首页> 外文期刊>IEEE transactions on circuits and systems . I , Regular papers >An Easy Pure Algebraic Method for Partial Fraction Expansion of Rational Functions With Multiple High-Order Poles
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An Easy Pure Algebraic Method for Partial Fraction Expansion of Rational Functions With Multiple High-Order Poles

机译:具有多个高阶极点的有理函数的部分分式展开的简单纯代数方法

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An easy practical algebraic algorithm was proposed for partial expansion of rational functions with multiple high-order poles. The simple recursive implementation of the proposed method involves neither long division nor differentiation and requires only elementary arithmetic operations. It is suitable for computer or hand calculation of partial expansion of both proper and improper functions with multiple high-order poles with desirable accuracy.
机译:针对具有多个高阶极点的有理函数的部分展开,提出了一种简单实用的代数算法。所提出方法的简单递归实现既不涉及长除法也不涉及微分,并且仅需要基本的算术运算。它适用于计算机或手工计算具有理想精度的多个高阶极点的适当功能和不正确功能的部分扩展。

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