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Identifying digital and fractional transfer functions from a frequency response

机译:从频率响应中识别数字和分数传递函数

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摘要

In this article, an existing exact algorithm for identifying a continuous transfer function from frequency data, giving major importance to phase data, is further developed. The new version allows identifying a digital transfer function, or a continuous fractional order transfer function with a fixed order of commensurability (i.e. a ratio of two polynomials in s~α, α ? ?). This is straightforward if the desired transfer function is to have only zeros or only poles; if a transfer function with both zeros and poles is sought, however, a numerical method must be resorted to.
机译:在本文中,进一步开发了一种从频率数据中识别连续传递函数的精确算法,该算法对相位数据非常重要。新版本允许识别数字传递函数或具有固定可比性的连续分数阶传递函数(即s〜α中两个多项式之比,α≥α)。如果所需的传递函数只有零或只有极点,则这很简单。但是,如果寻求同时具有零点和极点的传递函数,则必须采用数值方法。

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