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- W2097345663 abstract "In this paper, we study positive periodic solutions to the repulsive singular perturbations of the Hill equations. It is proved that such a perturbation problem has at least two positive periodic solutions when the anti-maximum principle holds for the Hill operator and the perturbation is superlinear at infinity. The proof relies on a nonlinear alternative of Leray–Schauder type and on Krasnoselskii fixed point theorem on compression and expansion of cones." @default.
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- W2097345663 date "2005-04-01" @default.
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- W2097345663 title "Multiplicity of positive periodic solutions to superlinear repulsive singular equations" @default.
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