Existence of multiple positive solutions for semilinear elliptic systems involving m critical hardy-sobolev exponents and m sign-changing weight function-Reference-Cited by-同舟云学术

Existence of multiple positive solutions for semilinear elliptic systems involving m critical hardy-sobolev exponents and m sign-changing weight function

Published:2014-03 Issue:2 Volume:34 Page:483-500
ISSN:0252-9602
Container-title:Acta Mathematica Scientia
language:en
Short-container-title:Acta Mathematica Scientia

Author:

NYAMORADI Nemat,HSU Tsing-San

Publisher

Elsevier BV

Subject

General Physics and Astronomy,General Mathematics

Reference21 articles.

1. First order interpolation inequalities with weights;Caffarell;Compos Math,1984

2. The solvability of quasilinear Brezis-Nirenberg-type problems with singular weights;Xuan;Nonlinear Anal,2005

3. Nehari manifold and existence of positive solutions to a class of quasilinear problems;Alves;Nonlinear Anal,2005

4. The Nehari manifold for a semilinear elliptic equation involving a sublinear term;Brown;Calc Var,2005

5. On semilinear elliptic equations involving concave-convex nonlinearities and sign-changing weight function;Brown;J Math Anal Appl,2006

Cited by 6 articles. 订阅此论文施引文献订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献

1. Biharmonic systems involving a Rellich-type potential and multiple critical strongly coupled terms;Annals of Functional Analysis;2022-11-27

2. On G-invariant solutions of a singular biharmonic elliptic system involving multiple critical exponents in R N $R^{N}$;Boundary Value Problems;2018-04-11

3. Multiple symmetric results for a class of biharmonic elliptic systems with critical homogeneous nonlinearity inRN;Acta Mathematica Scientia;2017-11

4. On symmetric solutions of a critical semilinear elliptic system involving the Caffarelli-Kohn-Nirenberg inequality in R N $\mathbb{R}^{N}$;Journal of Inequalities and Applications;2016-09-29

5. Symmetric solutions for singular quasilinear elliptic systems involving multiple critical Hardy-Sobolev exponents;Boundary Value Problems;2015-02-24