Jun Wang

most citedGround and bound state solutions for a Schrödinger system with linear and nonlinear couplings in

R^{N}

2 citations · 3 across the 3 of their papers we have counts for

collaborators

3 papers

math.AP2018★ 1 cited

Uniqueness and convergence on equilibria of the Keller-Segel system with subcritical mass

Jun Wang, Zhi-An Wang, Wen Yang

This paper is concerned with the uniqueness of solutions to the following nonlocal semi-linear elliptic equation \begin{equation}\label{ellip}\tag{ $*$ } Δu-βu+λ\frac{e^u}{\int_Ωe…

math.FA2016

Multiple positive solutions for Kirchhoff type problems involving concave and critical nonlinearities in $R^{3}$

Xiaofei Cao, Junxiang Xu, Jun Wang

In this paper, we consider the multiplicity of solutions for a class of Kirchhoff type problems with sub-linear and critical terms on an unbounded domain. With the aid of Ekeland's…

math.AP2016★ 2 cited

Ground and bound state solutions for a Schrödinger system with linear and nonlinear couplings in $R^{N}$

Kanishka Perera, Cyril Tintarev, Jun Wang +1

We study the existence of ground and bound state solutions for a system of coupled Schrödinger equations with linear and nonlinear couplings in $R^{N}$ . By studying the limi…

Uniqueness and convergence on equilibria of the Keller-Segel system with subcritical mass

Multiple positive solutions for Kirchhoff type problems involving concave and critical nonlinearities in R3

Ground and bound state solutions for a Schrödinger system with linear and nonlinear couplings in RN

Multiple positive solutions for Kirchhoff type problems involving concave and critical nonlinearities in $R^{3}$

Ground and bound state solutions for a Schrödinger system with linear and nonlinear couplings in $R^{N}$