Pages that link to "Item:Q2289835"

The following pages link to Compact embedding theorems for fractional Sobolev spaces with variable exponents (Q2289835):

Displaying 9 items.

• Dominated compactness theorem in Banach function spaces and its applications (Q1042645) (← links)
• Riesz-Kolmogorov theorem in variable exponent Lebesgue spaces and its applications to Riemann-Liouville fractional differential equations (Q1989910) (← links)
• A global compactness type result for Palais-Smale sequences in fractional Sobolev spaces (Q2018518) (← links)
• The concentration-compactness principles for \(W^{s,p(\cdot,\cdot)}(\mathbb{R}^N)\) and application (Q2035491) (← links)
• On compact and bounded embedding in variable exponent Sobolev spaces and its applications (Q2189336) (← links)
• Lifting in compact covering spaces for fractional Sobolev mappings (Q2236624) (← 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)
• Embedding and extension results in fractional Musielak–Sobolev spaces (Q6042677) (← links)
• Fractional variable exponents Sobolev trace spaces and Dirichlet problem for the regional fractional \(p(.)\)-Laplacian (Q6098239) (← links)