In this paper, we study the existence of multiple ground state solutions for a class of
parametric fractional Schrödinger equations whose simplest prototype is (-Δ)^ s u+ V (x) u= λ …

In this article we extend the Sobolev spaces with variable exponents to include the fractional
case, and we prove a compact embedding theorem of these spaces into variable exponent …

The purpose of this paper is to investigate the existence of weak solutions for a Kirchhoff
type problem driven by a non-local integro-differential operator of elliptic type with …

The aim of this paper is to establish the multiplicity of weak solutions for a Kirchhoff-type
problem driven by a fractional p-Laplacian operator with homogeneous Dirichlet boundary …

Superlinear nonlocal fractional problems with infinitely many solutions Page 1 Nonlinearity
PAPER Superlinear nonlocal fractional problems with infinitely many solutions To cite this …

In this paper, we use the Fountain Theorem and the Dual Fountain Theorem to study the
existence of infinitely many solutions for Kirchhoff type equations involving nonlocal integro …

In this paper, we study the existence of infinitely many solutions for a fractional Kirchhoff–
Schrödinger–Poisson system. Based on variational methods, especially the fountain …

This work is devoted to the study of the existence of solutions to nonlocal equations
involving the fractional Laplacian. These equations have a variational structure and we find …

In this paper, we study a highly nonlocal parametric problem involving a fractional-type
operator combined with a Kirchhoff-type coefficient. The latter is allowed to vanish at the …

In the present paper, by using variational methods, we study the existence of multiple
nontrivial weak solutions for parametric nonlocal equations, driven by the fractional Laplace …