R. Xie

activity

20132026

most citedA priori estimates and Blow-up behavior for solutions of

- Q_{N} u = V e^{u}

in bounded domain in

R^{N}

20 citations · 20 across the 5 of their papers we have counts for

collaborators

6 papers

math.AP2026

Existence of positive solutions to anisotropic elliptic equations in the entire Euclidean space

Rulong Xie, Hailian Wang, Lei Yang

In this paper, we research an anisotropic elliptic equation in the entire Euclidean space R^{N} . Under the assumption that the nonlinearity of the equation has exponential or crit…

math.FA2021

Commutators of multilinear strongly singular integrals on non-homogeneous metric measure spaces

Hailian Wang, Rulong Xie

Let $(X, d, μ)$ denotes non-homogeneous metric measure space satisfying geometrically doubling and the upper doubling measure condition. In this paper, the boundedness in Lebesgue sp…

math.CA2016

Multilinear fractional integral operators on non-homogeneous metric measure spaces

Huajun Gong, Rulong Xie, Chen Xu

Let $(X, d, μ)$ be a non-homogeneous metric measure space satisfying both the geometrically doubling and the upper doubling measure conditions. In this paper, the boundedness of mult…

math.AP2014★ 20 cited

A priori estimates and Blow-up behavior for solutions of $- Q_{N} u = V e^{u}$ in bounded domain in $R^{N}$

Rulong Xie, Huajun Gong

Let $Q_{N}$ be $N$ -anisotropic Laplacian operator, which contains the ordinary Laplacian operator, $N$ -Laplacian operator and anisotropic Laplacian operator. In this paper, we firs…

math.FA2013

Boundedness of fractional integral operators on non-homogeneous metric measure spaces

Rulong Xie, Lisheng Shu

In this paper, the fractional integral operator on non-homogeneous metric measure spaces is introduced, which contains the classic fractional integral operator, fractional integral…

math.FA2013

Commutators of multilinear singular integral operators on non-homogeneous metric measure spaces

Rulong Xie, Huajun Gong, Xiaoyao Zhou

Let $(X, d, μ)$ be a metric measure space satisfying both the geometrically doubling and the upper doubling measure conditions, which is called non-homogeneous metric measure space.…