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Sensitivity analysis of digital filters using the continued fraction expansion

机译:利用持续分数扩展的数字滤波器敏感性分析

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It is known that many structural schemes can be used to implement digital filters. Some structures of digital filters are characterized by low sensitivity of the characteristics to the accuracy of the representation of the coefficients. A separate group of methods for the structural synthesis of digital filters is based on the expansion of rational fractions, including transfer functions, into continued fractions. Because of this decomposition, ladder structures are obtained. The sensitivity of such ladder structures is analyzed in this paper. As a measure of the structure sensitivity, estimations of the partial derivatives of the transfer function coefficients with respect to the expansion coefficients in continued fraction were used. The analysis showed that the sensitivity of the transfer function coefficients to some expansion coefficients is very small. However, the presented examples show that the sensitivity to certain coefficients of expansion can exceed the sensitivity of the classical direct and the canonic forms.
机译:众所周知,许多结构方案可用于实现数字滤波器。一些数字滤波器结构的特征在于对系数表示的准确性的特性的低灵敏度。用于数字滤波器的结构合成的单独组方法基于合理分数的扩展,包括转移功能,进入持续的分数。由于这种分解,获得了梯形结构。本文分析了这种梯形结构的敏感性。作为结构敏感性的衡量标准,使用了转移函数系数相对于持续分数中的膨胀系数的部分衍生物的估计。分析表明,传递函数系数对一些膨胀系数的敏感性非常小。然而,所呈现的实施例表明,对某些膨胀系数的敏感性可以超过经典直接和官方形式的灵敏度。

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