Besov regularity for a class of elliptic obstacle problems with double-phase Orlicz growth
From MaRDI portal
Publication:6191120
DOI10.1016/j.jmaa.2024.128119OpenAlexW4390811641MaRDI QIDQ6191120
Publication date: 6 March 2024
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jmaa.2024.128119
Smoothness and regularity of solutions to PDEs (35B65) Unilateral problems for nonlinear elliptic equations and variational inequalities with nonlinear elliptic operators (35J87) Quasilinear elliptic equations (35J62)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Bounded minimisers of double phase variational integrals
- Fractional differentiability for solutions of nonlinear elliptic equations
- Regularity results for solutions to obstacle problems with Sobolev coefficients
- Calderón-Zygmund estimates for generalized double phase problems
- Elliptic regularity theory. A first course
- Regularity results for non-autonomous variational integrals with discontinuous coefficients
- Calderón-Zygmund estimates and non-uniformly elliptic operators
- Regularity of minimizers of integrals of the calculus of variations with non-standard growth conditions
- On \(W^{1,\gamma(\cdot)}\)-regularity for nonlinear non-uniformly elliptic equations
- Higher differentiability for solutions to a class of obstacle problems
- Sharp regularity for functionals with (\(p\),\(q\)) growth
- Regularity results for a class of non-autonomous obstacle problems with \((p,q)\)-growth
- Besov regularity for the gradients of solutions to non-uniformly elliptic obstacle problems
- Higher differentiability of solutions for a class of obstacle problems with variable exponents
- Higher differentiability for solutions of a general class of nonlinear elliptic obstacle problems with Orlicz growth
- \(W^{1, p(\cdot)}\)-regularity for a class of non-uniformly elliptic problems with Orlicz growth
- Besov regularity theory for stationary electrorheological fluids
- Global higher integrability for minimisers of convex obstacle problems with (p,q)-growth
- Regularity for double phase variational problems
- Higher differentiability of solutions to a class of obstacle problems under non-standard growth conditions
- A priori estimates for solutions to a class of obstacle problems under \(p, q\)-growth conditions
- Regularity results for a class of non-differentiable obstacle problems
- Besov regularity for solutions of \(p\)-harmonic equations
- Higher differentiability of minimizers of variational integrals with variable exponents
- Regularity and existence of solutions of elliptic equations with p,q- growth conditions
- Regularity results for solutions to a class of obstacle problems
- Regularity results for bounded solutions to obstacle problems with non-standard growth conditions
- Higher differentiability for bounded solutions to a class of obstacle problems with \((p, q)\)-growth
- Regularity results for minimizers of irregular integrals with (p,q) growth
- On the validity of variational inequalities for obstacle problems with non-standard growth
- Fractional estimates for non-differentiable elliptic systems with general growth
- Several Types of Intermediate Besov-Orlicz Spaces
- The natural generalizationj of the natural conditions of ladyzhenskaya and uralľtseva for elliptic equations
- Regularity results for a class of obstacle problems with p, q−growth conditions
- Higher differentiability results in the scale of Besov Spaces to a class of double-phase obstacle problems
- A borderline case of Calderón–Zygmund estimates for nonuniformly elliptic problems
- Higher differentiability of minimizers of variational integrals with Sobolev coefficients
- Higher differentiability for solutions of stationary p‐Stokes systems
- Higher fractional differentiability for solutions to a class of obstacle problems with non-standard growth conditions
