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20132026
most citedMultiplicity and concentration behavior of positive solutions for a Schrodinger-Kirchhoff type problem via penalization method

61 citations · 121 across the 31 of their papers we have counts for

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Showing 2017 · math.APShow all

5 papers · 2 filters

math.AP2017

A sub-supersolution method for a class of nonlocal system involving the p(x)-Laplacian operator and applications

Gelson C. G. dos Santos, Giovany M. Figueiredo, Leandro S. Tavares

In the present paper we study the existence of solutions for a class of nonlocal system involving the p(x)-Laplacian operator. The approach is based on a new sub-supersolution resu…

math.AP2017

Positive ground states for a subcritical and critical coupled system involving Kirchhoff-Schrödinger equations

José Carlos de Albuquerque, João Marcos do Ó, Giovany M. Figueiredo

In this paper we prove the existence of positive ground state solution for a class of linearly coupled systems involving Kirchhoff-Schrödinger equations. We study the subcritical a…

math.AP2017★ 5 cited

Existence and asymptotic behaviour of solutions for a quasi-linear schrodinger-poisson system under a critical nonlinearity

Giovany M. Figueiredo, Gaetano Siciliano

In this paper we consider the following quasilinear Schrödinger-Poisson system $$ \left\{ \begin{array}[c]{ll} - Δu +u+ϕu = λf(x,u)+|u|^{2^{*}-2}u &\ \mbox{in } \mathbb{R}^{3} \\ -…

math.AP2017★ 1 cited

Nehari method for locally Lipschitz functionals with examples in problems in the space of bounded variation functions

G. M. Figueiredo, M. T. O. Pimenta

In this work we prove some abstract results about the existence of a minimizer for locally Lipschitz functionals, without any assumption of homogeneity, over a set which has its de…

math.AP2017★ 1 cited

A sub-super solution method for a class of nonlocal problems involving the p(x)-Laplacian operator and applications

Gelson C. G. dos Santos, Giovany M. Figueiredo, Leandro da S. Tavares

In the present paper we study the existence of solutions for some nonlocal problems involving the p(x)-Laplacian operator. The approach is based on a new sub-supersolution method