Positive solutions of nonresonance semipositone singular Dirichlet boundary value problems
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文摘
In the case where the nonlinearity term is allowed to change sign, we study the nonresonance semipositone singular Dirichlet boundary value problem (BVP)

where λ>0 is a parameter, ρ>0 is a constant. We derive an interval of λ such that for any λ lying in this interval, the semipositone BVP has at least one positive solution if f is superlinear or sublinear. The results obtained improve and extend many recent results. Our approach is based on Krasnaselskii’s fixed point theorem in cones.

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