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	Boundary behavior of large solutions to elliptic equations with nonlinear gradient terms
	Mi, Ling ; Liu, Bin
	2013
关键词	Nonlinear elliptic equations Nonlinear gradients The asymptotic behavior Boundary blow-up solutions BLOW-UP SOLUTIONS ASYMPTOTIC-BEHAVIOR SINGULAR WEIGHTS RADEMACHER TYPE UNIQUENESS EXISTENCE BIEBERBACH
英文摘要	In this paper, we mainly study the asymptotic behavior of solutions to the following problems , where Omega is a bounded domain with a smooth boundary in , q > 0, is positive in Omega, and is nonnegative in Omega and may be vanishing on the boundary. We assume that f is I"-varying at a, whose variation at a is not regular. Our analysis is based on the sub-supersolution method and Karamata regular variation theory.; Mathematics, Applied; SCI(E); EI; 1; ARTICLE; 4; 1283-1304; 64
语种	英语
出处	SCI ; EI
出版者	zeitschrift fur angewandte mathematik und physik
内容类型	其他
源URL	[http://hdl.handle.net/20.500.11897/157461]
专题	数学科学学院
推荐引用方式 GB/T 7714	Mi, Ling,Liu, Bin. Boundary behavior of large solutions to elliptic equations with nonlinear gradient terms. 2013-01-01.

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