A Liouville type Theorem for an integral system

Dezhong Chen; Li Ma

doi:10.3934/cpaa.2006.5.855

Article Contents

2006, Volume 5, Issue 4: 855-859. Doi: 10.3934/cpaa.2006.5.855

This issue Previous Article Quasi-periodic solutions for 1D resonant beam equation Next Article Second order conditions for the controllability of nonlinear systems with drift

A Liouville type Theorem for an integral system

Dezhong Chen¹ and
Li Ma^1,

1.
Department of Mathematical Sciences, Tsinghua University, Beijing 100084

Received: December 2005

Revised: July 2006

Published: December 2006

Abstract / Introduction Related Papers Cited by

Abstract

In this paper, we study a conjecture of J.Serrin and give a partial generalized result of the work of de Figueiredo and Felmer about Liouville type Theorem for non-negative solutions for an elliptic system. We use a new type of moving plane method introduced by Chen-Li-Ou. Our new ingredient is the use of Stein-Weiss inequality.

Keywords:

Mathematics Subject Classification: 35J99, 45E10, 45G05.

Citation:

Article Metrics

HTML views() PDF downloads(125) Cited by(0)

A Liouville type Theorem for an integral system

Abstract

Access History

Article Metrics

Access History

Other Articles By Authors

Catalog

A Liouville type Theorem for an integral system

Abstract

Access History

SHARE

Article Metrics

Access History

Other Articles By Authors

Catalog

Export File

Citation

Format

Content