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- Chang-Lin Xiang
- 2015

We obtain uniqueness and nondegeneracy results for ground states of Choquard equations $$-\Delta u+u=\left( |x|^{-1}*|u|^{p}\right) |u|^{p-2}u$$-Δu+u=|x|-1∗|u|p|u|p-2u in $$\mathbb {R}^{3}$$R3,… (More)

- Chang-Lin Xiang
- 2015

In this paper, we answer affirmatively the problem proposed by A. Selvitella in his work "Nondegeneracy of the ground state for quasilinear Schrodinger equations" (see Calc. Var. Partial Differential… (More)

Optimal estimates on asymptotic behaviors of weak solutions both at the origin and at the infinity are obtained to the following quasilinear elliptic equations

- Chang-Lin Xiang
- 2015

This note is a continuation of the work [17]. We study the following quasilinear elliptic equations -Δpu-μ|x|p|u|p-2u=Q(x)|u|NpN-p-2u,x∈ℝN, where 1 < p < N,0 ≤ μ < ((N-p)/p)p and Q ɛ L∞ ℝN. Optimal… (More)

- Joseph Yang, Guo-Fen Zhu, Junjie Jiang, Chang-Lin Xiang, Fu-Li Gao, Wei-Dong Bao
- Zoological research
- 2019

Detailed information on the size and genetic structure of wildlife populations is critical for developing effective conservation strategies, especially for those species that have suffered population… (More)

Abstract Let M be a C 2 -smooth Riemannian manifold with boundary and N a complete C 2 -smooth Riemannian manifold. We show that each stationary p -harmonic mapping u : M → N , whose image lies in a… (More)

- Chang-Lin Xiang
- 2015

Optimal estimates on the asymptotic behaviors of weak solutions both at the origin and at the infinity are obtained to the following quasilinear ell iptic equations −�pu− µ |x|p |u| p−2 u = Q(x)|u| N… (More)

We prove local Hölder continuity of quasi-n-harmonic mappings from Euclidean domains into metric spaces with non-positive curvature in the sense of Alexandrov. We also obtain global Hölder continuity… (More)

In the present paper, we establish the uniqueness and nondegeneracy of positive energy solutions to the Kirchhoff equation \begin{eqnarray*} -\left(a+b\int_{\mathbb{R}^{3}}|\nabla u|^{2}\right)\Delta… (More)