Gotowe bibliografie tematyczne / Fully-nonlinear elliptic PDE

Gotowa bibliografia na temat „Fully-nonlinear elliptic PDE”

Autor: Grafiati
Data publikacji: 4 czerwca 2021
Data aktualizacji: 31 stycznia 2023

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Artykuły w czasopismach na temat "Fully-nonlinear elliptic PDE"

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Sirakov, Boyan. "Solvability of Uniformly Elliptic Fully Nonlinear PDE". Archive for Rational Mechanics and Analysis 195, nr 2 (6.05.2009): 579–607. http://dx.doi.org/10.1007/s00205-009-0218-9.

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Ikoma, Norihisa, i Hitoshi Ishii. "Eigenvalue problem for fully nonlinear second-order elliptic PDE on balls". Annales de l'Institut Henri Poincare (C) Non Linear Analysis 29, nr 5 (wrzesień 2012): 783–812. http://dx.doi.org/10.1016/j.anihpc.2012.04.004.

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KOIKE, Shigeaki, i Andrzej ŚWIĘCH. "Weak Harnack inequality for fully nonlinear uniformly elliptic PDE with unbounded ingredients". Journal of the Mathematical Society of Japan 61, nr 3 (lipiec 2009): 723–55. http://dx.doi.org/10.2969/jmsj/06130723.

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Ikoma, Norihisa, i Hitoshi Ishii. "Eigenvalue problem for fully nonlinear second-order elliptic PDE on balls, II". Bulletin of Mathematical Sciences 5, nr 3 (25.07.2015): 451–510. http://dx.doi.org/10.1007/s13373-015-0071-0.

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Ayanbayev, Birzhan, i Nikos Katzourakis. "On the Inverse Source Identification Problem in $L^{\infty }$ for Fully Nonlinear Elliptic PDE". Vietnam Journal of Mathematics 49, nr 3 (22.07.2021): 815–29. http://dx.doi.org/10.1007/s10013-021-00515-6.

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AbstractIn this paper we generalise the results proved in N. Katzourakis (SIAM J. Math. Anal. 51, 1349–1370, 2019) by studying the ill-posed problem of identifying the source of a fully nonlinear elliptic equation. We assume Dirichlet data and some partial noisy information for the solution on a compact set through a fully nonlinear observation operator. We deal with the highly nonlinear nonconvex nature of the problem and the lack of weak continuity by introducing a two-parameter Tykhonov regularisation with a higher order L2 “viscosity term” for the $L^{\infty }$ L ∞ minimisation problem which allows to approximate by weakly lower semicontinuous cost functionals.
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Barles, G., i Jérôme Busca. "EXISTENCE AND COMPARISON RESULTS FOR FULLY NONLINEAR DEGENERATE ELLIPTIC EQUATIONS WITHOUT ZEROTH-ORDER TERM1*". Communications in Partial Differential Equations 26, nr 11-12 (1.11.2001): 2323–37. http://dx.doi.org/10.1081/pde-100107824.

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Jensen, Robert, i Andrzej Świech. "Uniqueness and existence of maximal and minimal solutions of fully nonlinear elliptic PDE". Communications on Pure & Applied Analysis 4, nr 1 (2005): 199–207. http://dx.doi.org/10.3934/cpaa.2005.4.187.

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Caffarelli, Luis A., i Panagiotis E. Souganidis. "Rates of convergence for the homogenization of fully nonlinear uniformly elliptic pde in random media". Inventiones mathematicae 180, nr 2 (8.01.2010): 301–60. http://dx.doi.org/10.1007/s00222-009-0230-6.

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Philippin, G. A., i A. Safoui. "Some applications of the maximum principle to a variety of fully nonlinear elliptic PDE?s". Zeitschrift f�r Angewandte Mathematik und Physik (ZAMP) 54, nr 5 (1.09.2003): 739–55. http://dx.doi.org/10.1007/s00033-003-3200-7.

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Katzourakis, Nikos. "On linear degenerate elliptic PDE systems with constant coefficients". Advances in Calculus of Variations 9, nr 3 (1.07.2016): 283–91. http://dx.doi.org/10.1515/acv-2015-0004.

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AbstractLet ${\mathbf{A}}$ be a symmetric convex quadratic form on ${\mathbb{R}^{Nn}}$ and Ω $\subset$$\mathbb{R}^{n}$ a bounded convex domain. We consider the problem of existence of solutions u: Ω $\subset$$\mathbb{R}^{n}$$\to$$\mathbb{R}^{N}$ to the problem${}\left\{\begin{aligned} \displaystyle\sum_{\beta=1}^{N}\sum_{i,j=1}^{n}% \mathbf{A}_{\alpha i\beta j}D^{2}_{ij}u_{\beta}&\displaystyle=f_{\alpha}&&% \displaystyle\text{in }\Omega,\\ \displaystyle u&\displaystyle=0&&\displaystyle\text{on }\partial\Omega,\end{% aligned}\right.\phantom{\}}$when ${f\in L^{2}(\Omega,\mathbb{R}^{N})}$. Problem (1) is degenerate elliptic and it has not been considered before without the assumption of strict rank-one convexity. In general, it may not have even distributional solutions. By introducing an extension of distributions adapted to (1), we prove existence, partial regularity and by imposing an extra condition uniqueness as well. The satisfaction of the boundary condition is also an issue due to the low regularity of the solution. The motivation to study (1) and the method of the proof arose from recent work of the author [10] on generalised solutions for fully nonlinear systems.
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Rozprawy doktorskie na temat "Fully-nonlinear elliptic PDE"

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Guo, Sheng. "On Neumann Problems for Fully Nonlinear Elliptic and Parabolic Equations on Manifolds". The Ohio State University, 2019. http://rave.ohiolink.edu/etdc/view?acc_num=osu1571696906482925.

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von, Nessi Gregory Thomas, i greg vonnessi@maths anu edu au. "Regularity Results for Potential Functions of the Optimal Transportation Problem on Spheres and Related Hessian Equations". The Australian National University. Mathematical Sciences Institute, 2008. http://thesis.anu.edu.au./public/adt-ANU20081215.120059.

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In this thesis, results will be presented that pertain to the global regularity of solutions to boundary value problems having the general form \begin{align} F\left[D^2u-A(\,\cdot\,,u,Du)\right] &= B(\,\cdot\,,u,Du),\quad\text{in}\ \Omega^-,\notag\\ T_u(\Omega^-) &= \Omega^+, \end{align} where $A$, $B$, $T_u$ are all prescribed; and $\Omega^-$ along with $\Omega^+$ are bounded in $\mathbb{R}^n$, smooth and satisfying notions of c-convexity and c^*-convexity relative to one another (see [MTW05] for definitions). In particular, the case where $F$ is a quotient of symmetric functions of the eigenvalues of its argument matrix will be investigated. Ultimately, analogies to the global regularity result presented in [TW06] for the Optimal Transportation Problem to this new fully-nonlinear elliptic boundary value problem will be presented and proven. It will also be shown that the A3w condition (first presented in [MTW05]) is also necessary for global regularity in the case of (1). The core part of this research lies in proving various a priori estimates so that a method of continuity argument can be applied to get the existence of globally smooth solutions. The a priori estimates vary from those presented in [TW06], due to the structure of F, introducing some complications that are not present in the Optimal Transportation case.¶ In the final chapter of this thesis, the A3 condition will be reformulated and analysed on round spheres. The example cost-functions subsequently analysed have already been studied in the Euclidean case within [MTW05] and [TW06]. In this research, a stereographic projection is utilised to reformulate the A3 condition on round spheres for a general class of cost-functions, which are general functions of the geodesic distance as defined relative to the underlying round sphere. With this general expression, the A3 condition can be readily verified for a large class of cost-functions that depend on the metrics of round spheres, which is tantamount (combined with some geometric assumptions on the source and target domains) to the classical regularity for solutions of the Optimal Transportation Problem on round spheres.
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Chen, Huyuan. "Fully linear elliptic equations and semilinear fractionnal elliptic equations". Thesis, Tours, 2014. http://www.theses.fr/2014TOUR4001/document.

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Cette thèse est divisée en six parties. La première partie est consacrée à l'étude de propriétés de Hadamard et à l'obtention de théorèmes de Liouville pour des solutions de viscosité d'équations aux dérivées partielles elliptiques complètement non-linéaires avec des termes de gradient,
This thesis is divided into six parts. The first part is devoted to prove Hadamard properties and Liouville type theorems for viscosity solutions of fully nonlinear elliptic partial differential equations with gradient term
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Prazeres, Disson Soares dos. "Improved regularity estimates in nonlinear elliptic equations". Universidade Federal do CearÃ, 2014. http://www.teses.ufc.br/tde_busca/arquivo.php?codArquivo=13536.

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CoordenaÃÃo de AperfeÃoamento de Pessoal de NÃvel Superior
Conselho Nacional de Desenvolvimento CientÃfico e TecnolÃgico
In this work we establish local regularity estimates for at solutions to non-convex fully nonlinear elliptic equations and we study cavitation type equations modeled within coef- icients bounded and measurable.
Neste trabalho estabelecemos estimativas de regularidade local para soluÃÃes "flat" de equaÃÃes elÃpticas totalmente nÃo-lineares nÃo-convexas e estudamos equations do tipo cavidade com coeficientes meramente mensurÃveis.
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von, Nessi Gregory Thomas. "Regularity Results for Potential Functions of the Optimal Transportation Problem on Spheres and Related Hessian Equations". Phd thesis, 2008. http://hdl.handle.net/1885/49370.

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In this thesis, results will be presented that pertain to the global regularity of solutions to a class of boundary value problems closely related to the Optimal Transportation Equation. Ultimately, analogies to the global regularity result presented in [TW06] for the Optimal Transportation Problem to this new fully-nonlinear elliptic boundary value problem will be presented and proven. It will also be shown that the A3w condition (first presented in [MTW05]) is also necessary for global regularity for this class of problems. The core part of this research lies in proving various a priori estimates so that a method of continuity argument can be applied to get the existence of globally smooth solutions. The a priori estimates vary from those presented in [TW06], due to the structure of these new equations, introducing some complications that are not present in the Optimal Transportation case. In the final chapter of this thesis, the A3 condition will be reformulated and analysed on round spheres. The example cost-functions subsequently analysed have already been studied in the Euclidean case within [MTW05] and [TW06]. In this research, a stereographic projection is utilised to reformulate the A3 condition on round spheres for a general class of cost-functions, which are general functions of the geodesic distance as defined relative to the underlying round sphere. With this general expression, the A3 condition can be readily verified for a large class of cost-functions that depend on the metrics of round spheres, which is tantamount (combined with some geometric assumptions on the source and target domains) to the classical regularity for solutions of the Optimal Transportation Problem on round spheres.
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Części książek na temat "Fully-nonlinear elliptic PDE"

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Birindelli, Isabeau, Françoise Demengel i Fabiana Leoni. "Dirichlet Problems for Fully Nonlinear Equations with “Subquadratic” Hamiltonians". W Contemporary Research in Elliptic PDEs and Related Topics, 107–27. Cham: Springer International Publishing, 2019. http://dx.doi.org/10.1007/978-3-030-18921-1_2.

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Streszczenia konferencji na temat "Fully-nonlinear elliptic PDE"

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KOIKE, SHIGEAKI. "RECENT DEVELOPMENTS ON MAXIMUM PRINCIPLE FOR Lp-VISCOSITY SOLUTIONS OF FULLY NONLINEAR ELLIPTIC/PARABOLIC PDES". W The International Conference on Reaction-Diffusion System and Viscosity Solutions. WORLD SCIENTIFIC, 2009. http://dx.doi.org/10.1142/9789812834744_0007.

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