activity
20142024
most citedThe quasilinear Schrödinger--Poisson system

6 citations · 8 across the 7 of their papers we have counts for

collaborators

7 papers

math.AP2024

The existence of ground state solutions for critical Hénon equations in

Cong Wang, Jiabao Su

In this paper we confirm that with is exactly the critical exponent for the embedding from into ($N…

math.AP2024

On the double critical Maxwell equations

Cong Wang, Jiabao Su

In this paper, we focus on (no)existence and asymptotic behavior of solutions for the double critical Maxwell equation involving with the Hardy, Hardy-Sobolev, Sobolev critical exp…

math.AP2023

Existence of entire solutions to the Lagrangian mean curvature equations in supercritical phase

Zixiao Liu, Cong Wang, Jiguang Bao

In this paper, we establish the existence and uniqueness theorem of entire solutions to the Lagrangian mean curvature equations with prescribed asymptotic behavior at infinity. The…

math.AP2022★ 2 cited

On the exterior Dirichlet problem for Hessian type fully nonlinear elliptic equations

Xiaoliang Li, Cong Wang

We treat the exterior Dirichlet problem for a class of fully nonlinear elliptic equations of the form with prescribed asymptotic behavior at infinity. The equa…

math.AP2022★ 6 cited

The quasilinear Schrödinger--Poisson system

Yao Du, Jiabao Su, Cong Wang

This paper deals with the --Schrödinger--Poisson system \begin{eqnarray*} \left \{\begin{array}{ll} \displaystyle -Δ_p u+|u|^{p-2}u+λϕ|u|^{s-2}u=|u|^{r-2}u,&\mathrm{in} \ \m…

math.AP2022

Liouville property and existence of entire solutions of Hessian equations

Cong Wang, Jiguang Bao

In this paper, we establish the existence and uniqueness theorem for entire solutions of Hessian equations with prescribed asymptotic behavior at infinity. This extends the previou…

math.AP2014

Nontrivial solutions for periodic Schrödinger equations with sign-changing nonlinearities

Shaowei Chen, Conglei Wang, Liqin Xiao

Using a new infinite-dimensional linking theorem, we obtained nontrivial solutions for strongly indefinite periodic Schrödinger equations with sign-changing nonlinearities.