Infinitely many solutions for a Neumann-type differential inclusion problem involving the \(p(x)\)-Laplacian
type: Item
instance of: scholarly article
title: Infinitely many solutions for a Neumann-type differential inclusion problem involving the \(p(x)\)-Laplacian
zbMATH Open document ID: 1170.35561
author: Guowei Dai
published in: Nonlinear Analysis. Theory, Methods \& Applications. Series A: Theory and Methods
publication date: 2009-03-11T00:00:00Z
Mathematics Subject Classification ID: 35R70
Mathematics Subject Classification ID: 35J20
Mathematics Subject Classification ID: 35J70
zbMATH DE Number: 5527987
zbMATH Keywords: \(p(x)\)-Laplacian
zbMATH Keywords: differential inclusion problem
zbMATH Keywords: variational principle
MaRDI profile type: Publication
full work available at URL: j.na.2008.03.009
OpenAlex ID: W2020843966
cites work: Existence of solutions of the Neumann problem for a class of equations involving the \(p\)-Laplacian via a variational principle of Ricceri
cites work: Variational methods for non-differentiable functionals and their applications to partial differential equations
cites work: On the sub-supersolution method for \(p(x)\)-Laplacian equations
cites work: Existence of infinitely many solutions for a Neumann problem involving the \(p(x)\)-Laplacian
cites work: Existence and multiplicity of solutions for \(p(x)\)-Laplacian equations in \(\mathbb R^N\)
cites work: Sobolev embedding theorems for spaces \(W^{k,p(x)}(\Omega)\)
cites work: Existence of solutions for \(p(x)\)-Laplacian Dirichlet problem.
cites work: On the spaces \(L^{p(x)}(\Omega)\) and \(W^{m,p(x)}(\Omega)\)
cites work: A new variational method for thep(x)-Laplacian equation
cites work: Q4463769
cites work: Infinitely many solutions for a differential inclusion problem in \(\mathbb R^N\)
cites work: A general variational principle and some of its applications
cites work: INFINITELY MANY SOLUTIONS OF THE NEUMANN PROBLEM FOR ELLIPTIC EQUATIONS INVOLVING THE p-LAPLACIAN
cites work: Infinitely many critical points of non-differentiable functions and applications to a Neumann-type problem involving the \(p\)-Laplacian
cites work: Electrorheological fluids: Modeling and mathematical theory
cites work: On a progress in the theory of lebesgue spaces with variable exponent: maximal and singular operators
cites work: Q4308736
cites work: On some variational problems
cites work: AVERAGING OF FUNCTIONALS OF THE CALCULUS OF VARIATIONS AND ELASTICITY THEORY
DOI: 10.1016/J.NA.2008.03.009
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description: scientific article; zbMATH DE number 5527987