Abstract
We consider the following nonlinear Schrödinger–Poisson system: − △ u + V ( x ) u + ϕ u = μ g ( x , u ) + λ f ( x , u ) , in R 3 , − △ ϕ = u 2 , in R 3 . Under some suitable assumptions, we prove the existence of infinitely many solutions with high energy by using Fountain theorem. Our result extends some recent work in the literature.
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