Infinitely Many Small Energy Solutions to Schrödinger-Kirchhoff Type Problems Involving the Fractional r(·)-Laplacian in RN

This paper is concerned with the existence result of a sequence infinitely many small energy solutions to fractional r(·)-Laplacian equations Kirchhoff–Schrödinger type concave–convex nonlinearities when convex term does not require Ambrosetti–Rabinowitz condition. The aim present paper, under suitable assumptions on nonlinear term, discuss multiplicity non-trivial by using dual fountain theorem as main tool.