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The Gauss--Green theorem in Clifford analysis and its applications
  • ISSN号：1003-3998
  • 期刊名称：Acta Mathematica, Scientia
  • 时间：2015
  • 页码：235-254
  • 相关项目：与柯西算子和狄拉克算子相关的边值问题
作者： Luo Weiyu|杜金元|
同期刊论文项目
与柯西算子和狄拉克算子相关的边值问题
期刊论文 44 会议论文 4
同项目期刊论文
Mobius transformation and Poisson integral representation for monogenic functions
Two boundary-valueproblems for Cauchy-Riemann equation in a sector
On the initial-boundary problem for fourth order wave equations with damping, strainand source terms
On Riemann problems for single-periodic polyanalytic functions
Some integral representations and singular integrals over plane in Clifford analysis
On the initial–boundary problem for fourth order wave equations with damping, strain and source term
THE HILBERT BOUNDARY VALUE PROBLEM FOR GENERALIZED ANALYTIC FUNCTIONS IN CLIFFORD ANALYSIS
Schwarz type boundary value problems of polyanalytic equation on the upper half unit disk
Tri-harmonic boundary value problems in a sector
Riemann boundary value problem for H-2-monogenic functions in Hermitian Clifford analysis
Stability of a kind of welding problem under different materials with same shearing modulus
A kind of Riemann boundary value problem for pseudo--harmonic functions in Clifford analysis
超复分析中的正则函数的边值问题
Stability on a kind of welding problems under perturbations
Stability of displacement to the second fundamental problemin plane elasticity
Stability ofdisplacement to the second fundamental problem in plane elasticity
Plemelj Formulae forSpinor-Valued Functions
On Riemann problem ofautomorphic polyanalytic functionsconnected with a rotation group
Boundary value problems for periodic analytic functions
旋量值函数的Plemelj公式
旋量值函数的Bochner-Martinelli型公式
Stability of a kind of welding problems of infinite plane with a unit circular
Riemann--Hilbert characterization for main Bessel polynomials with varying large negative parameters
周期Riemann 边值问题
Riemann boundary value problem for harmonic functions in Clifford analysis
The Left Hilbert BVP for h-Regular Functions in Clifford Analysis
Orthogonal trigonometric polynomials: Riemann-Hilbert analysis and relations with OPUC
h-正则函数的一类Hilbert边值问题
期刊信息
  • 《数学物理学报：A辑》
  • 北大核心期刊（2011版）
  • 主管单位:中国科学院
  • 主办单位:中国科学院武汉物理与数学研究所
  • 主编：李邦河 陈贵强 朱熹平
  • 地址：湖北省武汉市武昌小洪山西路30号武汉71010信箱
  • 邮编：430071
  • 邮箱：actams@wipm.ac.cn
  • 电话：027-87199206
  • 国际标准刊号：ISSN：1003-3998
  • 国内统一刊号：ISSN：42-1226/O
  • 邮发代号:38-214
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  • 被引量:5382