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1.Laurent Expansion and Residue Theorems in Universal Clifford Analysis
泛Clifford分析中的Laurent展式和留数定理收藏指正
2.In this paper, by using the Cauchy integral formula on certain distinguished boundary for functions with values in a universal Clifford algebra, the Laurent expansion for LR regular functions with isolated singular points is obtained in the corresponding Laurent domain. After that, the concept of residue and the residue theorem is obtained.
该文由泛 Clifford分析中在特异边界上的 Cauchy积分公式得出了具有孤立奇点的 LR正则函数在其相应的 Laurent域上的 Laurent展式 ,并由此给出了留数的定义 ,得出了类似于经典函数理论的留数定理收藏指正
3.Through successive applications of analytic continuation, Laurent series expansion and conformal mapping, we finally arrived at a set of linear algebraic equations governing the problem.
我们最终获得支配问题的一组线性代数方程,然后应用标准的线代数方程组求解程序对问题就作出了解答。收藏指正
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