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一类调和方程边值问题的级数解 被引量:1

The Series Solution to a Harmorric Equation of Boundary Value
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摘要 本文利用广义Dirac函数的级数表示并结合Fourier变换得到了一类调和方程边值问题的级数解,文章最后还对Poisson方程进行了讨论. By means of generalized Dirac function,this paper obtains the series solution to a harmorric equation of boundary value by using Fourier transform.At last the paper discusses the Poisson equation.
作者 徐昌贵
出处 《漳州师范学院学报(自然科学版)》 2008年第1期17-20,共4页 Journal of ZhangZhou Teachers College(Natural Science)
关键词 广义函数 调和方程 级数 generalized function harmorric equation series
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  • 1Nolder C A. Hardy - Littlewood Theorems for A - harmonic Tensors. Illinois Journal of Mathematics, 1999,43 : 613 - 631.
  • 2Xing Y. Weighted Poincar6 A - type Estimates for Conjugate A - harmonic Tensors, J Inequal Appl, 2005 ( 1 ) : 1 - 6.
  • 3Wang Y. Two - weighted Poincar6 - type Inequalities for Dif- ferential Forms in Ls (/z) - averaging Domains. Applied Math- matics Letters, 2007, 20:1161 -1166.
  • 4Nolder C. A. A Quasi - regular Analogue of Theorem of Har- dy - Littlewood. Trans Amer Math Soc, 1992,331 ( 1 ) : 215 - 226.
  • 5Ding S. Weighted Caccioppoli - type Estimates and Weak Re- verse Hflder Inequalities for A - harmonic Tensors. Proc Amer Math Soc, 1999, 27 : 2657 -2664.
  • 6Zhu M. On the Extremal Functions of Sobolev - Poincar6 Ine- quality. Pacific J Math, 2004, 214(1) : 185 - 199.

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