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• W1224256109 abstract "In this paper, we analyze the second order expansion for the unique solution near the boundary to the singular Dirichlet problem - ? u = b ( x ) g ( u ) , u 0 , x ? ? , u | ? ? = 0 , where ? is a bounded domain with smooth boundary in R N , g ? C1((0, ∞), (0, ∞)), g is decreasing on (0, ∞) with lim s ? 0 + g ( s ) = ∞ and g is normalized regularly varying at zero with index - γ (γ > 1), b ? C l o c α ( ? ) (0 <α < 1), is positive in ?, may be vanishing or singular on the boundary and belongs to the Kato class K(?). Our analysis is based on the sub-supersolution method and Karamata regular variation theory." @default.
• W1224256109 created "2016-06-24" @default.
• W1224256109 creator A5033653042 @default.
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• W1224256109 date "2015-11-01" @default.
• W1224256109 modified "2023-09-27" @default.
• W1224256109 title "Second order expansion for the solution to a singular Dirichlet problem" @default.
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• W1224256109 doi "https://doi.org/10.1016/j.amc.2015.08.036" @default.
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