Existence of infinitely many solutions for coupled system of Schrödinger-Maxwell s equations

In this paper we study the existence of infinitely many large energy solutions for the coupled system of Schrodinger-Maxwell’s equations { −∆u + V (x)u + φu = Hv(x, u, v) in R ³ −∆φ = u ² in R ³ −∆v + V (x)v + ψv = Hu(x, u, v) in R ³ −∆ψ = v ² in R ³ , via the Fountain theorem under Cerami condition. More precisely, we consider the More general case and weaken V ∗ 1 with respect to the condition V1 in [6].