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Journal articles on the topic 'Torella'

Author: Grafiati
Published: 10 March 2023
Last updated: 11 March 2023

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1

Padoux, André. "Raffaele Torella, Il pensiero dell’India. Un’introduzione." Archives de sciences sociales des religions, no. 148 (December 31, 2009): 75–342. http://dx.doi.org/10.4000/assr.21192.

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2

Szymala, Jacek, and Andrei Rogatchevski. "Svalbard w filmach polskich z lat 30. XX wieku." Kwartalnik Filmowy, no. 112 (December 31, 2020): 161–80. http://dx.doi.org/10.36744/kf.496.

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W 2020 r. minęła 100. rocznica zawarcia traktatu svalbardzkiego, na mocy którego archipelag ten przyznano Norwegii. Polska podpisała go w 1931 r. W roku następnym rozpoczęły się polskie wyprawy polarne. Ekspedycje te były związane z badaniami prowadzonymi z punktu widzenia nauk przyrodniczych, a ekipom towarzyszyli także fotografowie i/lub filmowcy. Celem artykułu jest przedstawienie, analiza i interpretacja materiału wizualnego, jaki pozostał po tych wyprawach, głównie filmowego. W tekście zostały omówione trzy produkcje z lat 30. (Wyspa mgieł i wichrów, Wśród mórz Arktyki oraz Do Ziemi Torella) stanowiące źródła z obszaru historii wizualnej. Filmy te mogą pomóc w studiowaniu historii nauki, zmian krajobrazu, historii cywilizacji oraz w analizowaniu badań polarnych itd.; są także ciekawym głosem na temat polskiej historiografii dotyczącej Arktyki. Autorzy tekstu poświęcają szczególną uwagę odnalezionemu w 2019 r. reportażowi Do Ziemi Torella (reż. Witold Biernawski). Istotną część opracowania stanowi zamieszczona na końcu tabela, w której znajdują się informacje o 34 polskich filmach na temat Svalbardu.
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3

Szymala, Jacek, and Andrei Rogatchevski. "Filmowe portrety Stanisława Siedleckiego (1912–2002) na tle Svalbardu. Fragmenty wizualnej historii nauki." Kwartalnik Historii Nauki i Techniki, no. 3 (2021): 123–42. http://dx.doi.org/10.4467/0023589xkhnt.21.022.14183.

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Stanisław Siedlecki’s (1912–2002) Film Portraits against the Backdrop of Svalbard. Vignettes from the Visual History of Science The article offers a new perspective on Stanisław Siedlecki’s biography through visual history, with a particular emphasis on film history. The connections between Siedlecki’s life and the cinema can be grouped in three sections: 1. films starring Siedlecki, 2. films by Siedlecki and 3. films about Siedlecki. The film Do Ziemi Torella (To Torell Land) represents the pre-war period; the post-war period is marked by Siedlecki’s collaboration with Jarosław Brzozowcki on the making of Skroplone Powietrze (Liquefied Air) and Wieliczka – both from 1946. In the International Geophysical Year 1957/1958, Siedlecki led the Polish polar expedition, during which the visual material was created. He appeared in all three ‘roles’ (as a co-writer, protagonist, and consultant) in Jarosław Brzozowski’s film W Zatoce Białych Niedźwiedzi (In the Polar Bear Bay). He consulted polar films until the early 1990s. There are also two film biographies (portraits) of Siedlecki by Wanda Rollna and Iwona Bartólewska. The analysis of this material has also shed new light on the visual narration of the Polish polar expeditions in the 20th century.
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4

Eliade, Mircea. "Vasugupta: Śivasūtra, con il commento di Kṣemarāja. Raffaele Torella." History of Religions 25, no. 1 (August 1985): 97. http://dx.doi.org/10.1086/463027.

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5

Marjanovic, Boris. "The Philosophical Traditions of India: An Appraisal - By Raffaele Torella." Religious Studies Review 38, no. 2 (June 2012): 117. http://dx.doi.org/10.1111/j.1748-0922.2012.01612_17.x.

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6

Padoux, André. "Giuliano Boccali, Raffaele Torella, (éds.), Passioni d’Oriente. Eros ed emozioni in India Tibet." Archives de sciences sociales des religions, no. 148 (December 31, 2009): 75–342. http://dx.doi.org/10.4000/assr.21519.

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7

Poli, Annarosa. "Annalisa Bottacin, L’amicizia di Stendhal con i marchesi Potenziani e i principi di Torella. Con documenti inediti." Studi Francesi, no. 145 (XLIX | I) (July 1, 2005): 181–82. http://dx.doi.org/10.4000/studifrancesi.36367.

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8

Porfido, Sabina, Giuliana Alessio, Germana Gaudiosi, Rosa Nappi, Alessandro Maria Michetti, and Efisio Spiga. "Photographic Reportage on the Rebuilding after the Irpinia-Basilicata 1980 Earthquake (Southern Italy)." Geosciences 11, no. 1 (December 25, 2020): 6. http://dx.doi.org/10.3390/geosciences11010006.

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This paper aims to present, through a photographic reportage, the current state of rebuilding of the most devastated villages by the earthquake that hit the Southern Italy on 23 November 1980, in Irpinia-Basilicata. The earthquake was characterized by magnitude Ml = 6.9 and epicentral intensity I0 = X MCS. It was felt throughout Italy with the epicenter in the Southern Apennines, between the regions of Campania and Basilicata that were the most damaged areas. About 800 localities were serious damaged; 7,500 houses were completely destroyed and 27,500 seriously damaged. The photographic survey has been done in 23 towns during the last five years: Castelnuovo di Conza, Conza della Campania, Laviano, Lioni, Santomenna, Sant’Angelo dei Lombardi, Balvano, Caposele, Calabritto and the hamlet of Quaglietta, San Mango sul Calore, San Michele di Serino, Pescopagano, Guardia dei Lombardi, Torella dei Lombardi, Colliano, Romagnano al Monte, Salvitelle, Senerchia, Teora, Bisaccia, Calitri and Avellino. Forty years after the 1980 earthquake, the photographs show villages almost completely rebuilt with modern techniques where reinforced concrete prevails. Only in few instances, the reconstruction was carried out trying to recover the pre-existing building heritage, without changing the original urban planning, or modifying it. We argue that this photography collection allows to assess the real understanding of the geological information for urban planning after a major destructive seismic event. Even more than this, documenting the rebuilding process in a large epicentral area reveals the human legacy to the natural landscape, and our ability, or failure, to properly interpret the environmental fate of a site.
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9

Corte-Rodríguez, Miguel De la. "Book review: Caring Responsibilities in European Law and Policy. Who Cares?, edited by Eugenia Caracciolo di Torella and Annick Masselot. (Abingdon: Routledge, 2020)." Common Market Law Review 57, Issue 6 (November 1, 2020): 2018–20. http://dx.doi.org/10.54648/cola2020785.

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10

Cox, David, Ron Donagi, and Loring Tu. "Variational Torelli implies generic Torelli." Inventiones Mathematicae 88, no. 2 (June 1987): 439–46. http://dx.doi.org/10.1007/bf01388918.

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11

Putman, Andrew. "The Johnson homomorphism and its kernel." Journal für die reine und angewandte Mathematik (Crelles Journal) 2018, no. 735 (February 1, 2018): 109–41. http://dx.doi.org/10.1515/crelle-2015-0017.

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AbstractWe give a new proof of a celebrated theorem of Dennis Johnson that asserts that the kernel of the Johnson homomorphism on the Torelli subgroup of the mapping class group is generated by separating twists. In fact, we prove a more general result that also applies to “subsurface Torelli groups”. Using this, we extend Johnson’s calculation of the rational abelianization of the Torelli group not only to the subsurface Torelli groups, but also to finite-index subgroups of the Torelli group that contain the kernel of the Johnson homomorphism.
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12

Voisin, Claire. "Schiffer variations and the generic Torelli theorem for hypersurfaces." Compositio Mathematica 158, no. 1 (January 2022): 89–122. http://dx.doi.org/10.1112/s0010437x21007727.

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We prove the generic Torelli theorem for hypersurfaces in $\mathbb {P}^{n}$ of degree $d$ dividing $n+1$, for $d$ sufficiently large. Our proof involves the higher-order study of the variation of Hodge structure along particular one-parameter families of hypersurfaces that we call ‘Schiffer variations.’ We also analyze the case of degree $4$. Combined with Donagi's generic Torelli theorem and results of Cox and Green, this shows that the generic Torelli theorem for hypersurfaces holds with finitely many exceptions.
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13

Landesman, Aaron. "The Torelli map restricted to the hyperelliptic locus." Transactions of the American Mathematical Society, Series B 8, no. 12 (April 9, 2021): 354–78. http://dx.doi.org/10.1090/btran/64.

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Let g ≥ 2 g \geq 2 and let the Torelli map denote the map sending a genus g g curve to its principally polarized Jacobian. We show that the restriction of the Torelli map to the hyperelliptic locus is an immersion in characteristic not 2 2 . In characteristic 2 2 , we show the Torelli map restricted to the hyperelliptic locus fails to be an immersion because it is generically inseparable; moreover, the induced map on tangent spaces has kernel of dimension g − 2 g-2 at every point.
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14

Faenzi, Daniele, Daniel Matei, and Jean Vallès. "Hyperplane arrangements of Torelli type." Compositio Mathematica 149, no. 2 (December 14, 2012): 309–32. http://dx.doi.org/10.1112/s0010437x12000577.

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AbstractWe give a necessary and sufficient condition in order for a hyperplane arrangement to be of Torelli type, namely that it is recovered as the set of unstable hyperplanes of its Dolgachev sheaf of logarithmic differentials. Decompositions and semistability of non-Torelli arrangements are investigated.
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15

Akita, Toshiyuki. "On the homology of Torelli groups and Torelli spaces." Proceedings of the Japan Academy, Series A, Mathematical Sciences 75, no. 2 (February 1999): 7–8. http://dx.doi.org/10.3792/pjaa.75.7.

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16

Akita, Toshiyuki. "Homological infiniteness of decorated Torelli groups and Torelli spaces." Tohoku Mathematical Journal 53, no. 1 (2001): 145–47. http://dx.doi.org/10.2748/tmj/1178207536.

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17

Zehnder, Jean-Claude. "Giuseppe Torelli und Johann Sebastian Bach." Bach-Jahrbuch 77 (May 11, 2018): 33–96. http://dx.doi.org/10.13141/bjb.v19912726.

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Bevor der Einfluss Anton Vivaldis auf Bachs Stil einsetzte (um 1715), sind weitere italienische Vorbilder anzunehmen. Für eine stilistische Verbindung zu Torelli sprechen eine Begegnung in Weimar (1709) sowie stilanalytische Parallelen: Formen mit Kurz-Ritornellen, das Wideraufgreifen längerer Abschnitte, die Gestaltung des Adagios. Torelli: Concerti aus op. 8. (Autor, Quelle: Bibliographie des Musikschrifttums online)
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18

Kuno, Erika, and Genki Omori. "A lower bound of the distortion of the Torelli group in the mapping class group with boundary components." Journal of Knot Theory and Its Ramifications 26, no. 08 (April 20, 2017): 1750049. http://dx.doi.org/10.1142/s0218216517500493.

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We prove that the Torelli group of an oriented surface with any number of boundary components is at least exponentially distorted in the mapping class group by using Broaddus–Farb–Putman’s techniques. Further we show that the distortion of the Torelli group in the level [Formula: see text] mapping class group is the same as that in the mapping class group.
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19

Day, Matthew, and Andrew Putman. "A Birman exact sequence for the Torelli subgroup of Aut(Fn)." International Journal of Algebra and Computation 26, no. 03 (May 2016): 585–617. http://dx.doi.org/10.1142/s0218196716500260.

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We develop an analogue of the Birman exact sequence for the Torelli subgroup of [Formula: see text]. This builds on earlier work of the authors, who studied an analogue of the Birman exact sequence for the entire group [Formula: see text]. These results play an important role in the authors’ recent work on the second homology group of the Torelli group.
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20

MORITA, S., and R. C. PENNER. "Torelli groups, extended Johnson homomorphisms, and new cycles on the moduli space of curves." Mathematical Proceedings of the Cambridge Philosophical Society 144, no. 3 (May 2008): 651–71. http://dx.doi.org/10.1017/s0305004107000990.

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AbstractInfinite presentations are given for all of the higher Torelli groups of once-punctured surfaces. In the case of the classical Torelli group, a finite presentation of the corresponding groupoid is also given, and finite presentations of the classical Torelli groups acting trivially on homology modulo N are derived for all N. Furthermore, the first Johnson homomorphism, which is defined from the classical Torelli group to the third exterior power of the homology of the surface, is shown to lift to an explicit canonical 1-cocycle of the Teichmüller space. The main tool for these results is the known mapping class group invariant ideal cell decomposition of the Teichmüller space.This new 1-cocycle is mapping class group equivariant, so various contractions of its powers yield various combinatorial (co)cycles of the moduli space of curves, which are also new. Our combinatorial construction can be related to former works of Kawazumi and the first-named author with the consequence that the algebra generated by the cohomology classes represented by the new cocycles is precisely the tautological algebra of the moduli space.There is finally a discussion of prospects for similarly finding cocycle lifts of the higher Johnson homomorphisms.
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21

Artamkin, I. V. "Discrete Torelli theorem." Sbornik: Mathematics 197, no. 8 (August 31, 2006): 1109–20. http://dx.doi.org/10.1070/sm2006v197n08abeh003790.

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22

Biswas, Indranil, Tomás L. Gómez, and Marina Logares. "Integrable Systems and Torelli Theorems for the Moduli Spaces of Parabolic Bundles and Parabolic Higgs Bundles." Canadian Journal of Mathematics 68, no. 3 (June 1, 2016): 504–20. http://dx.doi.org/10.4153/cjm-2015-039-5.

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AbstractWe prove a Torelli theorem for the moduli space of semistable parabolic Higgs bundles over a smooth complex projective algebraic curve under the assumption that the parabolic weight systemis generic. When the genus is at least two, using this result we also prove a Torelli theoremfor the moduli space of semistable parabolic bundles of rank at least two with generic parabolic weights. The key input in the proofs is a method of J.C. Hurtubise.
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23

Jacobus, Rodrigo, and Cida Golin. "Um nobre bufão no reino da grande imprensa: a construção da personagem Barão de Itararé na paródia jornalística do semanário A Manha (1926-1935)." Intercom: Revista Brasileira de Ciências da Comunicação 34, no. 2 (December 2011): 55–74. http://dx.doi.org/10.1590/s1809-58442011000200004.

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O Barão de Itararé figura entre as mais antológicas criações do jornalista Apparício Torelly (1895-1971) no semanário humorístico A Manha (1926-1959). Por meio de pesquisa bibliográfica e da narratologia como método, este artigo tem como objetivo analisar a construção hiperbólica do Barão de Itararé, projeção fictícia de Torelly n'A Manha, dispositivo paródico da grande imprensa da época. Em 20 textos selecionados nas mais de 450 narrativas publicadas entre 1926 e 1935, demarca a metamorfose da personagem nos diversos títulos que assumiu (nosso querido diretor, marechal-almirante, Barão, Duque, Grão-Duque e Imperador). Conclui que, nas páginas de A Manha, Torelly vestiu a fantasia de um bufão-mor da cena política brasileira, armando uma contundente sátira aos diversos setores hegemônicos da sociedade de então e suas relações com a imprensa. Na sua obra longeva, o jornalista teceu uma importante matriz da narrativa humorística crítica.
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24

Wang, Zhenjian. "On Deformations of Nodal Hypersurfaces." Canadian Mathematical Bulletin 61, no. 3 (September 1, 2018): 659–72. http://dx.doi.org/10.4153/cmb-2017-069-x.

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25

Hatcher, Allen, and Dan Margalit. "Generating the Torelli group." L’Enseignement Mathématique 58, no. 1 (2012): 165–88. http://dx.doi.org/10.4171/lem/58-1-8.

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26

Gros, Pierre, and Françoise-Hélène Massa-Pairault. "Hommage à Mario Torelli." Revue archéologique 71, no. 1 (April 29, 2021): 3–7. http://dx.doi.org/10.3917/arch.211.0003.

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27

Karpishpan, Yakov. "Torelli theorems for singularities." Inventiones Mathematicae 100, no. 1 (December 1990): 97–141. http://dx.doi.org/10.1007/bf01231182.

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28

Dhillon, Ajneet. "A Generalized Torelli Theorem." Canadian Journal of Mathematics 55, no. 2 (April 1, 2003): 248–65. http://dx.doi.org/10.4153/cjm-2003-012-5.

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AbstractGiven a smooth projective curve C of positive genus g, Torelli's theorem asserts that the pair (J(C), Wg−1) determines C. We show that the theorem is true with Wg−1 replaced by Wd for each d in the range 1 ≤ d ≤ g − 1.
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29

Karpishpan, Yakov. "Torelli theorems for singularities." Inventiones Mathematicae 108, no. 1 (December 1992): 667–68. http://dx.doi.org/10.1007/bf02100621.

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30

Chen, Ke, Xin Lu, and Kang Zuo. "On the Oort conjecture for Shimura varieties of unitary and orthogonal types." Compositio Mathematica 152, no. 5 (February 2, 2016): 889–917. http://dx.doi.org/10.1112/s0010437x15007794.

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In this paper we study the Oort conjecture concerning the non-existence of Shimura subvarieties contained generically in the Torelli locus in the Siegel modular variety${\mathcal{A}}_{g}$. Using the poly-stability of Higgs bundles on curves and the slope inequality of Xiao on fibered surfaces, we show that a Shimura curve$C$is not contained generically in the Torelli locus if its canonical Higgs bundle contains a unitary Higgs subbundle of rank at least$(4g+2)/5$. From this we prove that a Shimura subvariety of$\mathbf{SU}(n,1)$type is not contained generically in the Torelli locus when a numerical inequality holds, which involves the genus$g$, the dimension$n+1$, the degree$2d$of CM field of the Hermitian space, and the type of the symplectic representation defining the Shimura subdatum. A similar result holds for Shimura subvarieties of$\mathbf{SO}(n,2)$type, defined by spin groups associated to quadratic spaces over a totally real number field of degree at least$6$subject to some natural constraints of signatures.
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31

Suzuki, Masaaki. "Irreducible decomposition of the Magnus representation of the Torelli group." Bulletin of the Australian Mathematical Society 67, no. 1 (February 2003): 1–14. http://dx.doi.org/10.1017/s0004972700033475.

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32

BRENDLE, TARA E., and DAN MARGALIT. "Factoring in the hyperelliptic Torelli group." Mathematical Proceedings of the Cambridge Philosophical Society 159, no. 2 (June 19, 2015): 207–17. http://dx.doi.org/10.1017/s0305004115000286.

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AbstractThe hyperelliptic Torelli group is the subgroup of the mapping class group consisting of elements that act trivially on the homology of the surface and that also commute with some fixed hyperelliptic involution. Putman and the authors proved that this group is generated by Dehn twists about separating curves fixed by the hyperelliptic involution. In this paper, we introduce an algorithmic approach to factoring a wide class of elements of the hyperelliptic Torelli group into such Dehn twists, and apply our methods to several basic types of elements. As one consequence, we answer an old question of Dennis Johnson.
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33

PAL, AARATRIK, and MONORANJAN CHOWDHURY. "Torenia hookeri, a new combination in Asian Linderniaceae and first record of T. godefroyi in the Himalayan hotspot." Phytotaxa 549, no. 2 (June 8, 2022): 230–34. http://dx.doi.org/10.11646/phytotaxa.549.2.8.

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Recent phylogenetic revision distinguishes Torenia from Vandellia by hairy or glabrous ovary and poricidal or septicidal capsule not extending the length of calyx (vs glabrous ovary and septicidal capsule clearly exceeding the calyx). Our current study showed that Vandellia hookeri exhibits all the characteristics of Torenia, therefore we change the generic treatment of V. hookeri to Torenia. Torenia godefroyi is also recorded from Himalayan Hotspot for the first time.
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34

Brand, Andrew J., and Mark P. Bridgen. "‘UConn White’: A White-flowered Torenia fournieri." HortScience 24, no. 4 (August 1989): 714–15. http://dx.doi.org/10.21273/hortsci.24.4.714.

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Abstract Torenia fournieri L., commonly known as the wishbone flower, bluewings, or torenia, is a bedding plant from the Scrophulariaceae. Native to Indochina, torenia plants grow well in full sun or partial shade but prefer cool, moist, shaded areas. Torenia are oppositely branched, round in habit, and attain a height of 30 cm. These low-growing annuals are attractive in garden borders but are also well-adapted to pot culture and hanging baskets. Torenia flowers are located on terminal racemes and consist of a five-winged tubular calyx. The common name, wishbone flower, refers to the shape and position of the stamens, which arch together, fusing at the anthers to resemble a chicken wishbone.
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35

León, Juan Sebastián Ospina. "La conquista del espacio: cine silente uruguayo (1915‐32), Georgina Torello (2018)." Studies in Spanish & Latin-American Cinemas 18, no. 2 (June 1, 2021): 237–39. http://dx.doi.org/10.1386/slac_00050_5.

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36

Ivinskis, K?stutis. "A variational mixed Torelli theorem." Duke Mathematical Journal 74, no. 1 (April 1994): 237–51. http://dx.doi.org/10.1215/s0012-7094-94-07412-7.

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37

Akita, Toshiyuki. "Homological infiniteness of Torelli groups." Topology 40, no. 2 (March 2001): 213–21. http://dx.doi.org/10.1016/s0040-9383(99)00050-6.

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38

Pirola, Gian Pietro, and Montserrat Teixidor i Bigas. "Generic Torelli forW d r." Mathematische Zeitschrift 209, no. 1 (January 1992): 53–54. http://dx.doi.org/10.1007/bf02570819.

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39

Baykur, R. İnanç, and Dan Margalit. "Lefschetz fibrations and Torelli groups." Geometriae Dedicata 177, no. 1 (June 3, 2014): 275–91. http://dx.doi.org/10.1007/s10711-014-9989-8.

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40

Brannetti, Silvia, Margarida Melo, and Filippo Viviani. "On the tropical Torelli map." Advances in Mathematics 226, no. 3 (February 2011): 2546–86. http://dx.doi.org/10.1016/j.aim.2010.09.011.

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41

Alexeev, Valery. "Compactified Jacobians and Torelli map." Publications of the Research Institute for Mathematical Sciences 40, no. 4 (2004): 1241–65. http://dx.doi.org/10.2977/prims/1145475446.

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42

Donagi, Ron, and Loring W. Tu. "Generic torelli for weighted hypersurfaces." Mathematische Annalen 276, no. 3 (September 1987): 399–413. http://dx.doi.org/10.1007/bf01450837.

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43

CALCUT, J. S. "TORELLI ACTIONS AND SMOOTH STRUCTURES ON FOUR MANIFOLDS." Journal of Knot Theory and Its Ramifications 17, no. 02 (February 2008): 171–90. http://dx.doi.org/10.1142/s0218216508006075.

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Artin presentations are discrete equivalents of planar open book decompositions of closed, orientable three manifolds. Artin presentations characterize the fundamental groups of closed, orientable three manifolds. An Artin presentation also determines a smooth, compact, simply conected four manifold that bounds the three dimensional open book. In this way, the study of three and four manifolds may be approached purely group theoretically. In the theory of Artin presentations, elements of the Torelli subgroup act on the topology and smooth structures of the three and four manifolds. We show that the Torelli action can preserve the continuous topological type of a four manifold while changing its smooth structure. This is a new, group theoretic method of altering the smooth structure on a four manifold.
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44

Brando, Oscar. "Reseñas bibliográficas." Dixit, no. 33 (December 10, 2020): 89–95. http://dx.doi.org/10.22235/d.v1i33.2380.

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Reseñas de los libros: - Cultura y cinefilia. Historia del público de la Cinemateca Uruguaya, de Germán Silveira. - La conquista del espacio. Cine silente uruguayo (1915-1932), de Georgina Torello
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45

Brando, Oscar. "Reseñas bibliográficas." Dixit, no. 33 (December 17, 2020): 89–95. http://dx.doi.org/10.22235/d33.2380.

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Reseñas de los libros: - Cultura y cinefilia. Historia del público de la Cinemateca Uruguaya, de Germán Silveira. - La conquista del espacio. Cine silente uruguayo (1915-1932), de Georgina Torello
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46

Aida, Ryutaro, and Michio Shibata. "Agrobacterium-mediated Transformation of Torenia (Torenia fournieri)." Ikushugaku zasshi 45, no. 1 (1995): 71–74. http://dx.doi.org/10.1270/jsbbs1951.45.71.

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47

Strandén-Backa, Sofie. "Det svenska köket som rum för drömmar, ideal och vardagsliv." Budkavlen 99 (November 10, 2020): 183–85. http://dx.doi.org/10.37447/bk.99543.

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48

Fischer, Eberhard, and Olivier Lachenaud. "A new species of Torenia (Linderniaceae) from Gabon, remarks on Torenia mannii Skan, and a key to the African and Madagascan Torenia species." Phytotaxa 125, no. 1 (August 21, 2013): 40. http://dx.doi.org/10.11646/phytotaxa.125.1.6.

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The new species Torenia daubyi from Gabon is described and illustrated. It is closely related to T. mannii from which it differs in the smaller and relatively broader leaves, the broader calyx wings, and the shorter corolla. From T. silvicola it differs in the acute calyx lobes, broader calyx wings, and the filaments of the abaxial stamens bearing a clavate appendage. A key to the African and Madagascan species of Torenia is provided and the rediscovery of Torenia mannii, hitherto only known from the type, is reported.
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49

TSUJI, SHUNSUKE. "The Torelli group and the Kauffman bracket skein module." Mathematical Proceedings of the Cambridge Philosophical Society 165, no. 1 (March 23, 2017): 163–78. http://dx.doi.org/10.1017/s0305004117000366.

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AbstractWe introduce an embedding of the Torelli group of a compact connected oriented surface with non-empty connected boundary into the completed Kauffman bracket skein algebra of the surface, which gives a new construction of the first Johnson homomorphism.
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50

Aramayona, Javier, Tyrone Ghaswala, Autumn Kent, Alan McLeay, Jing Tao, and Rebecca Winarski. "Big Torelli groups: generation and commensuration." Groups, Geometry, and Dynamics 13, no. 4 (September 30, 2019): 1373–99. http://dx.doi.org/10.4171/ggd/526.

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