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This paper investigates the p(x)-Laplacian equations with singular nonlinearities Ã¢ÂˆÂ’ÃŽÂ”p(x)u=ÃŽÂ»/uÃŽÂ³(x) in ÃŽÂ©, u(x)=0 on Ã¢ÂˆÂ‚ÃŽÂ©, where Ã¢ÂˆÂ’ÃŽÂ”p(x)u=Ã¢ÂˆÂ’div(|Ã¢ÂˆÂ‡u|p(x)Ã¢ÂˆÂ’2Ã¢ÂˆÂ‡u) is called p(x)-Laplacian. The existence of positive solutions is given, and the asymptotic behavior of solutions near boundary is discussed

Existence and Asymptotic Behavior of Positive Solutions to -Laplacian Equations with Singular Nonlinearities