期刊文献+

微分形式的A_r^(λ_3)(λ_1,λ_2,Ω)-加权的Poincaré型不等式(英文)

A_r^(λ_3)(λ_1,λ_2,Ω)-Weighted Poincaré-Type Inequality for Differential Forms
下载PDF
导出
摘要 利用Hlder不等式得到了微分形式的局部Ar(λ1,λ2;Ω)-加权Poincaré型不等式,所得结果能被广泛应用于某些重要方程解的高阶可积性理论. By making use of Holder inequality, we obtain a local Ar(λ1,λ2;Ω)- weighted Poincaré - type inequality for differential forms, and find that this result can be used extensively to the theory of higher order integrability for the solutions of some important equations
出处 《湖州师范学院学报》 2007年第2期7-9,共3页 Journal of Huzhou University
关键词 Ar(λ1 λ2 Ω)-权 微分形式 Poincaré型不等式 Ar(λ1,λ2 Ω)-weight Differential form Poincaré inequality
  • 相关文献

参考文献1

二级参考文献10

  • 1Tadeusz Iwaniec,Adam Lutoborski.Integral estimates for null Lagrangians[J].Archive for Rational Mechanics and Analysis.1993(1)
  • 2John M. Ball.Convexity conditions and existence theorems in nonlinear elasticity[J].Archive for Rational Mechanics and Analysis.1976(4)
  • 3Staples S G.L~p-averaging domains and the Poincaréinequality[].Annales Academiae Scientiarum Fennicae Series A Mathematica.1989
  • 4J. B. Garnett.Bounded Analytic Functions[]..1970
  • 5H Cartan.Differential forms[]..1970
  • 6S. Ding.Weighted Hardy-Littlewood inequality for A-harmonic tensors[].Proceedings of the American Mathematical Society.1997
  • 7Iwaniec T.P-Harmonic tensors and quasiregular mappings[].Annals of Mathematics.1992
  • 8J. Heinonen,T. Kilpelainen,O. Martio.Nonlinear Potential Theory of Degenerate Elliptic Equations[]..1999
  • 9C. A. Nolder.Hardy-Littlewood theorems for A-harmonic tensors[].Ill J Math.
  • 10S, S. Ding,C. Nolder.L-s (μ)-averaging domains and their applications[].Annals of the New York Academy of Sciences.

共引文献4

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部