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Strong solutions of evolution equations with p(x,t)-Laplacian: Existence, global higher integrability of the gradients and second-order regularity

Rakesh Arora, Sergey Shmarev

2020Journal of Mathematical Analysis and Applications17 citationsDOIOpen Access PDF

Topics & Concepts

MathematicsBounded functionOrder (exchange)Domain (mathematical analysis)Lipschitz continuityExponentDirichlet boundary conditionCombinatoricsWeak solutionDegenerate energy levelsHölder conditionBoundary (topology)Mathematical analysisMathematical physicsPhysicsQuantum mechanicsEconomicsFinancePhilosophyLinguisticsNonlinear Partial Differential EquationsAdvanced Mathematical Modeling in EngineeringNumerical methods in inverse problems
Strong solutions of evolution equations with p(x,t)-Laplacian: Existence, global higher integrability of the gradients and second-order regularity | Litcius