Uniqueness of least energy solutions for Monge-Ampère functional
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Publication:1736324
DOI10.1007/s00526-019-1504-5zbMath1415.35141OpenAlexW2939861549MaRDI QIDQ1736324
Publication date: 26 March 2019
Published in: Calculus of Variations and Partial Differential Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00526-019-1504-5
Degenerate elliptic equations (35J70) Uniqueness problems for PDEs: global uniqueness, local uniqueness, non-uniqueness (35A02) Monge-Ampère equations (35J96)
Related Items (2)
Analyticity of the solutions to degenerate Monge-Ampère equations ⋮ Uniqueness of Nontrivial Solutions for Degenerate Monge–Ampere Equations
Cites Work
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- The Hessian Sobolev inequality and its extensions
- Schauder estimates for degenerate Monge-Ampère equations and smoothness of the eigenfunctions
- A class of Sobolev type inequalities
- Variational problems and elliptic Monge-Ampère equations
- Uniqueness of positive solutions of semilinear elliptic equations and related eigenvalue problems
- Moser-Trudinger type inequalities for the Hessian equation
- Two remarks on Monge-Ampère equations
- Symmetry and related properties via the maximum principle
- Equations de Monge-Ampère réelles
- Qualitative properties of positive solutions of semilinear elliptic equations in symmetric domains via the maximum principle
- Uniqueness of least energy solutions to a semilinear elliptic equation in \(\mathbb{R}^ 2\)
- A localization theorem and boundary regularity for a class of degenerate Monge-Ampere equations
- The Monge-Ampère quasi-metric structure admits a Sobolev inequality
- On a real Monge-Ampère functional
- Existence of Global Smooth Solutions to Dirichlet Problem for Degenerate Elliptic Monge–Ampere Equations
- Brunn-Minkowski-Type Inequalities Related to the Monge-Ampère Equation
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