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《Journal of Huaihua University》 1990-01
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The Boundedness for Generalized Solutions of a Class of Elliptic Equations

Wang Xiang dong (Xuchang Teacher's College, Xuchang) Liang Xi ting (Zhongshan University, Guangzhou)  
It is considered the equation and proved the global boundedness of solutions under suitable condi tions.
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【References】
Chinese Journal Full-text Database 5 Hits
1 QIU Guo-ming~(1,2),WANG Xiang-dong~1,RONG Hai-wu~1(1.Department of Information Sciences and Mathematics,Foshan University,Foshan 52800,China; 2.Department of Mathematics,South China Normal University,Guangzhou 510631,China);The Harnack inequality for generalized solutions of Quasilinear Elliptic equations in anisotropic Sobolev space[J];Journal of Foshan University(Natural Science Edition);2005-02
2 Liang xi-ting (Zhongshan university);The Boundedness for Solutions of Variational Inequalities with Non-standard Growth Conditions[J];;1992-06
3 Liang Xiting (Department of Mathematica,Zhongrhan University,Guangzhou 510275);A Liouville type Theorem for Entire Solutions of Elliptic Equations with Non Standard Growth Conditions[J];;1996-02
4 Liang Xiting(Zhongshan University);Behaviours for Entire Solutions of Quasilinear Elliptic Equations with Nonstandard Growth Conditions[J];Journal of Mianyang Teachers College;1997-S1
5 Wang Xiangdong; Liang Xiting(Zhengzhou Instituty of Light industry) (Zhong Shan University);The Local Boundedness for Solutions of Quasilinear Elliptic Equations in Ansotropic Sobolev Space[J];MATHEMATICA APPLICATA;1996-01
【Co-references】
Chinese Journal Full-text Database 10 Hits
1 Yu Mingqi Liang Xiting(Shanxi University) (Zhongshan University);On Liouvillc Theorem for Generalized Solutions of Elliptic Equations[J];Chinese Journal of Engineering Mathematics;1991-04
2 Liang Xiting Lu Youwen(Zhongshan University) (Tianjin Normal University);A Priori Estimate for Maximum Modulus of Generalized Solutions of one Class of Elliptic Equations[J];Chinese Journal of Engineering Mathematics;1992-03
3 Li Yuanting Nanchang Aeronautical Engineering Institute,Jiangxi;THE EXISTENCE OF NONTRIVIAL SOLUTIONS OF THE DIRICHLET PROBLEM FOR QUASILINEAR ELLIPTIC EQUATION[J];Journal of South China University of Technology(Natural Science Edition);1990-02
4 Yu Mingqi Liang Xiting;HARNACK INEQUALITY FOR NONNEGATIVE GENERALIZED SOLUTIONS OF QUASI—LINEAR ELLIIPTIC EQUATIONS[J];Journal of Shanxi University (Natural Science Edition);1989-01
5 Yu Mingqi Liang Xiting;THE WEAK MAXIMUM PRINCIPLE FOR GENERALIZED SOLUTIONS OF QUASI-LINEAR ELLIPTIC EQUATIONS[J];Journal of Shanxi University (Natural Science Edition);1989-03
6 Yu Mingqi(Shanxi University)Liang Xiting(Zhongshan University);ON LIOUVILLE THEOREM FOR GENERALIZED SOLUTIONS OF ELLIPTIC EQUATIONS[J];Journal of Shanxi University (Natural Science Edition);1991-02
7 Liang Xiting ( Zhongshan University);A Liouville Theorem for Generaliztd Solutions of Elliptic Equations[J];Journal of Mathematical Research and Exposition;1990-02
8 Wang Xiangdong (Zheng Zhou Institute of Light Industry,Zheng Zhou 450002) Liang Xiting (Zhongshan University,Guangzhou);Existence of a Nontrivial Solution in Nonisotropic Sobolev Space for a Class of Quaslinear Elliptic Equation[J];Mathematica Applicata;1995-03
9 Wang Xiangdong; Liang Xiting(Zhengzhou Instituty of Light industry) (Zhong Shan University);The Local Boundedness for Solutions of Quasilinear Elliptic Equations in Ansotropic Sobolev Space[J];MATHEMATICA APPLICATA;1996-01
10 Liang Xi-ting(Department of Mathematics,Zhongshan University,Guangzhou)Wang Xiang-dong(Department of Mathematics,Xuchang Teachers College,Zhengzhou);A Priori Estimayes to the maximum Modulus of Generalized Solutions of a Class of Quasilinear Elliptic Epuations with Anisotropic Growth Conditions[J];APPLIED MATHEMATICS AND MECHANICS;1994-11
【Secondary References】
Chinese Journal Full-text Database 1 Hits
1 QIU Guo-ming~(1,2),WANG Xiang-dong~1,RONG Hai-wu~1(1.Department of Information Sciences and Mathematics,Foshan University,Foshan 52800,China; 2.Department of Mathematics,South China Normal University,Guangzhou 510631,China);The Harnack inequality for generalized solutions of Quasilinear Elliptic equations in anisotropic Sobolev space[J];Journal of Foshan University(Natural Science Edition);2005-02
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