Multiplicity Positive Solutions to Superlinear Repulsive Singular Differential Equations with Impulse Effects
In this paper, we study positive solutions to the repulsive singular pertuibation Hill equations with im pulse effects It is proved that such a perturbation problein has at least two positive impulsive periodie solutions The proof relies on a nonlinear,alternative of Leray Schauder type and on Krasnoselskii fixed point theorem on compression and expansion of cones. Our results generalize the results present presented in1.
Impulsive periodic solution Singular Multiplicity Leray-Schauder alternative Fixed point theorem in cones
Xiaoying Zhang Yushan Xiao
school of Scienae, Changchun University,Jilin,130022,China
国际会议
厦门
英文
611-614
2010-10-29(万方平台首次上网日期,不代表论文的发表时间)