Pages that link to "Item:Q1030040"
From MaRDI portal
The following pages link to Compact embeddings in the generalized Sobolev space \(W_0^{1,p(\cdot)}(G)\) and existence of solutions for nonlinear elliptic problems (Q1030040):
Displaying 15 items.
- Existence and multiplicity of weak solutions for elliptic Dirichlet problems with variable exponent (Q488523) (← links)
- Compact embedding results of Sobolev spaces and existence of positive solutions to quasilinear equations (Q503979) (← links)
- Capacity for potentials of functions in Musielak-Orlicz spaces (Q640149) (← links)
- Besov spaces with variable smoothness and integrability (Q849008) (← links)
- Strauss's radial compactness and nonlinear elliptic equation involving a variable critical exponent (Q1624137) (← links)
- Integral operators on the halfspace in generalized Lebesgue spaces \(L^{p(\cdot)}\). I, II (Q1883439) (← links)
- Existence results for some anisotropic Dirichlet problems (Q2033261) (← links)
- Sign changing solutions of the \(p(x)\)-Laplacian equation (Q2253669) (← links)
- Compact Sobolev embeddings and positive solutions to a quasilinear equation with mixed nonlinearities (Q2326003) (← links)
- Compact embedding from \(W_0^{1,2}(\Omega)\) to \(L^{q(x)}(\Omega )\) and its application to nonlinear elliptic boundary value problem with variable critical exponent (Q2465894) (← links)
- Besov-type spaces with variable smoothness and integrability (Q2517366) (← links)
- Compact embedding of a degenerate Sobolev space and existence of entire solutions to a semilinear equation for a Grushin-type operator (Q2568691) (← links)
- Compact embeddings for Sobolev spaces of variable exponents and existence of solutions for nonlinear elliptic problems involving the p(x)-Laplacian and its critical exponent (Q3560523) (← links)
- Compact embeddings for Sobolev spaces of two variable exponents (Q5049175) (← links)
- Compact embeddings of weighted variable exponent Sobolev spaces and existence of solutions for weighted <i>p</i> (·)-Laplacian (Q5161628) (← links)