Equivalence of solutions for non-homogeneous \(p(x) \)-Laplace equations
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Publication:6195585
DOI10.3934/mine.2023044arXiv2112.13132MaRDI QIDQ6195585
Publication date: 14 March 2024
Published in: Mathematics in Engineering (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2112.13132
comparison principleweak solutionsnonlinear elliptic equationsviscosity solutions\(p(x) \)-Laplacian
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Cites Work
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- Equivalence of viscosity and weak solutions for the \(p(x)\)-Laplacian
- Lebesgue and Sobolev spaces with variable exponents
- Equivalence of weak and viscosity solutions in fractional non-homogeneous problems
- Equivalence of viscosity and weak solutions for the normalized \(p(x)\)-Laplacian
- Existence of solutions for \(p(x)\)-Laplacian Dirichlet problem.
- A theorem of Radó's type for the solutions of a quasi-linear equation
- The quasi-minimizer of integral functionals with \(m(x)\) growth conditions
- Regularity of flat free boundaries for a \(p(x)\)-Laplacian problem with right hand side
- Free boundary theory for singular/degenerate nonlinear equations with right hand side: a non-variational approach
- Equivalence of solutions to fractional \(p\)-Laplace type equations
- On viscosity and weak solutions for non-homogeneous \(p\)-Laplace equations
- On the Equivalence of Viscosity Solutions and Weak Solutions for a Quasi-Linear Equation
- A New Proof for the Equivalence of Weak and Viscosity Solutions for thep-Laplace Equation
- User’s guide to viscosity solutions of second order partial differential equations
- A class of De Giorgi type and Hölder continuity
- Sobolev embeddings with variable exponent
- A p(x)-Laplacian extension of the Díaz-Saa inequality and some applications
- Variable Exponent, Linear Growth Functionals in Image Restoration
- On the spaces \(L^{p(x)}(\Omega)\) and \(W^{m,p(x)}(\Omega)\)
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