首页> 外文会议>2009年中国控制与决策会议(2009 Chinese Control and Decision Conference)论文集 >A Complex-error and Phase-error Constrained Least-Squares Design of FIR Filters with Reduced Group Delay Error
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A Complex-error and Phase-error Constrained Least-Squares Design of FIR Filters with Reduced Group Delay Error

机译:具有降低的群时延误差的FIR滤波器的复杂误差和相位误差约束最小二乘设计

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摘要

The group delay of a linear-phase FIR filter is about half of its length. Existing methods for low group-delay FIR filter design usually result in large group delay error, noticeably towards the bandedges. Recently, Lai [2] presented a constrained least-squares design method that can specify both magnitude-error and phase-error upper bounds. Reduced group-delay error can be obtained by using a sigmoid phase-error upper-bound function in the method. In this paper, we improve the method by using a modified complex approximation error, such that we can more flexibly specify the magnitude and phase errors, and smaller magnitude error can be obtained under the same phase-error constraint. A multiple-exchange algorithm is used to solve the complex-error and phase-error constrained least-squares design problem. Through design examples, the proposed design method is compared with several existing method. Design examples demonstrate the effectiveness the proposed method.
机译:线性相位FIR滤波器的群延迟约为其长度的一半。现有的低群时延FIR滤波器设计方法通常会导致大群时延误差,尤其是在频带边缘。最近,Lai [2]提出了一种约束最小二乘法设计方法,该方法可以指定幅度误差和相位误差上限。通过使用该方法中的S形相位误差上限函数,可以减少组延迟误差。在本文中,我们通过使用修正的复数逼近误差来改进该方法,以便我们可以更灵活地指定幅度和相位误差,并且在相同的相位误差约束下可以获得较小的幅度误差。多重交换算法用于解决复杂误差和相位误差约束的最小二乘设计问题。通过设计实例,将提出的设计方法与几种现有方法进行了比较。设计实例证明了该方法的有效性。

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