Ayazoglu (Mashiyev) R.Alisoy G.20.04.20192019-04-2020.04.20192019-04-2020181747-6933https://dx.doi.org/10.1080/17476933.2017.1322074https://hdl.handle.net/20.500.12403/388In this paper, we study the existence of infinitely many solutions for a class of stationary Schrödinger type equations in ?N involving the p(x)-Laplacian. The non-linearity is superlinear but does not satisfy the Ambrosetti-Rabinowitz type condition. The main arguments are based on the geometry supplied by Fountain Theorem. We also establish a Bartsch type compact embedding theorem for variable exponent spaces. © 2017 Informa UK Limited, trading as Taylor & Francis Group.eninfo:eu-repo/semantics/closedAccessp(x)-Laplace operatorSchrödinger type equationVariable exponent Lebesgue–Sobolev spacesvariant Fountain theoremp(x)-Laplace operatorSchrödinger type equationVariable exponent Lebesgue–Sobolev spacesvariant Fountain theoremArticle63448250010.1080/17476933.2017.13220742-s2.0-85021095448Q2WOS:000423716700003Q2