On unbounded optimal controls in coefficients for ill-posed elliptic Dirichlet boundary value problems-Reference-Cited by-同舟云学术

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On unbounded optimal controls in coefficients for ill-posed elliptic Dirichlet boundary value problems

Published:2016-05-03 Issue:1-2 Volume:98 Page:155-188
ISSN:1875-8576
Container-title:Asymptotic Analysis
language:
Short-container-title:ASY

Author:

Horsin Thierry¹,Kogut Peter I.²

Affiliation:

1. Conservatoire National des Arts et Métiers, M2N, x IMATH, Case 2D 5000, 292 rue Saint-Martin, 75003 Paris, France. E-mail: thierry.horsin@cnam.fr

2. Department of Differential Equations, Dnipropetrovsk National University, Gagarin av., 72, 49010 Dnipropetrovsk, Ukraine. E-mail: p.kogut@i.ua

Publisher

IOS Press

Subject

General Mathematics

Reference27 articles.

1. Uniform convergence of sequences of solutions of two-dimensional linear elliptic equations with unbounded coefficients;Briane;J. of Diff. Equa.,2008

2. Weak optimal controls in coefficients for linear elliptic problems;Buttazzo;Revista Matematica Complutense,2011

3. On a variational degenerate elliptic problem;Caldiroli;Nonlinear Diff. Equa. Appl.,2000

4. Dirichlet problem for a divergence form elliptic equation with unbounded coefficients in an unbounded domain;Chicco;Annali di Matematica Pura ed Applicata,2000

5. D. Cioranescu and F. Murat, A strange term coming from nowhere, in: Topics in the Mathematical Modelling of Composite Materials, Prog. Nonlinear Diff. Equ. Appl., Vol. 31, Birkhäuser, Boston, 1997, pp. 49–93.

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1. On optimal control problem for the Perona-Malik equation and its approximation;Mathematical Control and Related Fields;2022

2. An Indirect Approach to the Existence of Quasi-optimal Controls in Coefficients for Multi-dimensional Thermistor Problem;Contemporary Approaches and Methods in Fundamental Mathematics and Mechanics;2020-11-25

3. On optimal \begin{document}$ L^1 $\end{document}-control in coefficients for quasi-linear Dirichlet boundary value problems with \begin{document}$ BMO $\end{document}-anisotropic \begin{document}$ p $\end{document}-Laplacian;Mathematical Control & Related Fields;2020

4. Preface;Approximation Methods in Optimization of Nonlinear Systems;2019-12-02

5. An optimal control problem for some nonlinear elliptic equations with unbounded coefficients;Discrete & Continuous Dynamical Systems - B;2019

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