Abstract
In this paper, we study the multiplicity of solutions for a class of nonhomogeneous Schrodinger–Poisson systems under general superlinear conditions at infinity. With the aid of Ekeland’s variational principle, Jeanjean’s monotone method, Pohožaev’s identity, and the mountain pass theorem, we prove that a Schrodinger–Poisson system has at least two positive solutions, which generalizes and improves some recent results in the literature.
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