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• W1792145416 startingPage "611" @default.
• W1792145416 abstract "We consider a class of nonlocal operators that are not necessarily spatially homogeneous and impose mild assumptions on its kernel near zero. Furthermore, we prove Hölder regularity for a large class of fully nonlinear integro-differential equations. In particular, the results cover the case when the kernel K(x,y) is comparable to $|x-y|^{-d-alpha } ln left (|x-y|^{-1}right )$ for |x−y|<r 0, where 0 < α < 2." @default.
• W1792145416 created "2016-06-24" @default.
• W1792145416 creator A5049606075 @default.
• W1792145416 date "2015-07-04" @default.
• W1792145416 modified "2023-09-30" @default.
• W1792145416 title "Regularity for Fully Nonlinear Equations Driven by Spatial-Inhomogeneous Nonlocal Operators" @default.
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• W1792145416 doi "https://doi.org/10.1007/s11118-015-9488-z" @default.
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