Removable sets in non-uniformly elliptic problems
classification
🧮 math.AP
keywords
ellipticremovablesetssolutionsanalyzecharacterizecontinuousdouble
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We analyze fine properties of solutions to quasilinear elliptic equations with double phase structure and characterize, in the terms of intrinsic Hausdorff measures, the removable sets for H\"older continuous solutions.
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Regularity results for a class of non-autonomous obstacle problems with $(p,q)$-growth
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