Lizhi Zhang

most citedA Liouville theorem for

α

-harmonic functions in

R_{+}^{n}

2 citations · 4 across the 3 of their papers we have counts for

collaborators

Showing math.APShow all

3 papers · 1 filter

math.AP2016

A Liouville Theorem for a Class of Fractional Systems in $R_{+}^{n}$

Lizhi Zhang, Mei Yu, Jianming He

Let $0 < α, β < 2$ be any real number. In this paper, we investigate the following semilinear system involving the fractional Laplacian \begin{equation*} \left\{\begin{array}{lll} (-\la…

math.AP2016★ 2 cited

Symmetry of Solutions to Semilinear Equations Involving the Fractional Laplacian on $R^{n}$ and $R_{+}^{n}$

Lizhi Zhang, Yongzhong Wang

Let $0 < α < 2$ be any real number. In this paper, we investigate the following semilinear equations involving the fractional Laplacian \begin{equation}(-\bigtriangleup)^{α/2} u(x)=f(u…

math.AP2014★ 2 cited

A Liouville theorem for $α$ -harmonic functions in $R_{+}^{n}$

Wenxiong Chen, Congming Li, Lizhi Zhang +1

In this paper, we consider $α$ -harmonic functions in the half space $R_{+}^{n}$ : \begin{equation} \left\{\begin{array}{ll} (-Δ)^{α/2} u(x)=0,~u(x)>0, & x\in\mathbb{R}^n_+, \\…

A Liouville Theorem for a Class of Fractional Systems in R+n​

Symmetry of Solutions to Semilinear Equations Involving the Fractional Laplacian on Rn and R+n​

A Liouville theorem for α-harmonic functions in R+n​

A Liouville Theorem for a Class of Fractional Systems in $R_{+}^{n}$

Symmetry of Solutions to Semilinear Equations Involving the Fractional Laplacian on $R^{n}$ and $R_{+}^{n}$

A Liouville theorem for $α$ -harmonic functions in $R_{+}^{n}$