Multiplicity of solutions for a nonlocal nonhomogeneous Neumann boundary problem with two critical exponents
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Publication:5081939
DOI10.3233/ASY-211715zbMath1506.35103OpenAlexW3186113690MaRDI QIDQ5081939
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Publication date: 17 June 2022
Published in: Asymptotic Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3233/asy-211715
Variational methods applied to PDEs (35A15) Existence problems for PDEs: global existence, local existence, non-existence (35A01) Quasilinear elliptic equations with (p)-Laplacian (35J92) Nonlinear boundary value problems for nonlinear elliptic equations (35J66)
Cites Work
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- Existence and multiplicity of solutions for nonlocal Neumann problem with non-standard growth.
- On the Sobolev trace theorem for variable exponent spaces in the critical range
- Lebesgue and Sobolev spaces with variable exponents
- New diffusion models in image processing
- The principle of concentration compactness in \(L^{p(x)}\) spaces and its application
- Nonlocal Neumann problem with critical exponent from the point of view of the trace
- Critical variable exponent functionals in image restoration
- Existence of solutions for \(p(x)\)-Laplacian Dirichlet problem.
- Riesz potential and Sobolev embeddings on generalized Lebesgue and Sobolev spacesLp(·) andWk,p(·)
- The concentration-compactness principle for variable exponent spaces and applications
- On a p(x)-Kirchhoff equation with critical exponent and an additional nonlocal term via truncation argument
- Multiplicity of Solutions for Elliptic Problems with Critical Exponent or with a Nonsymmetric Term
- Sobolev embeddings with variable exponent
- Flow of shear dependent electrorheological fluids
- On a nonlocal nonhomogeneous Neumann boundary problem with two critical exponents
- Variable Exponent, Linear Growth Functionals in Image Restoration
- A multiplicity result for a nonlinear degenerate problem arising in the theory of electrorheological fluids
- Sobolev embedding theorems for spaces \(W^{k,p(x)}(\Omega)\)
- On the spaces \(L^{p(x)}(\Omega)\) and \(W^{m,p(x)}(\Omega)\)