Nonlinear gradient estimates for double phase elliptic problems with irregular double obstacles
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Publication:5233962
DOI10.1090/proc/14532zbMath1432.35092OpenAlexW2913332054WikidataQ128459746 ScholiaQ128459746MaRDI QIDQ5233962
Sun-Sig Byun, Shuang Liang, Shen-Zhou Zheng
Publication date: 9 September 2019
Published in: Proceedings of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/proc/14532
Related Items (16)
Global higher integrability for minimisers of convex obstacle problems with (p,q)-growth ⋮ Hardy-Sobolev inequalities in the half-space for double phase functionals ⋮ Generating a robust baseline schedule for the robust discrete time/resource trade-off problem under work content uncertainty ⋮ Trudinger's inequality on Musielak-Orlicz-Morrey spaces over non-doubling metric measure spaces ⋮ Regularity for asymptotically regular elliptic double obstacle problems of multi-phase ⋮ Continuity of generalized Riesz potentials for double phase functionals with variable exponents over metric measure spaces ⋮ Sobolev's inequality for Musielak-Orlicz-Sobolev functions ⋮ Continuity of generalized Riesz potentials for double phase functionals ⋮ On the regularity of minima of non-autonomous functionals ⋮ Irregular obstacle problems for Orlicz double phase ⋮ Regularity results for a class of non-autonomous obstacle problems with \((p,q)\)-growth ⋮ Calderón-Zygmund estimates for elliptic double phase problems with variable exponents ⋮ Regularity results for solutions to obstacle problems with Sobolev coefficients ⋮ \(W^{1, p(\cdot)}\)-regularity for a class of non-uniformly elliptic problems with Orlicz growth ⋮ Boundary growth of Sobolev functions of monotone type for double phase functionals ⋮ Continuity of generalized Riesz potentials for double phase functionals with variable exponents
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