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Differentiability at lateral boundary for fully nonlinear parabolic equations

Article ID Journal Published Year Pages File Type
5774020 Journal of Differential Equations 2017 15 Pages PDF
Abstract
For fully nonlinear uniformly parabolic equations, the first derivatives regularity of viscosity solutions at lateral boundary is studied under new Dini type conditions for the boundary, which is called Reifenberg Dini conditions and is weaker than usual Dini conditions.
Keywords
35J2535J60Fully nonlinear parabolic equationsViscosity solutionsDifferentiability
Related Topics
Physical Sciences and Engineering Mathematics Analysis
Preview
Differentiability at lateral boundary for fully nonlinear parabolic equations
Authors
Feiyao Ma, Diego R. Moreira, Lihe Wang,
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Journal
Journal of Differential Equations
Journal: Journal of Differential Equations
Related Categories
35J25
35J60
Fully nonlinear parabolic equations
Viscosity solutions
Differentiability
Algebra and Number Theory
Analysis
Applied Mathematics
Computational Mathematics
Control and Optimization
Discrete Mathematics and Combinatorics
Geometry and Topology
Logic
Mathematical Physics
Mathematics (General)
Modelling and Simulation
Numerical Analysis
Statistics and Probability
Theoretical Computer Science
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