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Hybrid Rational Function Approximation and Its Accuracy Analysis

机译:混合有理函数逼近及其精度分析

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摘要

We propose a rational function approximation method combining numeric and symbolic computations. Given functions or data are first interpolated by a rational function, i.e. the ratio of polynomials. Undesired poles appearing in the rational interpolant are removed by an approximate- GCD method. We call the rational approximation a Hybrid Rational Function Approximation and Abbreviate it as HRFA. In this paper we give a short survey of the HRFA and then discuss its accuracy Analysis by using the approximate-GCD proposed by Pan.
机译:我们提出了一种将数字和符号计算相结合的有理函数逼近方法。给定的函数或数据首先通过有理函数(即多项式的比率)进行插值。用近似GCD方法消除有理插值中出现的不希望有的极点。我们将有理逼近称为混合有理函数逼近,并将其简称为HRFA。在本文中,我们对HRFA进行了简短调查,然后使用Pan提出的近似GCD讨论了其准确性分析。

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