首页> 外文期刊>Circuits Systems and Signal Processing >LINEAR PHASE FIR APPROXIMATION OF MAGNITUDE RESPONSE |1/ω| FOR MAXIMAL FLATNESS AT AN ARBITRARY FREQUENCY ω_o, O<ω_o<π*
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LINEAR PHASE FIR APPROXIMATION OF MAGNITUDE RESPONSE |1/ω| FOR MAXIMAL FLATNESS AT AN ARBITRARY FREQUENCY ω_o, O<ω_o<π*

机译:近似相线反应的线性相位| 1 /ω|为了在任意频率ω_o下获得最大平整度,O <ω_o<π*

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摘要

In may signal processing situations, the desired (ideal) magnitude response of the filter is rational function: H(ω)=|1/ω| (a digital integrator). The requirements of a linear phase response and guaranteed stable performance limit the design to finite impulse response (FIR) structure. In may applications we require the FIR filter to yield a highly accurate magnitude response for a narrow band of frequencies with maximal flatness at an arbitrary frequency ω _o in the spectrum (0,π). No techniques for meeting such requirements with respect to approximation of H(ω) are known in the literature. This paper suggests a design by which the linear phase magnitude response |H(ω| can be approximated by an FIR configuration viving a maximally flat (in the Butterworth sense) response at an arbitrary frequency ω_o, O<ω_o <π. A technique to compute exact weights for the design has also been given.
机译:在可能的信号处理情况下,滤波器的理想(理想)幅度响应是有理函数:H(ω)= | 1 /ω| (数字集成商)。线性相位响应和保证稳定性能的要求将设计限制为有限脉冲响应(FIR)结构。在可能的应用中,我们要求FIR滤波器在频谱(0,π)中的任意频率ω_o处,以最小平坦度对窄带频率产生高精度的幅度响应。在文献中,尚无用于满足关于H(ω)的近似的这种要求的技术。本文提出了一种设计,通过该设计,可以通过FIR配置近似线性相位幅度响应| H(ω|),使其在任意频率ω_o,O <ω_o<π时具有最大的平坦(巴特沃思意义上)响应。还给出了计算设计的精确权重。

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