Hölder estimates for the elliptic p(x)-Laplacian equation with the logarithmic function
From MaRDI portal
Publication:5085545
DOI10.1080/00036811.2020.1836348zbMath1492.35134OpenAlexW3093581447MaRDI QIDQ5085545
Publication date: 27 June 2022
Published in: Applicable Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00036811.2020.1836348
Smoothness and regularity of solutions to PDEs (35B65) Quasilinear elliptic equations with (p)-Laplacian (35J92)
Cites Work
- Nonlinear gradient estimates for generalized elliptic equations with nonstandard growth in nonsmooth domains
- The \(\varphi\)-harmonic approximation and the regularity of \(\varphi\)-harmonic maps
- Calderón-Zygmund estimates for a class of quasilinear elliptic equations
- Lebesgue and Sobolev spaces with variable exponents
- Regularity for non-autonomous functionals with almost linear growth
- On \(W^{1,q(\cdot)}\)-estimates for elliptic equations of \(p(x)\)-Laplacian type
- RETRACTED: ``A \(C^{1,\alpha}\) partial regularity result for non-autonomous convex integrals with discontinuous coefficients
- Hölder regularity for the gradients of solutions of the strong \(p(x)\)-Laplacian
- Everywhere regularity of functionals with \(\varphi \)-growth
- Global \(C^{1,\alpha}\) regularity for variable exponent elliptic equations in divergence form
- Hölder continuity of \(p(x)\)-superharmonic functions
- Compactness methods for certain degenerate elliptic equations
- Regularity for parabolic equations with time dependent growth
- Global gradient estimates for spherical quasi-minimizers of integral functionals with \(p(x)\)-growth
- Regularity results of the thin obstacle problem for the \(p(x)\)-Laplacian
- Pointwise Calderón-Zygmund gradient estimates for the \(p\)-Laplace system
- Regularity results for stationary electro-rheological fluids
- Regularity results for a new class of functionals with non-standard growth conditions
- Hölder estimates for parabolic \(p(x, t)\)-Laplacian systems
- Global weighted estimates for quasilinear elliptic equations with non-standard growth
- Calderón-Zygmund estimates for parabolic \(p(x,t)\)-Laplacian systems
- Gradient estimates for \(p(x)\)-harmonic functions
- Partial and full boundary regularity for non-autonomous functionals with \(\phi\)-growth conditions
- Riesz potential estimates for a general class of quasilinear equations
- Very weak solutions of degenerate parabolic systems with non-standard \(p(x,t)\)-growth
- Gradient regularity via rearrangements for \(p\)-Laplacian type elliptic boundary value problems
- Global gradient estimates for the \(p(\cdot)\)-Laplacian
- Global boundedness of the gradient for a class of nonlinear elliptic systems
- Hölder continuity of weak solutions for parabolic equations with nonstandard growh conditions
- Nonlinear Parabolic Equations with Variable Exponent Growth in Nonsmooth Domains
- Weighted estimates for nonhomogeneous quasilinear equations with discontinuous coefficients
- Global Lipschitz Regularity for a Class of Quasilinear Elliptic Equations
- Gradient estimates via non-linear potentials
- Fractional estimates for non-differentiable elliptic systems with general growth
- Variable exponent Sobolev spaces with zero boundary values
- Multiple Integrals in the Calculus of Variations and Nonlinear Elliptic Systems. (AM-105)
- Hölder continuity of the gradient of p(x)-harmonic mappings
- On the Higher Integrability of the Gradient of Weak Solutions of Certain Degenerate Elliptic Systems
- Calderón-Zygmund operators on generalized Lebesgue spaces Lp(⋅) and problems related to fluid dynamics
- The natural generalizationj of the natural conditions of ladyzhenskaya and uralľtseva for elliptic equations
- A Local estimate for nonlinear equations with discontinuous coefficients
- Quasilinear Elliptic Equations with VMO Coefficients
- Gradient estimates for thep(x)-Laplacean system
- Regularity results for a class of functionals with non-standard growth
- Sobolev embedding theorems for spaces \(W^{k,p(x)}(\Omega)\)
- On the spaces \(L^{p(x)}(\Omega)\) and \(W^{m,p(x)}(\Omega)\)
This page was built for publication: Hölder estimates for the elliptic p(x)-Laplacian equation with the logarithmic function
