activity
20152022
most citedAsymptotic Behaviors of Solutions to quasilinear elliptic Equations with critical Sobolev growth and Hardy potential

40 citations · 49 across the 6 of their papers we have counts for

collaborators

8 papers

math.AP2022

The conservation law approach in geometric PDEs

Chang-Yu Guo, Chang-Lin Xiang

In this survey paper, we give an overview of the conservation law approach in the study of geometric PDEs that models in particular polyharmonic maps.

math.AP2020

Regularity of weak solutions to higher order elliptic systems in critical dimensions

Chang-Yu Guo, Chang-Lin Xiang

In this paper, we develop an elementary and unified treatment, in the spirit of Rivière and Struwe (Comm. Pure. Appl. Math. 2008), to explore regularity of weak solutions of higher…

math.AP2018

Nondegeneracy of positive solutions to a Kirchhoff problem with critical Sobolev growth

Gongbao Li, Chang-Lin Xiang

In this paper, we prove uniqueness and nondegeneracy of positive solutions to the following Kirchhoff equations with critical growth \begin{eqnarray*} -\left(a+b\int_{\mathbb{R}^{3…

math.AP2015

Remarks on Nondegeneracy of Ground States for Quasilinear Schrödinger Equations

Chang-Lin Xiang

In this paper, we answer affirmatively the problem proposed by A. Selvitella in his paper "Nondegenracy of the ground state for quasilinear Schrödinger Equations" (see Calc. Var. P…

math.AP20157 cited

Uniqueness and Nondegeneracy of Ground States for Choquard Equations in three dimensions

Chang-Lin Xiang

We obtain uniqueness and nondegeneracy results for ground states of Choquard equations in , provided that a…

math.AP2015

Uniqueness of Positive Radial Solutions To Singular Critical Growth Quasilinear Elliptic Equations

Cheng-Jun He, Chang-Lin Xiang

In this paper, we prove that there exists at most one positive radial weak solution to the following quasilinear elliptic equation with singular critical growth \[ \begin{cases} -Δ…