15 citations · 36 across the 7 of their papers we have counts for
7 papers
On the concentration phenomenon of -subcritical constrained minimizers for a class of Kirchhoff equations with potentials
Li Gongbao, Ye Hongyu
In this paper, we study the existence and the concentration behavior of minimizers for , here $S_c=\{u\in H^1(\R^N)|~\int_{\R^N}V(x)|u|^2<+\inf…
The sharp existence of constrained minimizers for the -critical Schrödinger-Poisson system and Schrödinger equations
Hongyu Ye
In this paper, we study the existence of minimizers for a class of constrained minimization problems derived from the Schrödinger-Poisson equations: $$-Δu+V(x)u+(|x|^{-1}*u^2)u-|u|…
Mass minimizers and concentration for nonlinear Choquard equations in
Hong yu Ye
In this paper, we study the existence of minimizers to the following functional related to the nonlinear Choquard equation: $$ E(u)=\frac{1}{2}\ds\int_{\R^N}|\nabla u|^2+\frac{1}{2…
The existence of least energy nodal solutions for some class of Kirchhoff equations and Choquard equations
Hongyu Ye
In this paper, we study the existence of least energy nodal solutions for some class of Kirchhoff type problems. Since Kirchhoff equation is a nonlocal one, the variational setting…
Positive radial solutions for coupled Schrödinger system with critical exponent in
Yan-fang Peng, Hong-yu Ye
We study the following coupled Schrödinger system \ds -Δu+u=u^{2^*-1}+\be u^{\frac{2^*}{2}-1}v^{\frac{2^*}{2}}+\la_1u^{\al-1}, &x\in \R^N, \ds -Δv+v=v^{2^*-1}+\be u^{\frac{2^*}{2}}…
Existence of positive ground state solutions for the nonlinear Kirchhoff type equations in
Li Gongbao, Ye Hongyu
In this paper, we study the following nonlinear problem of Kirchhoff type with pure power nonlinearities: (a+b\ds\int_{\R^3}|D u|^2\right)Δu+V(x)u=|u|^{p-1}u, u\in H^1(\R^3), u>0,…
Existence of positive solutions for nonlinear Kirchhoff type problems in R^3 with critical Sobolev exponent and sign-changing nonlinearities
Li Gongbao, Ye Hongyu
In this paper, we study the following nonlinear problem of Kirchhoff type with critical Sobolev exponent: -\left(a+b\ds\int_{\R^3}|D u|^2\right)Δu+u=f(x,u)+u^{5}, u\in H^1(\R^3), u…