;&delta;ώ&nu;
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KÜLZER, Andreas. « Reisende und Reisenliteratur im byzantinischen Reich ». BYZANTINA SYMMEIKTA 14 (26 septembre 2008) : 77. http://dx.doi.org/10.12681/byzsym.875.

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<p>&nbsp;</p><p>Andreas K&uuml;lzer</p><p>&Tau;&alpha;&xi;&iota;&delta;&iota;ώ&tau;&epsilon;&sigmaf; &kappa;&alpha;&iota; &tau;&alpha;&xi;&iota;&delta;&iota;&omega;&tau;&iota;&kappa;ή &lambda;&omicron;&gamma;&omicron;&tau;&epsilon;&chi;&nu;ί&alpha; &sigma;&tau;&eta; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ή &alpha;&upsilon;&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;ί&alpha;</p><p>&Mu;ό&nu;&omicron; έ&nu;&alpha; &mu;&iota;&kappa;&rho;ό &mu;έ&rho;&omicron;&sigmaf; &tau;&omega;&nu; &epsilon;&lambda;&lambda;&eta;&nu;ό&phi;&omega;&nu;&omega;&nu; &tau;&alpha;&xi;&iota;&delta;&iota;&omega;&tau;ώ&nu; &tau;&omicron;&upsilon; &Mu;&epsilon;&sigma;&alpha;ί&omega;&nu;&alpha; &mu;&alpha;&sigmaf; &mu;&epsilon;&tau;&alpha;&delta;ί&delta;&epsilon;&iota; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &pi;&epsilon;&rho;ί &tau;&omega;&nu; &beta;&iota;&omega;&mu;ά&tau;&omega;&nu; &kappa;&alpha;&iota; &sigma;&upsilon;&gamma;&kappa;&epsilon;&kappa;&rho;&iota;&mu;έ&nu;&omega;&nu; &pi;&epsilon;&rho;&iota;&sigma;&tau;&alpha;&tau;&iota;&kappa;ώ&nu; &kappa;&alpha;&tau;ά &tau;&eta; &delta;&iota;ά&rho;&kappa;&epsilon;&iota;&alpha; &tau;&eta;&sigmaf; &pi;&epsilon;&rho;&iota;&pi;&lambda;ά&nu;&eta;&sigma;&eta;&sigmaf; &tau;&omicron;&upsilon;&sigmaf;. &Omicron;&iota; &delta;&iota;&eta;&gamma;ή&sigma;&epsilon;&iota;&sigmaf; &kappa;&alpha;&iota; &pi;&alpha;&rho;&alpha;&tau;&eta;&rho;ή&sigma;&epsilon;&iota;&sigmaf; &pi;&omicron;&upsilon; έ&gamma;&iota;&nu;&alpha;&nu; &alpha;&pi;ό &sigma;&tau;&rho;&alpha;&tau;&iota;ώ&tau;&epsilon;&sigmaf;, &nu;&alpha;&upsilon;&tau;&iota;&kappa;&omicron;ύ&sigmaf;, &alpha;&iota;&chi;&mu;&alpha;&lambda;ώ&tau;&omicron;&upsilon;&sigmaf;, &tau;&sigma;&iota;&gamma;&gamma;ά&nu;&omicron;&upsilon;&sigmaf; &kappa;&alpha;&iota; ά&lambda;&lambda;&alpha; &mu;έ&lambda;&eta; ";;&pi;&epsilon;&rho;&iota;&theta;&omega;&rho;&iota;&alpha;&kappa;ώ&nu;";; &omicron;&mu;ά&delta;&omega;&nu;, ό&pi;&omega;&sigmaf; &alpha;&pi;ό &iota;&epsilon;&rho;ό&delta;&omicron;&upsilon;&lambda;&epsilon;&sigmaf;, &epsilon;ί&nu;&alpha;&iota; &sigma;ή&mu;&epsilon;&rho;&alpha; &epsilon;&lambda;ά&chi;&iota;&sigma;&tau;&alpha; &gamma;&nu;&omega;&sigma;&tau;έ&sigmaf; &kappa;&alpha;&iota; έ&chi;&omicron;&upsilon;&nu; &delta;&iota;&alpha;&sigma;&omega;&theta;&epsilon;ί, &delta;&iota;ά&sigma;&pi;&alpha;&rho;&tau;&epsilon;&sigmaf; &kappa;&alpha;&iota; &chi;&omega;&rho;ί&sigmaf; &tau;&eta;&nu; &alpha;&mu;&epsilon;&sigma;ό&tau;&eta;&tau;&alpha; &tau;&omicron;&upsilon;&sigmaf;, &mu;έ&sigma;&alpha; &sigma;&epsilon; ά&lambda;&lambda;&alpha; &lambda;&omicron;&gamma;&omicron;&tau;&epsilon;&chi;&nu;&iota;&kappa;ά &epsilon;ί&delta;&eta;, ό&pi;&omega;&sigmaf; &iota;&sigma;&tau;&omicron;&rho;&iota;&kappa;έ&sigmaf; &pi;&epsilon;&rho;&iota;&gamma;&rho;&alpha;&phi;έ&sigmaf; ή &mu;&upsilon;&theta;&iota;&sigma;&tau;&omicron;&rho;ή&mu;&alpha;&tau;&alpha;.</p><p>&Omicron;&iota; &omicron;&rho;&theta;ό&delta;&omicron;&xi;&omicron;&iota; &iota;&epsilon;&rho;&alpha;&pi;ό&sigma;&tau;&omicron;&lambda;&omicron;&iota;, &sigma;&epsilon; &alpha;&nu;&tau;ί&theta;&epsilon;&sigma;&eta; &mu;&epsilon; &tau;&omicron;&upsilon;&sigmaf; &delta;&upsilon;&tau;&iota;&kappa;&omicron;ύ&sigmaf;, &delta;&epsilon;&nu; ή&tau;&alpha;&nu; &upsilon;&pi;&omicron;&chi;&rho;&epsilon;&omega;&mu;έ&nu;&omicron;&iota; &nu;&alpha; &kappa;&alpha;&tau;&alpha;&gamma;&rho;ά&phi;&omicron;&upsilon;&nu; &tau;&eta; &delta;&rho;&alpha;&sigma;&tau;&eta;&rho;&iota;ό&tau;&eta;&tau;&alpha; &tau;&omicron;&upsilon;&sigmaf;. &Eta; &epsilon;&nu;&theta;ά&rho;&rho;&upsilon;&nu;&sigma;&eta; &mu;&epsilon;&mu;&omicron;&nu;&omega;&mu;έ&nu;&omega;&nu; &alpha;&pi;&omicron;&sigma;&tau;&omicron;&lambda;ώ&nu; &delta;&epsilon;&nu; &alpha;&nu;&tau;&alpha;&pi;&omicron;&kappa;&rho;&iota;&nu;ό&tau;&alpha;&nu;, ά&lambda;&lambda;&omega;&sigma;&tau;&epsilon;, &sigma;&tau;&eta; &sigma;&upsilon;&nu;ή&theta;&eta; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ή &alpha;&nu;&tau;ί&lambda;&eta;&psi;&eta; &pi;&epsilon;&rho;ί &iota;&epsilon;&rho;&alpha;&pi;&omicron;&sigma;&tau;&omicron;&lambda;ή&sigmaf;. &Omega;&sigma;&tau;ό&sigma;&omicron;, &alpha;&pi;&epsilon;&sigma;&tau;&alpha;&lambda;&mu;έ&nu;&omicron;&iota;, έ&mu;&pi;&omicron;&rho;&omicron;&iota; &kappa;&alpha;&iota; &lambda;ό&gamma;&iota;&omicron;&iota;, &kappa;&alpha;&tau;έ&lambda;&iota;&pi;&alpha;&nu; &alpha;&kappa;&rho;&iota;&beta;&epsilon;ί&sigmaf; &epsilon;&kappa;&theta;έ&sigma;&epsilon;&iota;&sigmaf; &tau;&omega;&nu; &tau;&alpha;&xi;&iota;&delta;&iota;ώ&nu; &tau;&omicron;&upsilon;&sigmaf;, ό&pi;&omega;&sigmaf; &epsilon;ί&nu;&alpha;&iota; &epsilon;&pi;ί&sigma;&eta;&sigmaf; &gamma;&nu;&omega;&sigma;&tau;έ&sigmaf; &omicron;&iota; &omicron;&delta;&omicron;&iota;&pi;&omicron;&rho;ί&epsilon;&sigmaf; &tau;&omega;&nu; &alpha;&gamma;ί&omega;&nu; &kappa;&alpha;&iota; &tau;&omega;&nu; &pi;&rho;&omicron;&sigma;&kappa;&upsilon;&nu;&eta;&tau;ώ&nu;. &Omicron;&iota; &epsilon;&kappa;ά&sigma;&tau;&omicron;&tau;&epsilon; &epsilon;&pi;&iota;&delta;&iota;ώ&xi;&epsilon;&iota;&sigmaf; &pi;&omicron;&upsilon; &epsilon;&pi;έ&beta;&alpha;&lambda;&alpha;&nu; &alpha;&upsilon;&tau;ά &tau;&alpha; &tau;&alpha;&xi;ί&delta;&iota;&alpha;, &alpha;&pi;&omicron;&tau;&upsilon;&pi;ώ&nu;&omicron;&nu;&tau;&alpha;&iota; &kappa;ά&theta;&epsilon; &phi;&omicron;&rho;ά &sigma;&tau;&alpha; &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha;.</p><p>&Iota;&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&alpha; &theta;&epsilon;&lambda;&kappa;&tau;&iota;&kappa;έ&sigmaf; &epsilon;ί&nu;&alpha;&iota; &omicron;&iota; &epsilon;&kappa;&theta;έ&sigma;&epsilon;&iota;&sigmaf; &tau;&omega;&nu; &alpha;&pi;&epsilon;&sigma;&tau;&alpha;&lambda;&mu;έ&nu;&omega;&nu;, &pi;&omicron;&upsilon; &gamma;&nu;&omega;&rho;ί&zeta;&omicron;&upsilon;&nu; &nu;&alpha; &epsilon;&kappa;&theta;έ&tau;&omicron;&upsilon;&nu; ό&sigma;&alpha; &alpha;&phi;&omicron;&rho;&omicron;ύ&nu; &tau;&eta;&nu; &kappa;&alpha;&theta;&eta;&mu;&epsilon;&rho;&iota;&nu;ή &zeta;&omega;ή, &alpha;&lambda;&lambda;ά &kappa;&alpha;&iota; &tau;&iota;&sigmaf; &pi;&omicron;&lambda;&iota;&tau;&iota;&kappa;&omicron;-&iota;&sigma;&tau;&omicron;&rho;&iota;&kappa;έ&sigmaf; &iota;&delta;&iota;&alpha;&iota;&tau;&epsilon;&rho;ό&tau;&eta;&tau;&epsilon;&sigmaf;. &Tau;&alpha; &kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &tau;&omicron;&upsilon;&sigmaf;, ό&mu;&omega;&sigmaf;, &delta;&iota;&alpha;&tau;&upsilon;&pi;ώ&nu;&omicron;&nu;&tau;&alpha;&iota; &sigma;&epsilon; &gamma;&lambda;ώ&sigma;&sigma;&alpha; &tau;ό&sigma;&omicron; &pi;&omicron;&lambda;ύ&pi;&lambda;&omicron;&kappa;&eta;, ώ&sigma;&tau;&epsilon; ή&tau;&alpha;&nu; &kappa;&alpha;&tau;&alpha;&nu;&omicron;&eta;&tau;ά &mu;ό&nu;&omicron; &alpha;&pi;ό &tau;&omicron;&nu; &mu;&iota;&kappa;&rho;ό &kappa;ύ&kappa;&lambda;&omicron; &tau;&omega;&nu; &mu;&omicron;&rho;&phi;&omega;&mu;έ&nu;&omega;&nu; &alpha;&nu;&alpha;&gamma;&nu;&omega;&sigma;&tau;ώ&nu;. &Sigma;&tau;&eta;&nu; &pi;&rho;&omicron;&sigma;&kappa;&upsilon;&nu;&eta;&mu;&alpha;&tau;&iota;&kappa;ή &phi;&iota;&lambda;&omicron;&lambda;&omicron;&gamma;ί&alpha; &alpha;&nu;&tau;&iota;&kappa;&alpha;&tau;&omicron;&pi;&tau;&rho;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &tau;&alpha; &tau;&alpha;&xi;ί&delta;&iota;&alpha; &pi;&omicron;&upsilon; &upsilon;&pi;&omicron;&kappa;&iota;&nu;&omicron;ύ&nu;&tau;&alpha;&iota; &alpha;&pi;ό &theta;&rho;&eta;&sigma;&kappa;&epsilon;&upsilon;&tau;&iota;&kappa;&omicron;ύ&sigmaf; &lambda;ό&gamma;&omicron;&upsilon;&sigmaf;. Ό&mu;&omega;&sigmaf;, &eta; &alpha;&upsilon;&sigma;&tau;&eta;&rho;ή &tau;ή&rho;&eta;&sigma;&eta; &tau;&omega;&nu; &kappa;&alpha;&nu;ό&nu;&omega;&nu; &pi;&omicron;&upsilon; &epsilon;ί&chi;&alpha;&nu; &epsilon;&pi;&iota;&beta;&lambda;&eta;&theta;&epsilon;ί &alpha;&pi;ό &tau;&eta;&nu; &rho;&eta;&tau;&omicron;&rho;&iota;&kappa;ή &tau;&eta;&sigmaf; ύ&sigma;&tau;&epsilon;&rho;&eta;&sigmaf; &alpha;&rho;&chi;&alpha;&iota;ό&tau;&eta;&tau;&alpha;&sigmaf; &kappa;&alpha;&iota; &eta; &epsilon;&sigma;&tau;ί&alpha;&sigma;&eta; &sigma;&tau;&omicron; &theta;&epsilon;ί&omicron;, &omicron;&delta;ή&gamma;&eta;&sigma;&alpha;&nu; &sigma;&tau;&eta;&nu; &pi;&alpha;&rho;&alpha;&mu;έ&lambda;&eta;&sigma;ή &tau;&omicron;&upsilon;&sigmaf; &alpha;&pi;ό &tau;&eta;&nu; &epsilon;&pi;&iota;&sigma;&tau;&eta;&mu;&omicron;&nu;&iota;&kappa;ή έ&rho;&epsilon;&upsilon;&nu;&alpha;.</p><p>&nbsp;</p>
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40

Gao, Kai. « Global boundedness of classical solutions to a Keller-Segel-Navier-Stokes system involving saturated sensitivity and indirect signal production in two dimensions ». Electronic Research Archive 31, no 3 (2023) : 1710–36. http://dx.doi.org/10.3934/era.2023089.

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<abstract><p>This paper is concerned with the following Keller–Segel–Navier–Stokes system with indirect signal production and tensor-valued sensitivity:</p> <p><disp-formula> <label/> <tex-math id="FE11111"> \begin{document}$ \left\{\begin{array}{*5{lllll }} n_{t}+u \cdot \nabla n=\Delta n-\nabla \cdot(n S(x,n,v,w) \nabla v), \quad &amp;x \in \Omega, t&gt;0, \\ v_{t}+u \cdot \nabla v=\Delta v-v+w, \quad &amp;x \in \Omega, t&gt;0, \\ w_{t}+u \cdot \nabla w=\Delta w-w+n, \quad &amp;x \in \Omega, t&gt;0, \\ u_{t}+\kappa(u \cdot \nabla) u+\nabla P=\Delta u+n \nabla \phi, \quad &amp;x \in \Omega, t&gt;0, \\ \nabla \cdot u=0, \quad &amp;x \in \Omega, t&gt;0, \end{array}\right. \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ (♡)$\end{document} </tex-math> </disp-formula></p> <p>in a bounded domain $ \Omega\subset \mathbb{R}^2 $ with smooth boundary, where $ \kappa \in \mathbb{R} $, $ \phi \in W^{2, \infty}(\Omega) $, and $ S $ is a given function with values in $ \mathbb{R}^{2\times2} $ which satisfies $ |S(x, v, w, u)|\leq C_{S}(n+1)^{-\alpha} $ with $ C_{S} &gt; 0 $. If $ \alpha &gt; 0 $, then for any sufficiently smooth initial data, there exists a globally classical solution which is bounded for the corresponding initial-boundary value problem of system (♡).</p></abstract>
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41

KOUNTOURA-GALAKE, Eleonora. « The Location of the Monastery of Chryse Petra ». BYZANTINA SYMMEIKTA 13 (29 septembre 1999) : 69. http://dx.doi.org/10.12681/byzsym.860.

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&nbsp; <p>Ἐ&lambda;&epsilon;&omega;&nu;ό&rho;&alpha; &Kappa;&omicron;&upsilon;&nu;&tau;&omicron;ύ&rho;&alpha;-&Gamma;&alpha;&lambda;ά&kappa;&eta;</p><p>&nbsp;Ἡ &tau;&omicron;&pi;&omicron;&theta;&epsilon;&sigma;ί&alpha; &tau;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; &tau;ῆ&sigmaf; &Chi;&rho;&upsilon;&sigma;ῆ&sigmaf; &Pi;έ&tau;&rho;&alpha;&sigmaf;</p><p>Ἡ &mu;&omicron;&nu;ὴ &tau;ῆ&sigmaf; &Chi;&rho;&upsilon;&sigma;ῆ&sigmaf; &Pi;έ&tau;&rho;&alpha;&sigmaf;, ἀ&phi;&iota;&epsilon;&rho;&omega;&mu;έ&nu;&eta; &sigma;&tau;ὸ&nu; &Pi;&rho;&omicron;&phi;ή&tau;&eta; Ἠ&lambda;ί&alpha;, &epsilon;ἶ&nu;&alpha;&iota; &gamma;&nu;&omega;&sigma;&tau;ὴ ἀ&pi;ὸ &tau;ὶ&sigmaf; &delta;&omega;&rho;&epsilon;ὲ&sigmaf; &tau;&omicron;ῦ &alpha;ὐ&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&alpha; &Rho;&omega;&mu;&alpha;&nu;&omicron;ῦ &Lambda;&alpha;&kappa;&alpha;&pi;&eta;&nu;&omicron;ῦ &kappa;&alpha;ὶ &mu;&alpha;&rho;&tau;&upsilon;&rho;&epsilon;ῖ&tau;&alpha;&iota; &sigma;&tau;ὸ&nu; &Beta;ί&omicron; &tau;&omicron;ῦ ὁ&sigma;ί&omicron;&upsilon; &Nu;ί&kappa;&omega;&nu;&omicron;&sigmaf; &tau;&omicron;ῦ &Mu;&epsilon;&tau;&alpha;&nu;&omicron;&epsilon;ῖ&tau;&epsilon; &kappa;&alpha;ὶ &sigma;&tau;ὸ&nu; &Beta;ί&omicron; &tau;&omicron;ῦ ὁ&sigma;ί&omicron;&upsilon; &Delta;&omega;&rho;&omicron;&theta;έ&omicron;&upsilon; &tau;&omicron;ῦ &Nu;έ&omicron;&upsilon;. Ἡ &pi;&alpha;&rho;&omicron;ύ&sigma;&alpha; ἐ&rho;&gamma;&alpha;&sigma;ί&alpha; &pi;&rho;&omicron;&sigma;&pi;&alpha;&theta;&epsilon;ῖ &nu;ὰ &delta;&epsilon;ί&xi;&epsilon;&iota; ὅ&tau;&iota; ἡ &mu;&omicron;&nu;ὴ &beta;&rho;&iota;&sigma;&kappa;ό&tau;&alpha;&nu; &pi;&omicron;&lambda;ὺ &kappa;&omicron;&nu;&tau;ὰ &sigma;&tau;ὴ&nu; Ἀ&mu;ά&sigma;&epsilon;&iota;&alpha;, &sigma;&tau;ὶ&sigmaf; ὄ&chi;&theta;&epsilon;&sigmaf; &tau;&omicron;ῦ &pi;&omicron;&tau;&alpha;&mu;&omicron;ῦ Ἴ&rho;&iota;&delta;&omicron;&sigmaf; &kappa;&alpha;ὶ ἔ&lambda;&alpha;&beta;&epsilon; &tau;ὴ&nu; &pi;&rho;&omicron;&sigma;&omega;&nu;&upsilon;&mu;ί&alpha; &Chi;&rho;&upsilon;&sigma;ῆ (ὅ&pi;&omega;&sigmaf; &kappa;&alpha;ί &tau;ά &gamma;&epsilon;&iota;&tau;&omicron;&nu;&iota;&kappa;ά &Kappa;ό&mu;&alpha;&nu;&alpha;) ἀ&pi;ὸ &tau;ὶ&sigmaf; ἀ&nu;&tau;&alpha;&nu;&alpha;&kappa;&lambda;ά&sigma;&epsilon;&iota;&sigmaf; &tau;ῶ&nu; ἀ&kappa;&tau;ί&nu;&omega;&nu; &tau;&omicron;ῦ ἥ&lambda;&iota;&omicron;&upsilon; &pi;&omicron;ὺ ἔ&pi;&epsilon;&phi;&tau;&alpha;&nu; &sigma;&tau;ὰ &nu;&epsilon;&rho;ὰ &tau;&omicron;ῦ &pi;&omicron;&tau;&alpha;&mu;&omicron;ῦ Ἴ&rho;&iota;&delta;&omicron;&sigmaf;, &kappa;&alpha;&theta;ὼ&sigmaf; &tau;ὸ ὑ&pi;έ&delta;&alpha;&phi;&omicron;&sigmaf; &tau;&omicron;ῦ &pi;&omicron;&tau;&alpha;&mu;&omicron;ῦ &kappa;&alpha;ὶ ὅ&lambda;&eta;&sigmaf; &tau;ῆ&sigmaf; &pi;&epsilon;&rho;&iota;&omicron;&chi;ῆ&sigmaf;, ἰ&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&alpha; &sigma;&tau;ὴ&nu; ἀ&rho;&chi;&alpha;&iota;ό&tau;&eta;&tau;&alpha;, ἦ&tau;&alpha;&nu; &pi;&lambda;&omicron;ύ&sigma;&iota;&omicron; &sigma;ὲ ἀ&sigma;ή&mu;&iota; &kappa;&alpha;ὶ &chi;&alpha;&lambda;&kappa;ό.</p>
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42

Rosenberg, S. O., T. Fadil et V. L. Schuster. « A basolateral lactate/H+ co-transporter in Madin-Darby Canine Kidney (MDCK) cells ». Biochemical Journal 289, no 1 (1 janvier 1993) : 263–68. http://dx.doi.org/10.1042/bj2890263.

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Monolayers of Madin-Darby Canine Kidney (MDCK) cells grown on permeable filters generated lactate aerobically and accumulated it preferentially in the basolateral compartment, suggesting the presence of a lactate carrier. The mechanism of lactate transport across apical and basolateral membranes was examined by determining intracellular pH (pHi) microspectrofluorimetrically after addition of lactate to the extracellular solutions and by measuring uptake of [14C]lactate. Addition of 20 mM lactate to the apical compartment produced no change in pHi, whereas lactate added to the basolateral compartment rapidly and reversibly lowered pHi. Pyruvate produced similar results. Inhibitors of lactate/H+ co-transporters, alpha-cyano-4-hydroxycinnamate (CnCN) and quercetin, partially inhibited the fall in pHi produced by basolateral lactate. In contrast, the disulphonic stilbene. DIDS (4,4′-di-isothiocyanostilbene-2,2′-disulphonic acid) produced no inhibition at 0.5 mM. Kinetic analysis was performed by applying basolateral lactate at various concentrations and measuring the rate of entry (delta pHi/min) in the presence and absence of CnCN. Lactate flux was shown to occur by both non-ionic diffusion and a alpha-cyano-4-hydroxycinnamate-sensitive component (carrier). The latter has a Km of approximately 7 mM for the lactate anion. Propionate, but not formate, lowered pHi to the same degree as did equimolar lactate, but the propionate effect was not inhibited by CnCN. Influx of [14C]lactate was substantially greater across the basolateral membrane than across the apical membrane and occurred in the absence of Na+. We conclude that MDCK cells grown on permeable filters generate lactate aerobically and transport it across the basolateral membrane by way of a lactate/H+ cotransporter.
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43

Davis, Sumner P., John G. Phillips et J. E. Littleton. « Transition rates for the TiO beta, delta, phi, gamma-prime, gamma, and alpha systems ». Astrophysical Journal 309 (octobre 1986) : 449. http://dx.doi.org/10.1086/164616.

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44

NASTASE, D. « Les débuts de la communauté œcuménique du Mont Athos ». BYZANTINA SYMMEIKTA 6 (29 septembre 1985) : 251. http://dx.doi.org/10.12681/byzsym.704.

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<p>&nbsp;</p><span style="font-size: 11pt; color: black; font-family: 'Palatino Linotype','serif'">&Delta;. &Nu;&alpha;&sigma;&tau;ά&sigma;&epsilon;</span><span style="font-size: 11pt; color: black; font-family: 'Palatino Linotype','serif'"> <p>&nbsp;&Omicron;ἱ ἀ&pi;&alpha;&rho;&chi;ὲ&sigmaf; &tau;ῆ&sigmaf; &omicron;ἰ&kappa;&omicron;&upsilon;&mu;&epsilon;&nu;&iota;&kappa;ῆ&sigmaf; &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&alpha;&sigmaf; &tau;&omicron;ῦ Ἁ&gamma;ί&omicron;&upsilon; Ὄ&rho;&omicron;&upsilon;&sigmaf; </p><p>&nbsp;</p><p>&Tau;ὴ&nu; ἵ&delta;&rho;&upsilon;&sigma;&eta; &tau;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; &tau;ῆ&sigmaf; &Lambda;&alpha;ύ&rho;&alpha;&sigmaf; &tau;&omicron;ῦ ἁ&gamma;ί&omicron;&upsilon; Ἀ&theta;&alpha;&nu;&alpha;&sigma;ί&omicron;&upsilon; (&pi;&omicron;ὺ ὁ&lambda;&omicron;&kappa;&lambda;&eta;&rho;ώ&theta;&eta;&kappa;&epsilon; &sigma;&tau;ὰ 963/4) ἀ&kappa;&omicron;&lambda;&omicron;ύ&theta;&eta;&sigma;&epsilon; &mu;ί&alpha; &theta;&epsilon;&alpha;&mu;&alpha;&tau;&iota;&kappa;ή &alpha;ὔ&xi;&eta;&sigma;&eta; &tau;&omicron;ῦ ἀ&rho;&iota;&theta;&mu;&omicron;ῦ &tau;ῶ&nu; &mu;&omicron;&nu;ῶ&nu; &tau;&omicron;ῦ Ἄ&theta;&omega;. &Sigma;&tau;ὴ &mu;&epsilon;&gamma;ά&lambda;&eta; &tau;&omicron;&upsilon;&sigmaf; &pi;&lambda;&epsilon;&iota;&omicron;&psi;&eta;&phi;ί&alpha;, &alpha;ὐ&tau;ὲ&sigmaf; &omicron;ἱ &mu;&omicron;&nu;ὲ&sigmaf; ἦ&tau;&alpha;&nu; ἑ&lambda;&lambda;&eta;&nu;&iota;&kappa;έ&sigmaf;, ἀ&lambda;&lambda;ὰ &pi;&omicron;&lambda;ὺ &gamma;&rho;ή&gamma;&omicron;&rho;&alpha; ἐ&mu;&phi;&alpha;&nu;ί&sigma;&tau;&eta;&kappa;&alpha;&nu; &kappa;&alpha;ὶ &mu;&epsilon;&rho;&iota;&kappa;ὲ&sigmaf; &mu;&omicron;&nu;ὲ&sigmaf; &tau;ῶ&nu; ὁ&pi;&omicron;ί&omega;&nu; &omicron;ἱ ἱ&delta;&rho;&upsilon;&tau;έ&sigmaf; (ή &omicron;ἱ &nu;&epsilon;&omicron;&kappa;&tau;ή&tau;&omicron;&rho;&epsilon;&sigmaf;) &kappa;&alpha;ὶ &omicron;ἱ &mu;&omicron;&nu;&alpha;&chi;&omicron;ὶ ἦ&tau;&alpha;&nu; &Gamma;&epsilon;&omega;&rho;&gamma;&iota;&alpha;&nu;&omicron;ὶ (Ἴ&beta;&eta;&rho;&epsilon;&sigmaf;), Ἀ&rho;&mu;έ&nu;&iota;&omicron;&iota;, Ἰ&tau;&alpha;&lambda;&omicron;ὶ (&laquo;&Lambda;&alpha;&tau;ί&nu;&omicron;&iota;&raquo; ἀ&pi;ὸ &tau;ὸ &Beta;&epsilon;&nu;&epsilon;&beta;έ&nu;&tau;&omicron; &kappa;&alpha;ὶ &tau;ὸ Ἀ&mu;ά&lambda;&phi;&iota;, ἀ&lambda;&lambda;ὰ &kappa;&alpha;ὶ Ἕ&lambda;&lambda;&eta;&nu;&epsilon;&sigmaf; ά&pi;ὸ &tau;ὴ&nu; &Kappa;&alpha;&lambda;&alpha;&beta;&rho;ί&alpha; &kappa;&alpha;ὶ &tau;ὴ &Sigma;&iota;&kappa;&epsilon;&lambda;ί&alpha;), &Rho;ῶ&sigma;&omicron;&iota;, &Beta;&omicron;ύ&lambda;&gamma;&alpha;&rho;&omicron;&iota; &kappa;&alpha;ὶ ἀ&rho;&gamma;ό&tau;&epsilon;&rho;&alpha; &Sigma;έ&rho;&beta;&omicron;&iota;. Ἔ&tau;&sigma;&iota; &delta;&eta;&mu;&iota;&omicron;&upsilon;&rho;&gamma;ή&theta;&eta;&kappa;&epsilon; &sigma;&tau;ὸ&nu; Ἄ&theta;&omega; &mu;ί&alpha; &pi;&omicron;&lambda;&upsilon;&epsilon;&theta;&nu;&iota;&kappa;ὴ &mu;&omicron;&nu;&alpha;&sigma;&tau;&iota;&kappa;ὴ &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&alpha; &mu;ὲ &omicron;ἰ&kappa;&omicron;&upsilon;&mu;&epsilon;&nu;&iota;&kappa;ὸ &chi;&alpha;&rho;&alpha;&kappa;&tau;ή&rho;&alpha;. &Tau;ὶ&sigmaf; ἀ&pi;&alpha;&rho;&chi;ὲ&sigmaf; &alpha;ὐ&tau;ῆ&sigmaf; &tau;ῆ&sigmaf; &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&alpha;&sigmaf; ἐ&rho;&epsilon;&upsilon;&nu;ᾶ ὁ &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;έ&alpha;&sigmaf;, &sigma;&tau;&rho;έ&shy;&phi;&omicron;&nu;&tau;&alpha;&sigmaf; &tau;ὴ&nu; &pi;&rho;&omicron;&sigma;&omicron;&chi;ή &tau;&omicron;&upsilon; &iota;&delta;&iota;&alpha;&iota;&tau;έ&rho;&omega;&sigmaf; &sigma;&tau;ὶ&sigmaf; &laquo;&xi;έ&nu;&epsilon;&sigmaf;&raquo; ἀ&theta;&omega;&nu;ί&tau;&iota;&kappa;&epsilon;&sigmaf; &mu;&omicron;&nu;έ&sigmaf;.</p><p>&Theta;&epsilon;&omega;&rho;&epsilon;ῖ&tau;&alpha;&iota; ἕ&omega;&sigmaf; &tau;ώ&rho;&alpha; ὅ&tau;&iota; ἡ ἵ&delta;&rho;&upsilon;&sigma;&eta; &alpha;ὐ&tau;ῶ&nu; &tau;ῶ&nu; &mu;&omicron;&nu;ῶ&nu; ὀ&phi;&epsilon;ί&lambda;&epsilon;&tau;&alpha;&iota; &sigma;&tau;ὸ &pi;&nu;&epsilon;&upsilon;&mu;&alpha;&tau;&iota;&kappa;ὸ &kappa;ῦ&rho;&omicron;&sigmaf; &tau;&omicron;ῦ Ἄ&theta;&omega; &kappa;&alpha;ὶ ἀ&rho;&chi;&iota;&kappa;ὰ &sigma;&tau;ὴ&nu; &pi;&rho;&omicron;&sigma;&omega;&pi;&iota;&kappa;ὴ &phi;ή&mu;&eta; &tau;&omicron;ῦ ἁ&gamma;ί&omicron;&upsilon; Ἀ&theta;&alpha;&nu;&alpha;&sigma;ί&omicron;&upsilon;. Ἀ&lambda;&lambda;ὰ ἡ ἔ&rho;&epsilon;&upsilon;&nu;&alpha; &tau;ῶ&nu; ἱ&sigma;&tau;&omicron;&rho;&iota;&kappa;ῶ&nu; &sigma;&upsilon;&nu;&theta;&eta;&kappa;ῶ&nu; &kappa;ά&tau;&omega; ἀ&pi;ὸ &tau;ὶ&sigmaf; ὁ&pi;&omicron;ῖ&epsilon;&sigmaf; ἐ&gamma;&kappa;&alpha;&theta;ί&sigma;&tau;&alpha;&nu;&tau;&alpha;&iota; &sigma;&tau;ὸ&nu; Ἄ&theta;&omega; &omicron;ἱ &xi;έ&nu;&omicron;&iota; &mu;&omicron;&nu;&alpha;&chi;&omicron;ὶ ὁ&delta;&eta;&gamma;&epsilon;ῖ ἀ&nu;&alpha;&phi;&omicron;&rho;&iota;&kappa;ὰ &mu;ὲ &tau;ὸ &theta;έ&mu;&alpha; &alpha;ὐ&tau;ὸ &sigma;&tau;ὰ ἑ&xi;ῆ&sigmaf; &delta;&iota;&alpha;&phi;&omicron;&rho;&epsilon;&tau;&iota;&kappa;ὰ ἀ&pi;&omicron;&tau;&epsilon;&lambda;έ&sigma;&mu;&alpha;&tau;&alpha;.</p><p>Ἡ &omicron;ἰ&kappa;&omicron;&upsilon;&mu;&epsilon;&nu;&iota;&kappa;ὴ ἀ&theta;&omega;&nu;ί&tau;&iota;&kappa;&eta; &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&alpha; &delta;&eta;&mu;&iota;&omicron;&upsilon;&rho;&gamma;ή&theta;&eta;&kappa;&epsilon; &mu;ὲ &tau;ὴ &theta;έ&lambda;&eta;&sigma;&eta; &tau;ῶ&nu; &beta;&upsilon;&shy;&zeta;&alpha;&nu;&tau;&iota;&nu;ῶ&nu; &alpha;ὐ&tau;&omicron;&kappa;&rho;&alpha;&tau;ό&rho;&omega;&nu;, &sigma;&tau;ὰ &pi;&lambda;&alpha;ί&sigma;&iota;&alpha; ἑ&nu;ὸ&sigmaf; &pi;&rho;&alpha;&gamma;&mu;&alpha;&tau;&iota;&kappa;ὰ &pi;&omicron;&lambda;&iota;&tau;&iota;&kappa;&omicron;ῦ &pi;&rho;&omicron;&gamma;&rho;ά&mu;&mu;&alpha;&shy;&tau;&omicron;&sigmaf; &mu;ὲ &theta;&rho;&eta;&sigma;&kappa;&epsilon;&upsilon;&tau;&iota;&kappa;ὴ &mu;&omicron;&rho;&phi;ή. &Alpha;ὐ&tau;ή ἡ &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&alpha; ἀ&nu;&tau;&iota;&kappa;&alpha;&tau;&omicron;&pi;&tau;&rho;ί&zeta;&epsilon;&iota; &pi;&iota;&sigma;&tau;ά, &kappa;&alpha;&tau;ὰ &tau;ὴ&nu; &pi;&rho;ώ&tau;&eta; &tau;&eta;&sigmaf; &phi;ά&sigma;&eta;, &tau;ὴ &sigma;&tau;&rho;&alpha;&tau;&iota;&omega;&tau;&iota;&kappa;ή, &pi;&omicron;&lambda;&iota;&tau;&iota;&kappa;ή, &kappa;&alpha;ὶ ἐ&kappa;&kappa;&lambda;&eta;&sigma;&iota;&alpha;&sigma;&tau;&iota;&kappa;ὴ ἐ&pi;έ&kappa;&tau;&alpha;&shy;&sigma;&eta; &tau;&omicron;ῦ &Beta;&upsilon;&zeta;&alpha;&nu;&tau;ί&omicron;&upsilon;, ὑ&pi;ὸ &tau;ὸ&nu; &Nu;&iota;&kappa;&eta;&phi;ό&rho;&omicron; &Phi;&omega;&kappa;ά, &tau;ὸ&nu; Ἰ&omega;ά&nu;&nu;&eta; &Tau;&sigma;&iota;&mu;&iota;&sigma;&kappa;ῆ &kappa;&alpha;ὶ &tau;ὸ&nu; &Beta;&alpha;&sigma;ί&lambda;&epsilon;&iota;&omicron; &Beta;', &kappa;&alpha;ὶ &pi;&rho;&omicron;&omicron;&rho;&iota;&zeta;ό&tau;&alpha;&nu; ἀ&pi;ὸ &tau;ὴ&nu; ἀ&rho;&chi;ὴ &nu;ὰ ἀ&pi;&omicron;&tau;&epsilon;&lambda;έ&sigma;&epsilon;&iota; ἕ&nu;&alpha; &zeta;&omega;&nu;&tau;&alpha;&nu;ὸ &sigma;ύ&mu;&shy;&beta;&omicron;&lambda;&omicron; &tau;ῆ&sigmaf; &chi;&rho;&iota;&sigma;&tau;&iota;&alpha;&nu;&iota;&kappa;ῆ&sigmaf; &alpha;ὐ&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;&iota;&kappa;ῆ&sigmaf; &omicron;ἰ&kappa;&omicron;&upsilon;&mu;έ&nu;&eta;&sigmaf;, &pi;&omicron;ὺ ἐ&pi;&iota;&kappa;&epsilon;&phi;&alpha;&lambda;ῆ&sigmaf; &tau;&eta;&sigmaf;, &sigma;ύ&mu;&phi;&omega;&nu;&alpha; &mu;ὲ &tau;ὴ &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ὴ ἰ&delta;&epsilon;&omicron;&lambda;&omicron;&gamma;ί&alpha;, ἦ&tau;&alpha;&nu; &omicron;ἱ &alpha;ὐ&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&epsilon;&sigmaf; &tau;ῆ&sigmaf; &Kappa;&omega;&nu;&sigma;&tau;&alpha;&nu;&tau;&iota;&nu;&omicron;ύ&pi;&omicron;&lambda;&eta;&sigmaf;. &Sigma;&tau;ὴ&nu; &kappa;&omicron;&rho;&upsilon;&phi;ὴ &alpha;ὐ&tau;ῆ&sigmaf; &tau;ῆ&sigmaf; &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&alpha;&sigmaf;, &beta;&rho;&iota;&sigma;&kappa;ό&tau;&alpha;&nu; ἡ &Lambda;&alpha;ύ&rho;&alpha; &tau;&omicron;ῦ Ἀ&theta;&alpha;&nu;&alpha;&sigma;ί&omicron;&upsilon;, ἐ&kappa;&shy;&pi;&rho;&omicron;&sigma;&omega;&pi;ώ&nu;&tau;&alpha;&sigmaf; &tau;ὴ&nu; &omicron;ἰ&kappa;&omicron;&upsilon;&mu;&epsilon;&nu;&iota;&kappa;ὴ &kappa;&upsilon;&rho;&iota;&alpha;&rho;&chi;ί&alpha; &alpha;ὐ&tau;ῶ&nu; &tau;ῶ&nu; &alpha;ὐ&tau;&omicron;&kappa;&rho;&alpha;&tau;ό&rho;&omega;&nu;. Ὅ&sigma;&omicron;&nu; ἀ&phi;&omicron;&rho;ᾶ &sigma;&tau;ὶ&sigmaf; &xi;έ&nu;&epsilon;&sigmaf; &mu;&omicron;&nu;έ&sigmaf;, &alpha;ὐ&tau;ὲ&sigmaf; ὑ&pi;&omicron;&delta;&epsilon;ί&kappa;&nu;&upsilon;&alpha;&nu; &kappa;&alpha;ὶ ἐ&gamma;&gamma;&upsilon;ό&nu;&tau;&alpha;&nu; &tau;ὴ&nu; ἀ&nu;&alpha;&gamma;&nu;ώ&rho;&iota;&sigma;&eta; &alpha;ὐ&tau;ῆ&sigmaf; &tau;ῆ&sigmaf; &kappa;&upsilon;&rho;&iota;&alpha;&rho;&chi;ί&alpha;&sigmaf; ἀ&pi;ὸ &tau;&omicron;ὺ&sigmaf; ἡ&gamma;&epsilon;&mu;ό&nu;&epsilon;&sigmaf; &tau;ῶ&nu; ἀ&nu;&tau;ί&sigma;&tau;&omicron;&iota;&chi;&omega;&nu; &chi;&omega;&rho;ῶ&nu;. Ἔ&tau;&sigma;&iota; &epsilon;&xi;&eta;&gamma;&epsilon;ῖ&tau;&alpha;&iota; &gamma;&iota;&alpha;&tau;ί, &sigma;ὲ ὅ&lambda;&epsilon;&sigmaf; &tau;ὶ&sigmaf; &gamma;&nu;&omega;&sigma;&tau;έ&sigmaf; &mu;&alpha;&sigmaf; &pi;&epsilon;&rho;&iota;&pi;&tau;ώ&sigma;&epsilon;&iota;&sigmaf;, &omicron;ἱ ἱ&delta;&rho;&upsilon;&tau;ὲ&sigmaf; &kappa;&alpha;ὶ &pi;&rho;ῶ&tau;&omicron;&iota; ἡ&gamma;&omicron;ύ&mu;&epsilon;&nu;&omicron;&iota; &alpha;ὐ&tau;ῶ&nu; &tau;ῶ&nu; &mu;&omicron;&nu;ῶ&nu; (&tau;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; Ἰ&beta;ή&rho;&omega;&nu;, &tau;ῆ&sigmaf; &mu;&omicron;&nu;ή&sigmaf; &tau;&omicron;ῦ &Lambda;έ&omicron;&nu;&tau;&alpha; &tau;&omicron;ῦ &Beta;&epsilon;&nu;&epsilon;&beta;έ&nu;&tau;&omicron; &kappa;&alpha;ὶ ἀ&rho;&gamma;ό&tau;&epsilon;&rho;&alpha; &tau;ῆ&sigmaf; &sigma;&epsilon;&rho;&beta;&iota;&kappa;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; &tau;&omicron;ῦ &Chi;&iota;&lambda;&alpha;&nu;&delta;&alpha;&rho;ί&omicron;&upsilon;) ἀ&nu;ῆ&kappa;&alpha;&nu; &sigma;&tau;ὶ&sigmaf; ἡ&gamma;&epsilon;&mu;&omicron;&nu;&iota;&kappa;ὲ&sigmaf; &omicron;ἰ&kappa;&omicron;&gamma;έ&nu;&epsilon;&iota;&epsilon;&sigmaf; &tau;&omicron;ῦ &tau;ό&pi;&omicron;&upsilon; &tau;&omicron;&upsilon;&sigmaf;: &sigma;&tau;ὴ&nu; &pi;&rho;&alpha;&gamma;&mu;&alpha;&tau;&iota;&kappa;ό&tau;&eta;&tau;&alpha;, &alpha;ὐ&tau;ὰ &tau;ὰ &sigma;&eta;&mu;&alpha;&nu;&tau;&iota;&kappa;ὰ &pi;&rho;ό&shy;&sigma;&omega;&pi;&alpha; ἔ&rho;&chi;&omicron;&nu;&tau;&alpha;&nu; &sigma;&tau;ὸ&nu; Ἄ&theta;&omega;, ὄ&chi;&iota; &mu;ὲ &tau;ὴ &delta;&iota;&kappa;ή &tau;&omicron;&upsilon;&sigmaf; &pi;&rho;&omega;&tau;&omicron;&beta;&omicron;&upsilon;&lambda;ί&alpha;, ἀ&lambda;&lambda;ὰ &mu;ὲ &tau;ὴ &theta;έ&shy;&lambda;&eta;&sigma;&eta; &tau;ῶ&nu; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ῶ&nu; &alpha;ὐ&tau;&omicron;&kappa;&rho;&alpha;&tau;ό&rho;&omega;&nu;. &Mu;ὲ &tau;ὸ&nu; ἴ&delta;&iota;&omicron; &tau;&rho;ό&pi;&omicron; -&delta;&eta;&lambda;&alpha;&delta;ὴ ἱ&delta;&rho;ύ&omicron;&nu;&tau;&alpha;&sigmaf; ἤ &xi;&alpha;&nu;&alpha;&chi;&tau;ί&zeta;&omicron;&nu;&tau;&alpha;&sigmaf; &mu;ί&alpha; ἀ&theta;&omega;&nu;ί&tau;&iota;&kappa;&eta; &mu;&omicron;&nu;ὴ- &phi;&alpha;ί&nu;&epsilon;&tau;&alpha;&iota; ὅ&tau;&iota; ἀ&pi;&omicron;&delta;&epsilon;ί&kappa;&nu;&upsilon;&alpha;&nu; &tau;ὴ&nu; ὄ&chi;&iota; &kappa;&alpha;ὶ &tau;ό&sigma;&omicron; &sigma;ί&gamma;&omicron;&upsilon;&rho;&eta; &pi;ί&sigma;&tau;&eta; &tau;&omicron;&upsilon;&sigmaf; &pi;&rho;ὸ&sigmaf; &alpha;ὐ&tau;&omicron;ὺ&sigmaf; &tau;&omicron;ὺ&sigmaf; &alpha;ὐ&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&epsilon;&sigmaf;, &kappa;&alpha;ί ἄ&lambda;&lambda;&omicron;&iota; &xi;έ&nu;&omicron;&iota;, &epsilon;ἴ&tau;&epsilon; &pi;&rho;ώ&eta;&nu; ἡ&gamma;&epsilon;&mu;ό&nu;&epsilon;&sigmaf;, &epsilon;ἴ&tau;&epsilon; ἀ&xi;&iota;&omega;&mu;&alpha;&tau;&omicron;ῦ&chi;&omicron;&iota; &pi;&omicron;ὺ ὑ&pi;&eta;&rho;&epsilon;&tau;&omicron;ῦ&sigma;&alpha;&nu; &sigma;&tau;ὸ &Beta;&upsilon;&zeta;ά&nu;&tau;&iota;&omicron;, ἤ ἀ&kappa;ό&mu;&alpha; &kappa;&alpha;ὶ &mu;&epsilon;&rho;&iota;&kappa;ὲ&sigmaf; &mu;&epsilon;&gamma;ά&lambda;&epsilon;&sigmaf; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ὲ&sigmaf; &omicron;ἰ&kappa;&omicron;&gamma;έ&nu;&epsilon;&iota;&epsilon;&sigmaf;.</p><p>Ἄ&lambda;&lambda;&epsilon;&sigmaf; &mu;&omicron;&nu;ὲ&sigmaf; &laquo;ἀ&nu;&tau;&iota;&pi;&rho;&omicron;&sigma;ώ&pi;&epsilon;&upsilon;&alpha;&nu;&raquo; &sigma;&tau;ὴ&nu; &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&alpha; &pi;&epsilon;&rho;&iota;&phi;&epsilon;&rho;&epsilon;&iota;&alpha;&kappa;ὲ&sigmaf; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ὲ&sigmaf; ἐ&pi;&alpha;&rho;&chi;ί&epsilon;&sigmaf; &pi;&omicron;ὺ ἀ&pi;&epsilon;&iota;&lambda;&omicron;ῦ&nu;&tau;&omicron; ἀ&pi;ὸ ἐ&chi;&theta;&rho;&omicron;ὺ&sigmaf; (ὅ&pi;&omega;&sigmaf; ἡ &Kappa;&alpha;&lambda;&alpha;&beta;&rho;ί&alpha;) ἤ &pi;&omicron;ὺ &epsilon;ἶ&chi;&alpha;&nu; ἤ&delta;&eta; &chi;&alpha;&theta;&epsilon;ῖ, ἀ&lambda;&lambda;ὰ &pi;&omicron;ὺ &tau;ὸ &Beta;&upsilon;&zeta;ά&nu;&tau;&iota;&omicron; &sigma;&upsilon;&nu;έ&chi;&iota;&sigma;&epsilon; &nu;ὰ &delta;&iota;&epsilon;&kappa;&delta;&iota;&kappa;&epsilon;ῖ (ὅ&pi;&omega;&sigmaf; ἡ &Sigma;&iota;&kappa;&epsilon;&lambda;ί&alpha;).</p><p>&Mu;&epsilon;&tau;ὰ &tau;ὴ&nu; &kappa;&alpha;&tau;ά&kappa;&tau;&eta;&sigma;&eta; &tau;ῆ&sigmaf; &Beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;ί&alpha;&sigmaf; (&pi;&omicron;ὺ ὁ&lambda;&omicron;&kappa;&lambda;&eta;&rho;ώ&theta;&eta;&kappa;&epsilon; &sigma;&tau;ὰ 1018), &pi;&alpha;&rho;&alpha;&chi;&omega;&rho;ή&theta;&eta;&kappa;&epsilon; &sigma;&tau;&omicron;ὺ&sigmaf; &Beta;&omicron;ύ&lambda;&gamma;&alpha;&rho;&omicron;&upsilon;&sigmaf;, &mu;ὲ &tau;ὴ&nu; ἴ&delta;&iota;&alpha; &sigma;&upsilon;&mu;&beta;&omicron;&lambda;&iota;&kappa;ὴ &sigma;&eta;&mu;&alpha;&sigma;ί&alpha; &tau;ῆ&sigmaf; ὑ&pi;&omicron;&shy;&tau;&alpha;&gamma;ῆ&sigmaf; &tau;&omicron;&upsilon;&sigmaf;, ἡ &pi;&alpha;&lambda;&alpha;&iota;ό&tau;&epsilon;&rho;&eta; &mu;&omicron;&nu;ὴ &tau;&omicron;ῦ &Zeta;&omega;&gamma;&rho;ά&phi;&omicron;&upsilon;&raquo;. &Pi;&epsilon;&rho;ί&pi;&omicron;&upsilon; &tau;ὴ&nu; ἴ&delta;&iota;&alpha; ἐ&pi;&omicron;&chi;ή, ἡ ἵ&delta;&rho;&upsilon;&sigma;&eta; &mu;&iota;ᾶ&sigmaf; &rho;&omega;&sigma;&iota;&kappa;ῆ&sigmaf; &mu;&omicron;&nu;ῆ&sigmaf; &sigma;&tau;ὸ Ἅ&gamma;&iota;&omicron;&nu; Ὄ&rho;&omicron;&sigmaf; ἀ&nu;&tau;&iota;&sigma;&tau;&omicron;&iota;&chi;&epsilon;ῖ &mu;ὲ &tau;ὴ&nu; &epsilon;ἴ&sigma;&omicron;&delta;&omicron; &tau;ῆ&sigmaf; ἡ&gamma;&epsilon;&mu;&omicron;&nu;ί&alpha;&sigmaf; &tau;&omicron;ῦ &Kappa;&iota;έ&beta;&omicron;&upsilon; &sigma;&tau;ὴ &laquo;&chi;&rho;&iota;&sigma;&tau;&iota;&alpha;&nu;&iota;&kappa;ὴ &omicron;ἰ&kappa;&omicron;&upsilon;&mu;έ&nu;&eta;&raquo; &kappa;&alpha;ί, &pi;&iota;ὸ &sigma;&upsilon;&gamma;&kappa;&epsilon;&kappa;&rho;&iota;&mu;έ&nu;&alpha;, &sigma;&tau;ὴ &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ὴ &laquo;&zeta;ώ&nu;&eta; ἐ&pi;&iota;&rho;&rho;&omicron;ή&sigmaf;&raquo;.</p><p>&Lambda;ί&gamma;&omicron; ἀ&rho;&gamma;ό&tau;&epsilon;&rho;&alpha;, ὁ &pi;&rho;ῶ&tau;&omicron;&sigmaf; &sigma;&omicron;&upsilon;&lambda;&tau;ά&nu;&omicron;&sigmaf; &tau;&omicron;ῦ &Rho;&omicron;ὺ&mu; ἀ&nu;&alpha;&gamma;&nu;ώ&rho;&iota;&sigma;&epsilon; &tau;&upsilon;&pi;&iota;&kappa;ὰ &tau;ὴ&nu; &kappa;&upsilon;&shy;&rho;&iota;&alpha;&rho;&chi;ί&alpha; &tau;&omicron;ῦ Ἀ&lambda;&epsilon;&xi;ί&omicron;&upsilon; &Alpha;' &tau;&omicron;ῦ &Kappa;&omicron;&mu;&nu;&eta;&nu;&omicron;ῦ: ἔ&tau;&sigma;&iota; ἱ&delta;&rho;ύ&theta;&eta;&kappa;&epsilon; &sigma;&tau;ὸ Ἅ&gamma;&iota;&omicron;&nu; Ὄ&rho;&omicron;&sigmaf; ἡ &mu;&omicron;&nu;ὴ &tau;&omicron;ῦ &Kappa;&omicron;&upsilon;&tau;&lambda;&omicron;&upsilon;&mu;&omicron;&upsilon;&sigma;ί&omicron;&upsilon;, ὁ &kappa;&tau;ή&tau;&omega;&rho; &tau;ῆ&sigmaf; ὁ&pi;&omicron;ί&alpha;&sigmaf; ἦ&tau;&alpha;&nu; ἕ&nu;&alpha;&sigmaf; &sigma;&epsilon;&lambda;&tau;&zeta;&omicron;ῦ&kappa;&omicron;&sigmaf; &pi;&rho;ί&gamma;&kappa;&eta;&pi;&alpha;&sigmaf; ἀ&pi;ὸ &tau;ὴ &delta;&upsilon;&nu;&alpha;&sigma;&tau;&epsilon;ί&alpha; &tau;ῶ&nu; &laquo;Qutlumu&scaron;&raquo;, &pi;&omicron;ὺ ἔ&gamma;&iota;&nu;&epsilon; &mu;' &alpha;ὐ&tau;ὸ&nu; &tau;ὸ&nu; &tau;&rho;ό&pi;&omicron; &chi;&rho;&iota;&sigma;&tau;&iota;&alpha;&nu;ὸ&sigmaf; ὀ&rho;&theta;ό&delta;&omicron;&xi;&omicron;&sigmaf; &kappa;&alpha;ὶ ἁ&gamma;&iota;&omicron;&rho;&epsilon;ί&tau;&eta;&sigmaf; &mu;&omicron;&nu;&alpha;&chi;ό&sigmaf;.</p><p>&Alpha;ὐ&tau;ὲ&sigmaf; &omicron;ἱ &tau;&epsilon;&lambda;&epsilon;&upsilon;&tau;&alpha;ῖ&epsilon;&sigmaf; &pi;&epsilon;&rho;&iota;&pi;&tau;ώ&sigma;&epsilon;&iota;&sigmaf; &delta;&epsilon;ί&chi;&nu;&omicron;&upsilon;&nu; ὅ&tau;&iota; ἡ &laquo;&delta;&iota;&epsilon;&theta;&nu;ὴ&sigmaf; ἀ&nu;&alpha;&gamma;&nu;ώ&rho;&iota;&sigma;&eta;&raquo; &nu;έ&omega;&nu; &kappa;&rho;&alpha;&tau;ῶ&nu; -&chi;&rho;&iota;&sigma;&tau;&iota;&alpha;&nu;&iota;&kappa;ῶ&nu; &kappa;&alpha;ὶ &mu;ὴ- ἐ&xi;&alpha;&rho;&tau;&iota;ό&tau;&alpha;&nu; ἀ&pi;ὸ &tau;ὸ Ἅ&gamma;&iota;&omicron;&nu; Ὄ&rho;&omicron;&sigmaf; &kappa;&alpha;ί, &sigma;&upsilon;&nu;&epsilon;&pi;ῶ&sigmaf;, ὅ&tau;&iota; &mu;έ&sigma;&omega; &tau;ῆ&sigmaf; &omicron;ἰ&kappa;&omicron;&upsilon;&mu;&epsilon;&nu;&iota;&kappa;ῆ&sigmaf; ἀ&theta;&omega;&nu;ί&tau;&iota;&kappa;&eta;&sigmaf; &kappa;&omicron;&iota;&nu;ό&tau;&eta;&tau;&alpha;&sigmaf; &pi;&omicron;ὺ &epsilon;ἶ&chi;&epsilon; &delta;&eta;&mu;&iota;&omicron;&upsilon;&rho;&shy;&gamma;ή&sigma;&epsilon;&iota;, &tau;ὸ &Beta;&upsilon;&zeta;ά&nu;&tau;&iota;&omicron; &mu;&pi;&omicron;&rho;&omicron;ῦ&sigma;&epsilon; &nu;ὰ ἐ&pi;&iota;&beta;&lambda;&eta;&theta;&epsilon;ῖ &sigma;&tau;ὸ &delta;&iota;&epsilon;&theta;&nu;ὴ &chi;ῶ&rho;&omicron; ἀ&kappa;ό&mu;&alpha; &kappa;'ἐ&kappa;&epsilon;ῖ &pi;&omicron;ὺ &delta;ὲ&nu; &kappa;&alpha;&tau;ά&phi;&epsilon;&rho;&epsilon; &nu;ὰ &tau;ὸ &pi;&epsilon;&tau;ύ&chi;&epsilon;&iota; &mu;ὲ &tau;ὴ&nu; ἰ&sigma;&chi;ὺ &tau;ῶ&nu; ὅ&pi;&lambda;&omega;&nu;.</p><p>Ἡ ἔ&rho;&epsilon;&upsilon;&nu;&alpha; &sigma;&tau;&alpha;&mu;&alpha;&tau;ᾶ &sigma;&tau;ὰ 1204, ὁ&pi;ό&tau;&epsilon; ἡ ἱ&sigma;&tau;&omicron;&rho;ί&alpha; &tau;&omicron;ῦ Ἁ&gamma;ί&omicron;&upsilon; Ὄ&rho;&omicron;&upsilon;&sigmaf; &epsilon;ἰ&sigma;έ&rho;&chi;&epsilon;&tau;&alpha;&iota; &sigma;ὲ &mu;ί&alpha; &kappa;&alpha;&iota;&nu;&omicron;ύ&rho;&gamma;&iota;&alpha; &phi;ά&sigma;&eta;, &mu;ὲ &tau;ὴ&nu; ὁ&pi;&omicron;ί&alpha; ὁ &sigma;&upsilon;&gamma;&gamma;&rho;&alpha;&phi;έ&alpha;&sigmaf; ἀ&sigma;&chi;&omicron;&lambda;ή&theta;&eta;&kappa;&epsilon; ἀ&lambda;&lambda;&omicron;ῦ.</p><p>&Tau;ὰ ἀ&pi;&omicron;&tau;&epsilon;&lambda;έ&sigma;&mu;&alpha;&tau;&alpha; &alpha;ὐ&tau;ῆ&sigmaf; &tau;ῆ&sigmaf; ἔ&rho;&epsilon;&upsilon;&nu;&alpha;&sigmaf;, &delta;&epsilon;ί&chi;&nu;&omicron;&upsilon;&nu; ὅ&tau;&iota; ὁ &rho;ό&lambda;&omicron;&sigmaf; &pi;&omicron;ὺ ἔ&pi;&alpha;&iota;&xi;&epsilon; &tau;ὸ Ἅ&gamma;&iota;&omicron;&nu; Ὄ&rho;&omicron;&sigmaf; &sigma;&tau;ὴ&nu; ἱ&sigma;&tau;&omicron;&rho;ί&alpha; &tau;&omicron;ῦ &Beta;&upsilon;&zeta;&alpha;&nu;&tau;ί&omicron;&upsilon; &kappa;&alpha;ὶ &tau;&omicron;ῦ Ἑ&lambda;&lambda;&eta;&nu;&iota;&sigma;&mu;&omicron;ῦ, ἀ&lambda;&lambda;ὰ &kappa;&alpha;ὶ ἄ&lambda;&lambda;&omega;&nu; &lambda;&alpha;ῶ&nu;, ὀ&rho;&theta;ό&delta;&omicron;&xi;&omega;&nu; &kappa;&alpha;ὶ &mu;ή, ἦ&tau;&alpha;&nu; &pi;&omicron;&lambda;ὺ &pi;&iota;ὸ &sigma;&eta;&mu;&alpha;&nu;&tau;&iota;&kappa;ὸ&sigmaf; &kappa;&alpha;ὶ &pi;&omicron;&lambda;&upsilon;&delta;&iota;ά&sigma;&tau;&alpha;&tau;&omicron;&sigmaf;, ἀ&pi;' ὅ,&tau;&iota; &theta;ὰ &mu;&pi;&omicron;&rho;&omicron;ύ&sigma;&alpha;&mu;&epsilon; &nu;ὰ &phi;&alpha;&nu;&tau;&alpha;&sigma;&tau;&omicron;ῦ&mu;&epsilon;.</p></span>
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Tsouris, Konstantinos. « Οχυρωματικά έργα επί ανανεωσίμων πηγών υδάτων (9ος – 15ος αιώνας) ». BYZANTINA SYMMEIKTA 22 (27 mai 2013) : 293. http://dx.doi.org/10.12681/byzsym.1081.

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<p style="text-align: justify; line-height: 150%" class="MsoNormal">&Sigma;&tau;&omicron;&upsilon;&sigmaf; &omicron;&iota;&kappa;&iota;&sigma;&mu;&omicron;ύ&sigmaf; &tau;&eta;&sigmaf; &mu;έ&sigma;&eta;&sigmaf; &kappa;&alpha;&iota; ύ&sigma;&tau;&epsilon;&rho;&eta;&sigmaf; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ή&sigmaf; &pi;&epsilon;&rho;&iota;ό&delta;&omicron;&upsilon; &omicron; &sigma;&upsilon;&nu;ή&theta;&eta;&sigmaf; &tau;&rho;ό&pi;&omicron;&sigmaf; &kappa;ά&lambda;&upsilon;&psi;&eta;&sigmaf; &tau;&omega;&nu; &alpha;&nu;&alpha;&gamma;&kappa;ώ&nu; &sigma;&epsilon; &nu;&epsilon;&rho;ό ή&tau;&alpha;&nu; &eta; &alpha;&pi;&omicron;&tau;&alpha;&mu;ί&epsilon;&upsilon;&sigma;&eta; &omicron;&mu;&beta;&rho;ί&omega;&nu; &upsilon;&delta;ά&tau;&omega;&nu;. &Omicron;&iota; &pi;&epsilon;&rho;&iota;&sigma;&sigma;ό&tau;&epsilon;&rho;&omicron;&iota; &alpha;&pi;ό &tau;&omicron;&upsilon;&sigmaf; &omicron;&iota;&kappa;&iota;&sigma;&mu;&omicron;ύ&sigmaf; &pi;&omicron;&upsilon; &iota;&delta;&rho;ύ&theta;&eta;&kappa;&alpha;&nu; &mu;&epsilon;&tau;ά &tau;&omicron; &tau;έ&lambda;&omicron;&sigmaf; &tau;&eta;&sigmaf; &alpha;&rho;&chi;&alpha;&iota;ό&tau;&eta;&tau;&alpha;&sigmaf; &beta;&rho;ί&sigma;&kappa;&omicron;&nu;&tau;&alpha;&nu; &sigma;&epsilon; &alpha;&pi;ό&tau;&omicron;&mu;&alpha; &upsilon;&psi;ώ&mu;&alpha;&tau;&alpha; &kappa;&alpha;&iota; έ&tau;&sigma;&iota; &eta; &mu;&epsilon;&tau;&alpha;&phi;&omicron;&rho;ά &upsilon;&delta;ά&tau;&omega;&nu; &alpha;&pi;ό &alpha;&nu;&alpha;&nu;&epsilon;ώ&sigma;&iota;&mu;&epsilon;&sigmaf; &pi;&eta;&gamma;έ&sigmaf; &upsilon;&delta;ά&tau;&omega;&nu; ή&tau;&alpha;&nu; &sigma;&chi;&epsilon;&delta;ό&nu; &alpha;&delta;ύ&nu;&alpha;&tau;&eta;. &Omicron;&iota; &kappa;ά&tau;&omicron;&iota;&kappa;&omicron;&iota; &alpha;&upsilon;&tau;ώ&nu; &tau;&omega;&nu; &omicron;&iota;&kappa;&iota;&sigma;&mu;ώ&nu; ό&phi;&epsilon;&iota;&lambda;&alpha;&nu; &nu;&alpha; &pi;&rho;&omicron;&mu;&eta;&theta;&epsilon;ύ&omicron;&nu;&tau;&alpha;&iota; &tau;&iota;&sigmaf; &alpha;&pi;&alpha;&rho;&alpha;ί&tau;&eta;&tau;&epsilon;&sigmaf; &pi;&omicron;&sigma;ό&tau;&eta;&tau;&epsilon;&sigmaf; &nu;&epsilon;&rho;&omicron;ύ &alpha;&pi;ό &pi;&alpha;&rho;&alpha;&kappa;&epsilon;ί&mu;&epsilon;&nu;&alpha; &upsilon;&delta;ά&tau;&iota;&nu;&alpha; &rho;&epsilon;ύ&mu;&alpha;&tau;&alpha;, &pi;&eta;&gamma;έ&sigmaf; ή &lambda;ί&mu;&nu;&epsilon;&sigmaf;. &Sigma;&epsilon; &kappa;&alpha;&iota;&rho;&omicron;ύ&sigmaf; &epsilon;&iota;&rho;ή&nu;&eta;&sigmaf; &eta; &mu;&epsilon;&tau;&alpha;&phi;&omicron;&rho;ά &nu;&epsilon;&rho;&omicron;ύ &alpha;&pi;ό &tau;&iota;&sigmaf; &pi;&eta;&gamma;έ&sigmaf; &alpha;&upsilon;&tau;έ&sigmaf; &sigma;&tau;&omicron; &epsilon;&sigma;&omega;&tau;&epsilon;&rho;&iota;&kappa;ό &tau;&omega;&nu; &omicron;&chi;&upsilon;&rho;&omega;&mu;έ&nu;&omega;&nu; &epsilon;&gamma;&kappa;&alpha;&tau;&alpha;&sigma;&tau;ά&sigma;&epsilon;&omega;&nu; ή&tau;&alpha;&nu; &kappa;&omicron;&pi;&iota;ώ&delta;&eta;&sigmaf; &mu;&epsilon;&nu; &alpha;&kappa;ί&nu;&delta;&upsilon;&nu;&eta; &delta;&epsilon;. &Kappa;&alpha;&tau;ά &tau;&eta; &delta;&iota;ά&rho;&kappa;&epsilon;&iota;&alpha; ό&mu;&omega;&sigmaf; &pi;&omicron;&lambda;&iota;&omicron;&rho;&kappa;&iota;ώ&nu; &eta; ά&nu;&tau;&lambda;&eta;&sigma;&eta; &nu;&epsilon;&rho;&omicron;ύ &alpha;&pi;ό &pi;&eta;&gamma;έ&sigmaf; &epsilon;&kappa;&tau;ό&sigmaf; &omicron;&chi;&upsilon;&rho;ώ&sigma;&epsilon;&omega;&sigmaf; ή&tau;&alpha;&nu; ά&kappa;&rho;&omega;&sigmaf; &epsilon;&pi;&iota;&kappa;ί&nu;&delta;&upsilon;&nu;&eta;.</p> <p style="text-align: justify; line-height: 150%" class="MsoNormal">&Omicron;&iota; &kappa;ά&tau;&omicron;&iota;&kappa;&omicron;&iota; &tau;&omega;&nu; &omicron;&chi;&upsilon;&rho;&omega;&mu;έ&nu;&omega;&nu; &omicron;&iota;&kappa;&iota;&sigma;&mu;ώ&nu; &pi;&omicron;&upsilon; &beta;&rho;ί&sigma;&kappa;&omicron;&nu;&tau;&alpha;&nu; &sigma;&epsilon; &alpha;&pi;ό&tau;&omicron;&mu;&alpha; &upsilon;&psi;ώ&mu;&alpha;&tau;&alpha;, &gamma;&iota;&alpha; &nu;&alpha; &epsilon;&xi;&alpha;&sigma;&phi;&alpha;&lambda;ί&sigma;&omicron;&upsilon;&nu; &tau;&eta;&nu; &alpha;&beta;&lambda;&alpha;&beta;ή ά&nu;&tau;&lambda;&eta;&sigma;&eta; &upsilon;&delta;ά&tau;&omega;&nu; &alpha;&pi;ό &tau;&alpha; &pi;&epsilon;&delta;&iota;&nu;ά, &sigma;&epsilon; &omicron;&rho;&iota;&sigma;&mu;έ&nu;&epsilon;&sigmaf; &pi;&epsilon;&rho;&iota;&pi;&tau;ώ&sigma;&epsilon;&iota;&sigmaf; &kappa;&alpha;&tau;&alpha;&sigma;&kappa;&epsilon;ύ&alpha;&sigma;&alpha;&nu; &sigma;ή&rho;&alpha;&gamma;&gamma;&epsilon;&sigmaf; &pi;&omicron;&upsilon; &omicron;&delta;&eta;&gamma;&omicron;ύ&sigma;&alpha;&nu; &sigma;&tau;&iota;&sigmaf; &pi;&eta;&gamma;έ&sigmaf;, &tau;&alpha; &pi;&omicron;&tau;ά&mu;&iota;&alpha; ή &tau;&iota;&sigmaf; &lambda;ί&mu;&nu;&epsilon;&sigmaf;, &epsilon;&nu;ώ &sigma;&epsilon; ά&lambda;&lambda;&epsilon;&sigmaf; &kappa;&alpha;&tau;&alpha;&sigma;&kappa;&epsilon;ύ&alpha;&sigma;&alpha;&nu; &omicron;&chi;&upsilon;&rho;&omega;&mu;&alpha;&tau;&iota;&kappa;ά έ&rho;&gamma;&alpha; &pi;ά&nu;&omega; ή &delta;ί&pi;&lambda;&alpha; &sigma;&tau;&iota;&sigmaf; &pi;&eta;&gamma;έ&sigmaf; ά&nu;&tau;&lambda;&eta;&sigma;&eta;&sigmaf;. &Mu;έ&chi;&rho;&iota; &sigma;ή&mu;&epsilon;&rho;&alpha; &alpha;&nu;&alpha;&phi;έ&rho;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&eta; &sigma;&chi;&epsilon;&tau;&iota;&kappa;ή &beta;&iota;&beta;&lambda;&iota;&omicron;&gamma;&rho;&alpha;&phi;ί&alpha; &delta;ύ&omicron; &epsilon;&iota;&delta;ώ&nu; έ&rho;&gamma;&alpha;. &Tau;&omicron; έ&nu;&alpha; ή&tau;&alpha;&nu; &eta; &kappa;&alpha;&tau;&alpha;&sigma;&kappa;&epsilon;&upsilon;ή &epsilon;&pi;έ&kappa;&tau;&alpha;&sigma;&eta;&sigmaf; &tau;&eta;&sigmaf; &omicron;&chi;ύ&rho;&omega;&sigma;&eta;&sigmaf; ώ&sigma;&tau;&epsilon; &nu;&alpha; &pi;&epsilon;&rho;&iota;&lambda;&eta;&phi;&theta;&epsilon;ί &mu;έ&sigma;&alpha; &sigma;&epsilon; &alpha;&upsilon;&tau;ή&nu; &mu;ί&alpha; &pi;&eta;&gamma;ή ή &nu;&alpha; &beta;&rho;&epsilon;&theta;&epsilon;ί &eta; &omicron;&chi;ύ&rho;&omega;&sigma;&eta; &delta;ί&pi;&lambda;&alpha; &sigma;&epsilon; &mu;ί&alpha; &pi;&eta;&gamma;ή ά&nu;&tau;&lambda;&eta;&sigma;&eta;&sigmaf;. Έ&tau;&sigma;&iota; &alpha;&upsilon;&xi;&alpha;&nu;ό&tau;&alpha;&nu; &omicron; &omicron;&chi;&upsilon;&rho;&omega;&mu;έ&nu;&omicron;&sigmaf; &chi;ώ&rho;&omicron;&sigmaf; &pi;&omicron;&upsilon; &delta;&iota;έ&theta;&epsilon;&tau;&epsilon; &omicron; &omicron;&iota;&kappa;&iota;&sigma;&mu;ό&sigmaf;, &alpha;&lambda;&lambda;ά &eta; &epsilon;&pi;έ&kappa;&tau;&alpha;&sigma;&eta; &alpha;&upsilon;&tau;ή &delta;&epsilon;&nu; &alpha;ύ&xi;&alpha;&nu;&epsilon; &tau;&iota;&sigmaf; &alpha;&mu;&upsilon;&nu;&tau;&iota;&kappa;έ&sigmaf; &delta;&upsilon;&nu;&alpha;&tau;ό&tau;&eta;&tau;&epsilon;&sigmaf; &tau;&omicron;&upsilon; &omicron;&iota;&kappa;&iota;&sigma;&mu;&omicron;ύ ά&mu;&epsilon;&sigma;&alpha;. &Epsilon;ί&tau;&epsilon; &upsilon;&pi;ή&rho;&chi;&epsilon; &epsilon;ί&tau;&epsilon; ό&chi;&iota; &eta; &omicron;&chi;ύ&rho;&omega;&sigma;&eta; &epsilon;&xi;&alpha;&kappa;&omicron;&lambda;&omicron;&upsilon;&theta;&omicron;ύ&sigma;&epsilon; &nu;&alpha; έ&chi;&epsilon;&iota; &tau;&iota;&sigmaf; ί&delta;&iota;&epsilon;&sigmaf; &delta;&upsilon;&nu;&alpha;&tau;ό&tau;&eta;&tau;&epsilon;&sigmaf;. &Eta; &sigma;&upsilon;&mu;&beta;&omicron;&lambda;ή &sigma;&tau;&eta;&nu; ά&mu;&upsilon;&nu;&alpha; ή&tau;&alpha;&nu; έ&mu;&mu;&epsilon;&sigma;&eta;: &epsilon;&phi;&rsquo; ό&sigma;&omicron;&nu; &epsilon;&xi;&alpha;&sigma;&phi;&alpha;&lambda;&iota;&zeta;ό&tau;&alpha;&nu; &eta; &delta;&iota;&alpha;&rho;&kappa;ή&sigmaf; ύ&delta;&rho;&epsilon;&upsilon;&sigma;&eta;, &eta; ά&mu;&upsilon;&nu;&alpha; &epsilon;&xi;&alpha;&rho;&tau;&iota;ό&tau;&alpha;&nu; &alpha;&pi;&omicron;&lambda;ύ&tau;&omega;&sigmaf; &alpha;&pi;ό &tau;&alpha; &omicron;&chi;&upsilon;&rho;&omega;&mu;&alpha;&tau;&iota;&kappa;ά έ&rho;&gamma;&alpha; &kappa;&alpha;&iota; &tau;&omicron;&upsilon;&sigmaf; &pi;&omicron;&lambda;&epsilon;&mu;&iota;&sigma;&tau;έ&sigmaf; &kappa;&alpha;&iota; &delta;&epsilon;&nu; &alpha;&pi;&epsilon;&iota;&lambda;&omicron;ύ&nu;&tau;&alpha;&nu; &alpha;&pi;ό έ&lambda;&lambda;&epsilon;&iota;&psi;&eta; &nu;&epsilon;&rho;&omicron;ύ. &Tau;&omicron; ά&lambda;&lambda;&omicron; &epsilon;ί&delta;&omicron;&sigmaf; έ&rho;&gamma;&omicron;&upsilon; ή&tau;&alpha;&nu; &eta; &kappa;&alpha;&tau;&alpha;&sigma;&kappa;&epsilon;&upsilon;ή &pi;ύ&rho;&gamma;&omicron;&upsilon; &mu;έ&sigma;&alpha; ή &delta;ί&pi;&lambda;&alpha; &sigma;&epsilon; &mu;ί&alpha; &pi;&eta;&gamma;ή ά&nu;&tau;&lambda;&eta;&sigma;&eta;&sigmaf;. &Omicron; &pi;ύ&rho;&gamma;&omicron;&sigmaf; &alpha;&upsilon;&tau;ό&sigmaf; ά&lambda;&lambda;&omicron;&tau;&epsilon; ή&tau;&alpha;&nu; &pi;&alpha;&nu;&tau;&epsilon;&lambda;ώ&sigmaf; &alpha;&nu;&epsilon;&xi;ά&rho;&tau;&eta;&tau;&omicron;&sigmaf; &alpha;&pi;ό &tau;&eta;&nu; &omicron;&chi;ύ&rho;&omega;&sigma;&eta; &tau;&omicron;&upsilon; &omicron;&iota;&kappa;&iota;&sigma;&mu;&omicron;ύ, &epsilon;&nu;ώ &sigma;&epsilon; &kappa;ά&pi;&omicron;&iota;&epsilon;&sigmaf; &pi;&epsilon;&rho;&iota;&pi;&tau;ώ&sigma;&epsilon;&iota;&sigmaf; &sigma;&upsilon;&nu;&delta;&epsilon;ό&tau;&alpha;&nu; &mu;&epsilon; &tau;&epsilon;ί&chi;&omicron;&sigmaf; &mu;&epsilon; &tau;&eta;&nu; &upsilon;&pi;ό&lambda;&omicron;&iota;&pi;&eta; &omicron;&chi;ύ&rho;&omega;&sigma;&eta;. &Sigma;&tau;&omicron; &tau;&epsilon;&lambda;&epsilon;&upsilon;&tau;&alpha;ί&omicron; &epsilon;&nu;&delta;&epsilon;&chi;ό&mu;&epsilon;&nu;&omicron; έ&nu;&alpha;&sigmaf; &beta;&rho;&alpha;&chi;ί&omicron;&nu;&alpha;&sigmaf; &tau;&omicron;&upsilon; &tau;&epsilon;ί&chi;&omicron;&upsilon;&sigmaf; (&gamma;&rho;&alpha;&mu;&mu;&iota;&kappa;ό έ&rho;&gamma;&omicron;) &xi;&epsilon;&kappa;&iota;&nu;&omicron;ύ&sigma;&epsilon; &alpha;&pi;ό &tau;&eta;&nu; &omicron;&chi;ύ&rho;&omega;&sigma;&eta; &tau;&omicron;&upsilon; &alpha;&pi;ό&tau;&omicron;&mu;&omicron;&upsilon; &upsilon;&psi;ώ&mu;&alpha;&tau;&omicron;&sigmaf; &kappa;&alpha;&iota; &kappa;&alpha;&tau;έ&beta;&alpha;&iota;&nu;&epsilon; &sigma;&tau;&alpha; &pi;ό&delta;&iota;&alpha; &tau;&omicron;&upsilon; &upsilon;&psi;ώ&mu;&alpha;&tau;&omicron;&sigmaf;, ό&pi;&omicron;&upsilon; &beta;&rho;&iota;&sigma;&kappa;ό&tau;&alpha;&nu; &eta; &pi;&eta;&gamma;ή ύ&delta;&rho;&epsilon;&upsilon;&sigma;&eta;&sigmaf; (&pi;&eta;&gamma;ή ή &upsilon;&delta;ά&tau;&iota;&nu;&omicron; &rho;&epsilon;ύ&mu;&alpha;). &Pi;ά&nu;&omega; &sigma;&tau;&omicron; &sigma;&eta;&mu;&epsilon;ί&omicron; ά&nu;&tau;&lambda;&eta;&sigma;&eta;&sigmaf; &upsilon;&psi;&omega;&nu;ό&tau;&alpha;&nu; έ&nu;&alpha;&sigmaf; &pi;ύ&rho;&gamma;&omicron;&sigmaf;, &sigma;&tau;&omicron; &epsilon;&sigma;&omega;&tau;&epsilon;&rho;&iota;&kappa;ό &tau;&omicron;&upsilon; &omicron;&pi;&omicron;ί&omicron;&upsilon; &omicron;&iota; &kappa;ά&tau;&omicron;&iota;&kappa;&omicron;&iota; &tau;&omicron;&upsilon; &kappa;ά&sigma;&tau;&rho;&omicron;&upsilon; &mu;&pi;&omicron;&rho;&omicron;ύ&sigma;&alpha;&nu; &nu;&alpha; &alpha;&nu;&tau;&lambda;&omicron;ύ&nu; &nu;&epsilon;&rho;ό &chi;&omega;&rho;ί&sigmaf; &nu;&alpha; &epsilon;&kappa;&tau;ί&theta;&epsilon;&nu;&tau;&alpha;&iota; &sigma;&tau;&alpha; &epsilon;&chi;&theta;&rho;&iota;&kappa;ά &pi;&upsilon;&rho;ά.</p> <p style="text-align: justify; line-height: 150%" class="MsoNormal">&Omicron;&iota; &alpha;&nu;&omega;&tau;έ&rho;&omega; &kappa;&alpha;&tau;&alpha;&sigma;&kappa;&epsilon;&upsilon;έ&sigmaf; &delta;&epsilon;&nu; ή&tau;&alpha;&nu; &iota;&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&alpha; &delta;&iota;&alpha;&delta;&epsilon;&delta;&omicron;&mu;έ&nu;&epsilon;&sigmaf;, έ&chi;&omicron;&upsilon;&nu; &epsilon;&nu;&tau;&omicron;&pi;&iota;&sigma;&theta;&epsilon;ί &mu;έ&chi;&rho;&iota; &tau;ώ&rho;&alpha; &sigma;&epsilon; &omicron;&chi;&upsilon;&rho;&omega;&mu;έ&nu;&omicron;&upsilon;&sigmaf; &omicron;&iota;&kappa;&iota;&sigma;&mu;&omicron;ύ&sigmaf;, &pi;&omicron;&upsilon; &sigma;&upsilon;&nu;ή&theta;&omega;&sigmaf; &chi;&alpha;&rho;&alpha;&kappa;&tau;&eta;&rho;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &pi;ό&lambda;&epsilon;&iota;&sigmaf; &kappa;&alpha;&iota; &omicron;&rho;&iota;&sigma;&mu;έ&nu;&omicron;&iota; &alpha;&pi;ό &alpha;&upsilon;&tau;&omicron;ύ&sigmaf; &epsilon;ί&chi;&alpha;&nu; &iota;&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&eta; &sigma;&eta;&mu;&alpha;&sigma;ί&alpha; &sigma;&tau;&eta; &mu;&epsilon;&sigma;&alpha;&iota;&omega;&nu;&iota;&kappa;ή &Beta;&alpha;&lambda;&kappa;&alpha;&nu;&iota;&kappa;ή, &iota;&delta;ί&omega;&sigmaf; &kappa;&alpha;&tau;ά &tau;&eta;&nu; &upsilon;&sigma;&tau;&epsilon;&rho;&omicron;&beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ή &pi;&epsilon;&rho;ί&omicron;&delta;&omicron;.&nbsp; &nbsp; &nbsp;&nbsp;</p>
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LOUNGHIS, T. K. « The Decline of the Opsikian Domesticates and the Rise of the Domesticate of the Scholae ». BYZANTINA SYMMEIKTA 10 (29 septembre 1996) : 27. http://dx.doi.org/10.12681/byzsym.804.

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&nbsp; <p>T. &Kappa;. &Lambda;&omicron;&upsilon;&gamma;&gamma;ή&sigmaf;</p><p>H &pi;&alpha;&rho;&alpha;&kappa;&mu;ή &tau;&omega;&nu; &delta;&omicron;&mu;&epsilon;&sigma;&tau;&iota;&kappa;ά&tau;&omega;&nu; &tau;&omicron;&upsilon; &Omicron;&psi;&iota;&kappa;ί&omicron;&upsilon; &kappa;&alpha;&iota; &eta; &alpha;&nu;ά&delta;&epsilon;&iota;&xi;&eta; &tau;&omicron;&upsilon; &delta;&omicron;&mu;&epsilon;&sigma;&tau;&iota;&kappa;ά&tau;&omicron;&upsilon; &tau;&omega;&nu; &sigma;&chi;&omicron;&lambda;ώ&nu; </p><p>&Tau;&omicron; &gamma;&epsilon;&gamma;&omicron;&nu;ό&sigmaf; ό&tau;&iota; &omicron;&iota; &tau;&omicron;&upsilon;&rho;&mu;ά&rho;&chi;&epsilon;&sigmaf; &epsilon;&mu;&phi;&alpha;&nu;ί&zeta;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&omicron; &Omicron;&psi;ί&kappa;&iota;&omicron;&nu; &mu;ό&lambda;&iota;&sigmaf; &alpha;&pi;ό &tau;&iota;&sigmaf; &alpha;&rho;&chi;έ&sigmaf; &tau;&omicron;&upsilon; έ&nu;&alpha;&tau;&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha; &kappa;&alpha;&iota; &epsilon;&xi;ή&sigmaf; &mu;&alpha;&zeta;ί &mu;&epsilon; &tau;&omicron; ό&tau;&iota; έ&nu;&alpha;&sigmaf; &delta;&omicron;&mu;έ&sigma;&tau;&iota;&kappa;&omicron;&sigmaf; &tau;&omega;&nu; &Beta;&omicron;&upsilon;&kappa;&epsilon;&lambda;&lambda;&alpha;&rho;ί&omega;&nu; &mu;&alpha;&rho;&tau;&upsilon;&rho;&epsilon;ί&tau;&alpha;&iota; &sigma;&epsilon; &sigma;&phi;&rho;&alpha;&gamma;ί&delta;&alpha; &tau;&omicron;&upsilon; &pi;&rho;ώ&tau;&omicron;&upsilon; &mu;&iota;&sigma;&omicron;ύ &tau;&omicron;&upsilon; ό&gamma;&delta;&omicron;&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha; (G. Zacos - A. Veglery, <em>Byzantine</em><em> </em><em>Lead</em><em> </em><em>Seals</em> &Iota;, &Beta;&alpha;&sigma;&iota;&lambda;&epsilon;ί&alpha; 1972, &alpha;&rho;. 1656) &omicron;&delta;&eta;&gamma;&epsilon;ί &sigma;&tau;&eta;&nu; &delta;&iota;&alpha;&pi;ί&sigma;&tau;&omega;&sigma;&eta; ό&tau;&iota; &sigma;&tau;&eta;&nu; &pi;&rho;ώ&tau;&eta; &phi;ά&sigma;&eta; &tau;&eta;&sigmaf; &iota;&sigma;&tau;&omicron;&rho;ί&alpha;&sigmaf; &tau;&omicron;&upsilon;, &tau;&omicron; &alpha;&rho;&chi;&alpha;&iota;&omicron;&pi;&rho;&epsilon;&pi;έ&sigmaf; &theta;έ&mu;&alpha; &tau;&omicron;&upsilon; &Omicron;&psi;&iota;&kappa;ί&omicron;&upsilon; &delta;&epsilon;&nu; &upsilon;&pi;&omicron;&delta;&iota;&alpha;&iota;&rho;&epsilon;ί&tau;&omicron; &sigma;&epsilon; &tau;&omicron;ύ&rho;&mu;&epsilon;&sigmaf;, &alpha;&lambda;&lambda;ά &sigma;&epsilon; &delta;&omicron;&mu;&epsilon;&sigma;&tau;&iota;&kappa;ά&tau;&alpha; (&Beta;&omicron;&upsilon;&kappa;&epsilon;&lambda;&lambda;&alpha;&rho;ί&omega;&nu;, &Omicron;&pi;&tau;&iota;&mu;ά&tau;&omega;&nu;). &Eta; &delta;&iota;&alpha;&pi;ί&sigma;&tau;&omega;&sigma;&eta; ό&tau;&iota; &omicron; &kappa;ό&mu;&eta;&sigmaf; &tau;&omicron;&upsilon; &Omicron;&psi;&iota;&kappa;ί&omicron;&upsilon; έ&chi;&epsilon;&iota; &upsilon;&pi;ό &tau;&iota;&sigmaf; &delta;&iota;&alpha;&tau;&alpha;&gamma;έ&sigmaf; &tau;&omicron;&upsilon; &delta;&omicron;&mu;&epsilon;&sigma;&tau;ί&kappa;&omicron;&upsilon;&sigmaf; &epsilon;&nu;&iota;&sigma;&chi;ύ&epsilon;&iota; &tau;&eta;&nu; &upsilon;&pi;ό&theta;&epsilon;&sigma;&eta; &tau;&omicron;&upsilon; J. Haldon, ό&tau;&iota; &omicron; &kappa;ό&mu;&eta;&sigmaf; &tau;&omicron;&upsilon; &Omicron;&psi;&iota;&kappa;ί&omicron;&upsilon; &epsilon;ί&nu;&alpha;&iota; &kappa;&alpha;&tau;&epsilon;&upsilon;&theta;&epsilon;ί&alpha;&nu; &alpha;&pi;ό&gamma;&omicron;&nu;&omicron;&sigmaf; &tau;&omicron;&upsilon; comes domesticorum. &Eta; ί&delta;&rho;&upsilon;&sigma;&eta; &tau;&omicron;&upsilon; &delta;&omicron;&mu;&epsilon;&sigma;&tau;&iota;&kappa;ά&tau;&omicron;&upsilon; &tau;&omega;&nu; &sigma;&chi;&omicron;&lambda;ώ&nu; &alpha;&pi;ό &tau;&omicron;&nu; &Kappa;&omega;&nu;&sigma;&tau;&alpha;&nu;&tau;ί&nu;&omicron; &Epsilon;' &gamma;ύ&rho;&omega; &sigma;&tau;&alpha; &epsilon;&xi;&eta;&kappa;&omicron;&sigma;&tau;ά έ&tau;&eta; &tau;&omicron;&upsilon; ό&gamma;&delta;&omicron;&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha; &sigma;&upsilon;&nu;&delta;&upsilon;ά&zeta;&epsilon;&tau;&alpha;&iota; έ&tau;&sigma;&iota; &mu;&epsilon; &tau;&eta;&nu; &pi;&epsilon;&rho;ί&pi;&omicron;&upsilon; &tau;&alpha;&upsilon;&tau;ό&chi;&rho;&omicron;&nu;&eta; ί&delta;&rho;&upsilon;&sigma;&eta; &tau;&omega;&nu; &theta;&epsilon;&mu;ά&tau;&omega;&nu; &tau;&omega;&nu; &Beta;&omicron;&upsilon;&kappa;&epsilon;&lambda;&lambda;&alpha;&rho;ί&omega;&nu; &kappa;&alpha;&iota; &Omicron;&pi;&tau;&iota;&mu;ά&tau;&omega;&nu; &kappa;&alpha;&iota; &delta;&epsilon;ί&chi;&nu;&epsilon;&iota; &nu;&alpha; &alpha;&pi;&omicron;&sigma;&kappa;&omicron;&pi;&epsilon;ί &sigma;&tau;&eta; &mu;&epsilon;ί&omega;&sigma;&eta; &tau;&eta;&sigmaf; &alpha;&nu;&eta;&sigma;&upsilon;&chi;&eta;&tau;&iota;&kappa;ή&sigmaf; &iota;&sigma;&chi;ύ&omicron;&sigmaf; &tau;&omicron;&upsilon; ώ&sigmaf; &tau;ό&tau;&epsilon; &pi;&alpha;&nu;&tau;&omicron;&delta;ύ&nu;&alpha;&mu;&omicron;&upsilon; &Omicron;&psi;&iota;&kappa;ί&omicron;&upsilon;.</p>
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BILIARSKY, Ivan. « Les circonscriptions administratives en Bulgarie au 13e siècle ». BYZANTINA SYMMEIKTA 13 (29 septembre 1999) : 177. http://dx.doi.org/10.12681/byzsym.866.

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&nbsp; <p>Ivan Biliarsky</p><p>&nbsp;&Omicron;&iota; &delta;&iota;&omicron;&iota;&kappa;&eta;&tau;&iota;&kappa;έ&sigmaf; &pi;&epsilon;&rho;&iota;&phi;έ&rho;&epsilon;&iota;&epsilon;&sigmaf; &sigma;&tau;&eta; &Beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;ί&alpha; &tau;&omicron;&nu; 13&omicron; &alpha;&iota;ώ&nu;&alpha;</p><p>&Sigma;&kappa;&omicron;&pi;ό&sigmaf; &tau;&omicron;&upsilon; ά&rho;&theta;&rho;&omicron;&upsilon; &epsilon;ί&nu;&alpha;&iota; &eta; &pi;&alpha;&rho;&omicron;&upsilon;&sigma;ί&alpha;&sigma;&eta; &tau;&omicron;&upsilon; &delta;&iota;&omicron;&iota;&kappa;&eta;&tau;&iota;&kappa;&omicron;ύ &sigma;&upsilon;&sigma;&tau;ή&mu;&alpha;&tau;&omicron;&sigmaf; &tau;&omega;&nu; &epsilon;&pi;&alpha;&rho;&chi;&iota;ώ&nu; &tau;&eta;&sigmaf; &Beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;ί&alpha;&sigmaf; &kappa;&alpha;&tau;ά &tau;&omicron;&nu; 13&omicron; &alpha;&iota;ώ&nu;&alpha; &kappa;&alpha;&iota; &eta; &sigma;&upsilon;&nu;&alpha;&gamma;&omega;&gamma;ή ό&lambda;&omega;&nu; &tau;&omega;&nu; &sigma;&chi;&epsilon;&tau;&iota;&kappa;ώ&nu; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;&iota;ώ&nu;.</p><p>&Omicron; &kappa;&alpha;&tau;ά&lambda;&omicron;&gamma;&omicron;&sigmaf; &tau;&omega;&nu; ό&rho;&omega;&nu; &pi;&omicron;&upsilon; &chi;&rho;&eta;&sigma;&iota;&mu;&omicron;&pi;&omicron;&iota;&omicron;ύ&nu;&tau;&alpha;&iota; &gamma;&iota;&alpha; &nu;&alpha; &delta;&eta;&lambda;&omega;&theta;&omicron;ύ&nu; &omicron;&iota; &delta;&iota;&omicron;&iota;&kappa;&eta;&tau;&iota;&kappa;έ&sigmaf; &pi;&epsilon;&rho;&iota;&phi;έ&rho;&epsilon;&iota;&epsilon;&sigmaf; &tau;&eta;&sigmaf; &beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;&iota;&kappa;ή&sigmaf; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;&alpha;&tau;&omicron;&rho;ί&alpha;&sigmaf; &epsilon;ί&nu;&alpha;&iota; &omicron; &alpha;&kappa;ό&lambda;&omicron;&upsilon;&theta;&omicron;&sigmaf;: ҳ&omega;ра, земља клисоура, страна, &omicron;власть. &Iota;&delta;&iota;&alpha;ί&tau;&epsilon;&rho;&eta; &delta;&iota;&omicron;&iota;&kappa;&eta;&tau;&iota;&kappa;ή &epsilon;&nu;ό&tau;&eta;&tau;&alpha; &alpha;&pi;&omicron;&tau;&epsilon;&lambda;&omicron;ύ&nu; &omicron;&iota; &pi;ό&lambda;&epsilon;&iota;&sigmaf;. &Alpha;&pi;ό &tau;&eta; &lambda;&epsilon;&xi;&iota;&lambda;&omicron;&gamma;&iota;&kappa;ή, &sigma;&upsilon;&gamma;&kappa;&rho;&iota;&tau;&iota;&kappa;ή &mu;&epsilon;&lambda;έ&tau;&eta; &tau;&omega;&nu; ό&rho;&omega;&nu; &tau;&epsilon;&kappa;&mu;&alpha;ί&rho;&epsilon;&tau;&alpha;&iota; ό&tau;&iota; &delta;&eta;&mu;&iota;&omicron;&upsilon;&rho;&gamma;ή&theta;&eta;&kappa;&alpha;&nu; &kappa;&alpha;&tau;' &alpha;&nu;&alpha;&lambda;&omicron;&gamma;ί&alpha;, &mu;&epsilon;&tau;ά&phi;&rho;&alpha;&sigma;&eta; ή &mu;&epsilon;&tau;&alpha;&gamma;&rho;&alpha;&mu;&mu;&alpha;&tau;&iota;&sigma;&mu;ό &alpha;&nu;&tau;ί&sigma;&tau;&omicron;&iota;&chi;&omega;&nu; &epsilon;&lambda;&lambda;&eta;&nu;&iota;&kappa;ώ&nu; ό&rho;&omega;&nu;: &chi;ώ&rho;&alpha;, &gamma;&eta;, &kappa;&lambda;&epsilon;&iota;&sigma;&omicron;ύ&rho;&alpha;, &epsilon;&pi;&alpha;&rho;&chi;ί&alpha;. &Sigma;&tau;&omicron; &sigma;ύ&nu;&omicron;&lambda;&omicron; &alpha;&upsilon;&tau;ό &pi;&rho;έ&pi;&epsilon;&iota; &epsilon;&nu;&delta;&epsilon;&chi;&omicron;&mu;έ&nu;&omega;&sigmaf; &nu;&alpha; &pi;&rho;&omicron;&sigma;&tau;&epsilon;&theta;&epsilon;ί &omicron; ό&rho;&omicron;&sigmaf; прѣдѣлъ(= &mu;έ&rho;&omicron;&sigmaf;) &pi;&omicron;&upsilon; &delta;&eta;&lambda;ώ&nu;&epsilon;&iota; &tau;&alpha; ό&rho;&iota;&alpha; (= &sigma;ύ&nu;&omicron;&rho;&alpha;) &kappa;&alpha;&iota; &omicron; &omicron;&pi;&omicron;ί&omicron;&sigmaf; &omega;&sigma;&tau;ό&sigma;&omicron; &mu;&nu;&eta;&mu;&omicron;&nu;&epsilon;ύ&epsilon;&tau;&alpha;&iota; &sigma;&epsilon; &kappa;&epsilon;ί&mu;&epsilon;&nu;&omicron; &tau;&omicron;&upsilon; 14&omicron;&upsilon; &alpha;&iota;ώ&nu;&alpha;. &Sigma;&epsilon; &alpha;&nu;ά&lambda;&omicron;&gamma;&alpha; &sigma;&upsilon;&mu;&pi;&epsilon;&rho;ά&sigma;&mu;&alpha;&tau;&alpha; &omicron;&delta;&eta;&gamma;&epsilon;ί &eta; &mu;&epsilon;&lambda;έ&tau;&eta; &tau;&omega;&nu; &epsilon;&pi;&iota;&mu;έ&rho;&omicron;&upsilon;&sigmaf; &sigma;&tau;&omicron;&iota;&chi;&epsilon;ί&omega;&nu; &tau;&eta;&sigmaf; &epsilon;&pi;&alpha;&rho;&chi;&iota;&alpha;&kappa;ή&sigmaf; &delta;&iota;&omicron;ί&kappa;&eta;&sigma;&eta;&sigmaf;.</p><p>&Sigma;&tau;&eta; &mu;&epsilon;&lambda;έ&tau;&eta; &mu;&alpha;&sigmaf; &pi;&alpha;&rho;&omicron;&upsilon;&sigma;&iota;ά&zeta;&omicron;&mu;&epsilon; &epsilon;&pi;ί&sigma;&eta;&sigmaf; &tau;&omicron;&nu; &kappa;&alpha;&tau;ά&lambda;&omicron;&gamma;&omicron; &tau;&omega;&nu; &epsilon;&pi;&alpha;&rho;&chi;&iota;ώ&nu; &tau;&eta;&sigmaf; &Beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;ί&alpha;&sigmaf; &kappa;&alpha;&tau;ά &tau;&omicron;&nu; 13&omicron; &alpha;&iota;ώ&nu;&alpha;, &gamma;&iota;&alpha; &tau;&iota;&sigmaf; &omicron;&pi;&omicron;ί&epsilon;&sigmaf; &delta;&iota;&alpha;&theta;έ&tau;&omicron;&mu;&epsilon; &pi;&lambda;&eta;&rho;&omicron;&phi;&omicron;&rho;ί&epsilon;&sigmaf; &alpha;&pi;ό &pi;&eta;&gamma;έ&sigmaf; &tau;&eta;&sigmaf; &epsilon;&pi;&omicron;&chi;ή&sigmaf;.</p><p>&Tau;&alpha; &sigma;&tau;&omicron;&iota;&chi;&epsilon;ί&alpha; &pi;&omicron;&upsilon; &pi;&alpha;&rho;&alpha;&theta;έ&tau;&omicron;&mu;&epsilon; &mu;&alpha;&sigmaf; &epsilon;&pi;&iota;&tau;&rho;έ&pi;&omicron;&upsilon;&nu; &nu;&alpha; &sigma;&upsilon;&mu;&pi;&epsilon;&rho;ά&nu;&omicron;&mu;&epsilon; &tau;&omicron;&nu; &pi;&lambda;ή&rho;&eta; &epsilon;&kappa;&beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;&iota;&sigma;&mu;ό &tau;&eta;&sigmaf; &epsilon;&pi;&alpha;&rho;&chi;&iota;&alpha;&kappa;ή&sigmaf; &delta;&iota;&omicron;ί&kappa;&eta;&sigma;&eta;&sigmaf; &kappa;&alpha;&tau;ά &tau;&eta;&nu; &epsilon;&pi;&omicron;&chi;ή &tau;&omicron;&upsilon; &delta;&epsilon;&upsilon;&tau;έ&rho;&omicron;&upsilon; &beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;&iota;&kappa;&omicron;ύ &kappa;&rho;ά&tau;&omicron;&upsilon;&sigmaf;. &Omicron;&iota; &Alpha;&sigma;&epsilon;&nu;ί&delta;&epsilon;&sigmaf; ό&chi;&iota; &mu;ό&nu;&omicron;&nu; &delta;&epsilon;&nu; &kappa;&alpha;&tau;ή&rho;&gamma;&eta;&sigma;&alpha;&nu; &tau;&omicron; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ό &delta;&iota;&omicron;&iota;&kappa;&eta;&tau;&iota;&kappa;ό &sigma;ύ&sigma;&tau;&eta;&mu;&alpha;, &alpha;&lambda;&lambda;ά &delta;&eta;&mu;&iota;&omicron;ύ&rho;&gamma;&eta;&sigma;&alpha;&nu; έ&nu;&alpha; &kappa;&rho;ά&tau;&omicron;&sigmaf; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;&omicron;ύ &tau;ύ&pi;&omicron;&upsilon;. &Tau;&eta;&nu; ί&delta;&iota;&alpha; &tau;ά&sigma;&eta; &alpha;&nu;&iota;&chi;&nu;&epsilon;ύ&omicron;&mu;&epsilon;, &epsilon;&kappa;&tau;ό&sigmaf; &alpha;&pi;ό &tau;&eta; &delta;&iota;&omicron;ί&kappa;&eta;&sigma;&eta;, &kappa;&alpha;&iota; &sigma;&tau;&eta;&nu; &pi;&omicron;&lambda;&iota;&tau;&iota;&kappa;ή &iota;&delta;&epsilon;&omicron;&lambda;&omicron;&gamma;ί&alpha;, &tau;&eta; &phi;&iota;&lambda;&omicron;&lambda;&omicron;&gamma;ί&alpha;, &tau;&eta;&nu; &tau;έ&chi;&nu;&eta;, &tau;&eta;&nu; &epsilon;&nu; &gamma;έ&nu;&epsilon;&iota; &pi;&nu;&epsilon;&upsilon;&mu;&alpha;&tau;&iota;&kappa;ή, &alpha;&kappa;ό&mu;&eta; &kappa;&alpha;&iota; &tau;&eta;&nu; &kappa;&alpha;&theta;&eta;&mu;&epsilon;&rho;&iota;&nu;ή &zeta;&omega;ή &tau;&eta;&sigmaf; &beta;&omicron;&upsilon;&lambda;&gamma;&alpha;&rho;&iota;&kappa;ή&sigmaf; &kappa;&omicron;&iota;&nu;&omega;&nu;ί&alpha;&sigmaf; &tau;&omicron;&upsilon; ό&psi;&iota;&mu;&omicron;&upsilon; &Mu;&epsilon;&sigma;&alpha;ί&omega;&nu;&alpha;.</p><p>&nbsp;</p>
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48

NÜRNBERG, ROBERT, et EDWARD J. W. TUCKER. « Stable finite element approximation of a Cahn–Hilliard–Stokes system coupled to an electric field ». European Journal of Applied Mathematics 28, no 3 (9 septembre 2016) : 470–98. http://dx.doi.org/10.1017/s0956792516000395.

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We consider a fully practical finite element approximation of the Cahn–Hilliard–Stokes system: $$\begin{align*} \gamma \tfrac{\partial u}{\partial t} + \beta v \cdot \nabla u - \nabla \cdot \left( \nabla w \right) & = 0 \,, \quad w= -\gamma \Delta u + \gamma ^{-1} \Psi ' (u) - \tfrac12 \alpha c'(\cdot,u) | \nabla \phi |^2\,, \\ \nabla \cdot (c(\cdot,u) \nabla \phi) & = 0\,,\quad \begin{cases} -\Delta v + \nabla p = \varsigma w \nabla u, \\ \nabla \cdot v = 0, \end{cases} \end{align*}$$ subject to an initial condition u0(.) ∈ [−1, 1] on the conserved order parameter u ∈ [−1, 1], and mixed boundary conditions. Here, γ ∈ $\mathbb{R}_{>0}$ is the interfacial parameter, α ∈ $\mathbb{R}_{\geq0}$ is the field strength parameter, Ψ is the obstacle potential, c(⋅, u) is the diffusion coefficient, and c′(⋅, u) denotes differentiation with respect to the second argument. Furthermore, w is the chemical potential, φ is the electro-static potential, and (v, p) are the velocity and pressure. The system has been proposed to model the manipulation of morphologies in organic solar cells with the help of an applied electric field and kinetics.
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49

Wang, Changjian, et Jiayue Zhu. « Global dynamics to a quasilinear chemotaxis system under some critical parameter conditions ». Electronic Research Archive 32, no 3 (2024) : 2180–202. http://dx.doi.org/10.3934/era.2024099.

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<abstract><p>In this manuscript, the following chemotaxis system has been considered:</p> <p><disp-formula> <label/> <tex-math id="FE1"> \begin{document}$ \begin{equation*} \left\{ \begin{array}{ll} v_{t} = \nabla\cdot(\phi(v)\nabla v-\varphi(v)\nabla w_{1}+\psi(v)\nabla w_{2})+av-bv^{\kappa},\ &amp;\ \ x\in \Omega, \ t&gt;0,\\[2.5mm] 0 = \Delta w_{1}+\alpha v^{\gamma_{1}}-\beta w_{1}, \ &amp;\ \ x\in \Omega, \ t&gt;0,\\[2.5mm] 0 = \Delta w_{2}+\gamma v^{\gamma_{2}}-\delta w_{2}, \ &amp;\ \ x\in \Omega, \ t&gt;0 , \end{array} \right. \end{equation*} $\end{document} </tex-math></disp-formula></p> <p>where $ \Omega $ is a bounded smooth domain of $ \mathbb{R}^{n}(n\geq 1), $ the parameters $ a, b, \alpha, \beta, \gamma, \delta, \gamma_{1}, \gamma_{2} &gt; 0, \kappa &gt; 1, $ and nonnegative functions $ \phi(\varrho) = (\varrho+1)^{m}, $ $ \varphi(\varrho) = \chi \varrho(\varrho+1)^{\theta-1} $ and $ \psi(\varrho) = \xi \varrho(\varrho+1)^{l-1} $ for $ \varrho\geq 0 $ with $ m, \theta, l \in \mathbb{R} $ and $ \chi, \xi &gt; 0. $ In the present work, we improve the boundedness criteria established in previous work and further show that under the corresponding critical cases, namely, assume that $ \theta+\gamma_{1} = \max\{l+\gamma_{2}, \kappa\}\geq m+\frac{2}{n}+1 $ with $ m &gt; -\frac{2}{n}, n\geq 3, $ if one of the following conditions holds:</p> <p>(a) when $ \theta+\gamma_{1} = l+\gamma_{2} = \kappa, $ if $ \theta\geq l\geq 1 $ and $ \frac{[(\kappa-1-m)n-2](2\alpha \chi-\gamma\xi)}{2(l-1)+(\kappa-1-m)n} = b, $ or $ l\geq \theta\geq 1 $ and $ \frac{2\alpha\chi[(\kappa-1-m)n-2]} {2(\theta-1)+(\kappa-1-m)n} = b; $</p> <p>(b) when $ \theta+\gamma_{1} = \kappa &gt; l+\gamma_{2}, $ if $ \theta\geq 1 $ and $ \frac{2\alpha \chi[(\kappa-1-m)n-2]}{2(\theta-1)+(\kappa-1-m)n} = b, $</p> <p>then the system still possesses at least a global classical solution, which is bounded in $ \Omega \times (0, \infty) $. Additionally, we have also explored the long time behavior of the classical solution mentioned above.</p></abstract>
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50

BASEU-BARABAS, Theoni. « Das Bild des «anderen» im Werk von Niketas Choniates. Das Beispiel von Peter und Asen ». BYZANTINA SYMMEIKTA 10 (29 septembre 1996) : 283. http://dx.doi.org/10.12681/byzsym.817.

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&nbsp; <p>&nbsp;</p><p>&Theta;&epsilon;ώ&nu;&eta; &Mu;&pi;&alpha;&zeta;&alpha;ί&omicron;&upsilon;-Barabas</p><p>&nbsp;&Eta; &laquo;&Epsilon;&iota;&kappa;ό&nu;&alpha; &tau;&omicron;&upsilon; Ά&lambda;&lambda;&omicron;&upsilon;&raquo; &sigma;&tau;&omicron; έ&rho;&gamma;&omicron; &tau;&omicron;&upsilon; &Nu;&iota;&kappa;ή&tau;&alpha; &Chi;&omega;&nu;&iota;ά&tau;&eta;. &Eta; &pi;&epsilon;&rho;ί&pi;&tau;&omega;&sigma;&eta; &tau;&eta;&sigmaf; &epsilon;&pi;&alpha;&nu;ά&sigma;&tau;&alpha;&sigma;&eta;&sigmaf; &tau;&omicron;&upsilon; &Pi;έ&tau;&rho;&omicron;&upsilon; &kappa;&alpha;&iota; &Alpha;&sigma;έ&nu; </p><p>&nbsp;</p><p>&Mu;&epsilon; &beta;ά&sigma;&eta; &tau;&omicron; &iota;&sigma;&tau;&omicron;&rho;&iota;&kappa;ό &kappa;&alpha;&iota; &rho;&eta;&tau;&omicron;&rho;&iota;&kappa;ό έ&rho;&gamma;&omicron; &tau;&omicron;&upsilon; &Nu;&iota;&kappa;ή&tau;&alpha; &Chi;&omega;&nu;&iota;ά&tau;&eta; &epsilon;&xi;&epsilon;&tau;ά&zeta;&epsilon;&tau;&alpha;&iota; &omicron; &tau;&rho;ό&pi;&omicron;&sigmaf; &pi;&alpha;&rho;&omicron;&upsilon;&sigma;ί&alpha;&sigma;&eta;&sigmaf; &tau;&omega;&nu; &lambda;&alpha;ώ&nu; &pi;&omicron;&upsilon; &sigma;&upsilon;&mu;&mu;&epsilon;&tau;έ&chi;&omicron;&upsilon;&nu; &sigma;&tau;&eta;&nu; &epsilon;&pi;&alpha;&nu;ά&sigma;&tau;&alpha;&sigma;&eta; &tau;&omicron;&upsilon; &Pi;έ&tau;&rho;&omicron;&upsilon; &kappa;&alpha;&iota; &Alpha;&sigma;έ&nu; &kappa;&alpha;&tau;ά &tau;&eta; &delta;&iota;ά&rho;&kappa;&epsilon;&iota;&alpha; &tau;&eta;&sigmaf; &beta;&alpha;&sigma;&iota;&lambda;&epsilon;ί&alpha;&sigmaf; &tau;&omicron;&upsilon; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;&omicron;ύ &alpha;&upsilon;&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&alpha; &Iota;&sigma;&alpha;&alpha;&kappa;ί&omicron;&upsilon; &Beta;' &Alpha;&gamma;&gamma;έ&lambda;&omicron;&upsilon; (1185-1195). &Eta; &epsilon;&pi;&iota;&lambda;&omicron;&gamma;ή &kappa;&alpha;&tau;ά&lambda;&lambda;&eta;&lambda;&omega;&nu; &lambda;έ&xi;&epsilon;&omega;&nu; &kappa;&alpha;&iota; &epsilon;&kappa;&phi;&rho;ά&sigma;&epsilon;&omega;&nu; &gamma;&iota;&alpha; &tau;&omicron;&upsilon;&sigmaf; &Beta;&omicron;ύ&lambda;&gamma;&alpha;&rho;&omicron;&upsilon;&sigmaf;, &Beta;&lambda;ά&chi;&omicron;&upsilon;&sigmaf; &kappa;&alpha;&iota; &Kappa;&omicron;&upsilon;&mu;ά&nu;&omicron;&upsilon;&sigmaf; &kappa;&alpha;&theta;ώ&sigmaf; &kappa;&alpha;&iota; &eta; &epsilon;&pi;&iota;&sigma;ή&mu;&alpha;&nu;&sigma;&eta; &tau;&eta;&sigmaf; &iota;&delta;&iota;&omicron;&tau;&upsilon;&pi;ί&alpha;&sigmaf; &omicron;&rho;&iota;&sigma;&mu;έ&nu;&omega;&nu; &chi;&alpha;&rho;&alpha;&kappa;&tau;&eta;&rho;&iota;&sigma;&tau;&iota;&kappa;ώ&nu; &gamma;&nu;&omega;&rho;&iota;&sigma;&mu;ά&tau;&omega;&nu; &alpha;&upsilon;&tau;ώ&nu; &tau;&omega;&nu; &lambda;&alpha;ώ&nu; &omicron;&delta;&eta;&gamma;&omicron;ύ&nu; &sigma;&tau;&omicron; &sigma;&upsilon;&mu;&pi;έ&rho;&alpha;&sigma;&mu;&alpha; ό&tau;&iota; &omicron; &Nu;&iota;&kappa;ή&tau;&alpha;&sigmaf; &Chi;&omega;&nu;&iota;ά&tau;&eta;&sigmaf; &sigma;&upsilon;&nu;&epsilon;&iota;&delta;&eta;&tau;ά &tau;&omicron;ύ&sigmaf; &delta;&iota;&alpha;&phi;&omicron;&rho;&omicron;&pi;&omicron;&iota;&epsilon;ί &alpha;&pi;ό &tau;&omicron;&upsilon;&sigmaf; &upsilon;&pi;ό&lambda;&omicron;&iota;&pi;&omicron;&upsilon;&sigmaf; &xi;έ&nu;&omicron;&upsilon;&sigmaf; &lambda;&alpha;&omicron;ύ&sigmaf;. &Pi;&alpha;&rho;ά&lambda;&lambda;&eta;&lambda;&alpha;, ό&mu;&omega;&sigmaf;, &alpha;&sigma;&kappa;&epsilon;ί &kappa;&rho;&iota;&tau;&iota;&kappa;ή &sigma;&tau;&eta;&nu; &pi;&omicron;&lambda;&epsilon;&mu;&iota;&kappa;ή &tau;&alpha;&kappa;&tau;&iota;&kappa;ή &tau;&omicron;&upsilon; &alpha;&upsilon;&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&alpha; &Iota;&sigma;&alpha;&alpha;&kappa;ί&omicron;&upsilon; &Beta;', &tau;&omicron;&nu; &omicron;&pi;&omicron;ί&omicron; &pi;&alpha;&rho;&alpha;&kappa;&omicron;&lambda;&omicron;&upsilon;&theta;&omicron;ύ&sigma;&epsilon; &kappa;&alpha;&tau;ά &tau;&eta; &delta;&iota;ά&rho;&kappa;&epsilon;&iota;&alpha; &tau;&eta;&sigmaf; &delta;&epsilon;ύ&tau;&epsilon;&rho;&eta;&sigmaf; &epsilon;&kappa;&sigma;&tau;&rho;&alpha;&tau;&epsilon;ί&alpha;&sigmaf; &tau;&omicron;&upsilon; &kappa;&alpha;&tau;ά &tau;&omega;&nu; &Beta;&omicron;&upsilon;&lambda;&gamma;ά&rho;&omega;&nu;, &tau;&omicron; &phi;&theta;&iota;&nu;ό&pi;&omega;&rho;&omicron; &tau;&omicron;&upsilon; 1187. &Sigma;&upsilon;&mu;&pi;&epsilon;&rho;&alpha;&sigma;&mu;&alpha;&tau;&iota;&kappa;ά &epsilon;&pi;&iota;&sigma;&eta;&mu;&alpha;ί&nu;&epsilon;&tau;&alpha;&iota; &eta; &chi;&rho;ή&sigma;&eta; &tau;ό&sigma;&omicron; &kappa;&omicron;&iota;&nu;ό&tau;&upsilon;&pi;&omega;&nu; &epsilon;&kappa;&phi;&rho;&alpha;&sigma;&tau;&iota;&kappa;ώ&nu; &mu;έ&sigma;&omega;&nu; ό&sigma;&omicron; &kappa;&alpha;&iota; &delta;&iota;&alpha;&phi;&omicron;&rho;&omicron;&pi;&omicron;&iota;&eta;&mu;έ&nu;&omega;&nu; &kappa;&alpha;&tau;ά &tau;&eta;&nu; &pi;&epsilon;&rho;ί&sigma;&tau;&alpha;&sigma;&eta; &delta;&iota;&alpha;&tau;&upsilon;&pi;ώ&sigma;&epsilon;&omega;&nu; &pi;&omicron;&upsilon; &alpha;&nu;&alpha;&phi;έ&rho;&omicron;&nu;&tau;&alpha;&iota; &sigma;&tau;&eta;&nu; &epsilon;&nu;&delta;&upsilon;&mu;&alpha;&sigma;ί&alpha;, &sigma;&tau;&eta;&nu; &pi;&omicron;&lambda;&epsilon;&mu;&iota;&kappa;ή &tau;&alpha;&kappa;&tau;&iota;&kappa;ή, &tau;&alpha; &pi;&omicron;&lambda;&epsilon;&mu;&iota;&kappa;ά ή&theta;&eta; ή &tau;&iota;&sigmaf; &gamma;&alpha;&sigma;&tau;&rho;&iota;&mu;&alpha;&rho;&gamma;&iota;&kappa;έ&sigmaf; &pi;&rho;&omicron;&tau;&iota;&mu;ή&sigma;&epsilon;&iota;&sigmaf; &tau;&omega;&nu; &laquo;&alpha;&pi;&omicron;&sigma;&tau;&alpha;&tau;ώ&nu;&raquo;. &Omicron; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ό&sigmaf; &iota;&sigma;&tau;&omicron;&rho;&iota;&kappa;ό&sigmaf; &kappa;&alpha;&iota; &rho;ή&tau;&omicron;&rho;&alpha;&sigmaf; &epsilon;ί&nu;&alpha;&iota; &epsilon;&pi;ί&sigma;&eta;&sigmaf; &pi;&rho;ό&theta;&upsilon;&mu;&omicron;&sigmaf; &nu;&alpha; &alpha;&nu;&alpha;&gamma;&nu;&omega;&rho;ί&sigma;&epsilon;&iota; &theta;&epsilon;&tau;&iota;&kappa;έ&sigmaf; &iota;&delta;&iota;ό&tau;&eta;&tau;&epsilon;&sigmaf; &sigma;&tau;&omicron;&nu; &beta;&omicron;ύ&lambda;&gamma;&alpha;&rho;&omicron; &alpha;&nu;&tau;ί&pi;&alpha;&lambda;&omicron; &tau;&omicron;&upsilon; &kappa;&alpha;&iota; &nu;&alpha; &kappa;&alpha;&tau;&eta;&gamma;&omicron;&rho;ή&sigma;&epsilon;&iota; &tau;&omicron;&nu; &beta;&upsilon;&zeta;&alpha;&nu;&tau;&iota;&nu;ό &alpha;&upsilon;&tau;&omicron;&kappa;&rho;ά&tau;&omicron;&rho;&alpha; &gamma;&iota;&alpha; &alpha;&delta;&rho;ά&nu;&epsilon;&iota;&alpha; &kappa;&alpha;&iota; &omicron;&lambda;&iota;&gamma;&omega;&rho;ί&alpha;.</p>
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