6 citations · 13 across the 9 of their papers we have counts for
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Existence and local uniqueness of multi-peak solutions for the Chern-Simons-Schrödinger system
Qiaoqiao Hua, Chunhua Wang, Jing Yang
In the present paper, we consider the Chern-Simons-Schrödinger system \begin{equation} \left\{ \begin{aligned} &-\varepsilon^{2}Δu+V(x)u+(A_{0}+A_{1}^{2}+A_{2}^{2})u=|u|^{p-2}u,\,\…
Existence, Local uniqueness and periodicity of bubbling solutions for a critical nonlinear elliptic equation
Chunhua Wang, Qingfang Wang, Jing Yang
We revisit the following nonlinear critical elliptic equation \begin{equation*} -Δu+Q(y)u=u^{\frac{N+2}{N-2}},\;\;\; u>0\;\;\;\hbox{ in } \mathbb{R}^N, \end{equation*} where $N\geq…
Concentrated solutions to fractional Schrödinger equations with prescribed -norm
Qing Guo, Peng Luo, Chunhua Wang +1
We investigate the existence and local uniqueness of normalized -peak solutions for the fractional Schrödinger equations with attractive interactions with a class of degenerated…
Existence and local uniqueness of normalized peak solutions for a Schrodinger-Newton system
Qing Guo, Peng Luo, Chunhua Wang +1
In this paper, we investigate the existence and local uniqueness of normalized peak solutions for a Schrödinger-Newton system under the assumption that the trapping potential is de…
Positive or sign-changing solutions for a critical semilinear nonlocal equation
Wei Long, Jing Yang
We consider the following critical semilinear nonlocal equation involving the fractional Laplacian where …
Solutions for a nonlocal elliptic equation involving critical growth and Hardy potential
Chunhua Wang, Jing Yang, Jing Zhou
In this paper, by an approximating argument, we obtain infinitely many solutions for the following Hardy-Sobolev fractional equation with critical growth \begin{equation*}\label{0.…
Infinitely many sign-changing solutions for an elliptic problem with double critical Hardy-Sobolev-Maz'ya terms
Chunhua Wang, Jing Yang
In this paper, we investigate the following elliptic problem involving double critical Hardy-Sobolev-Maz'ya terms: $$ \left\{\begin{array}{ll} -Δu = μ\frac{|u|^{2^*(t)-2}u}{|y|^t}…
Infinitely many positive solutions for nonlinear fractional Schrödinger equations
Wei Long, Shuangjie Peng, Jing Yang
We consider the following nonlinear fractional Schrödinger equation where is a positive radial function, ,…