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Cauchy integral theorem and complex integral several equivalence relations

机译:柯西积分定理与复积分若干等价关系

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By document method, we get that Cauchy integral theorem actually is residue theorem that integrand functions as analytic function in integration region; Cauchy integral formula actually is the residue theorem that integrand has first order pole in integration region; derivatives of high order formula actually is the residue theorem that integrand has order pole in integration region. Make comparison summary on it, and effective combine with other documents, utilize Cauchy integral theorem to prove Cauchy integral formula, derivatives of high order formula, residue theorem, and find out their inner equivalence relations.
机译:通过文献方法,我们得出柯西积分定理实际上是残差定理,该残差定理在积分区域中起着被分析函数的作用。柯西积分公式实际上是被积分在积分区域中具有一阶极点的残差定理;高阶公式的导数实际上是被积在积分区域中具有阶极的残差定理。对此进行比较总结,并与其他文献有效结合,利用柯西积分定理证明柯西积分公式,高阶公式的导数,残差定理,并找出它们的内在等价关系。

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