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On the design of optimal equiripple FIR digital filters for data transmission applications

机译:关于数据传输应用的最佳等波纹FIR数字滤波器的设计

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An improved linear programming algorithm is required for the design of finite impulse response (FIR) digital filters. This algorithm avoids the numerical ill-conditioning problems which commonly occur due to the necessity to sample the frequency response on a very dense grid of points for high-order filters. This technique is applied to the design of equiripple FIR Nyquist filters and equiripple FIR transmit and receive matched-filters for data transmission applications. The use of linear programming insures that the designs are optimal in the sense that they achieve the maximum possible stopband attenuation for a given filter order and stopband edge frequency. The design algorithm for the matched filters consists of a two-stage process of linear programming to design a Nyquist filter with a nonnegative frequency response followed by standard spectral factorization techniques to extract the nonlinear-phase transmit and receive filters. The design software consists primarily of commonly available FORTRAN subroutine packages for linear programming and polynomial factorization, and is numerically well behaved and very accurate.
机译:有限脉冲响应(FIR)数字滤波器的设计需要一种改进的线性规划算法。该算法避免了由于需要在高密度滤波器的非常密集的点网格上采样频率响应而经常发生的数值不良问题。该技术适用于等波纹FIR奈奎斯特滤波器和等波纹FIR发送和接收匹配滤波器的设计,以用于数据传输应用。线性编程的使用可确保设计达到最佳状态,即对于给定的滤波器阶数和阻带边沿频率,它们可实现最大可能的阻带衰减。匹配滤波器的设计算法包括两阶段的线性编程过程,以设计具有非负频率响应的奈奎斯特滤波器,然后采用标准频谱分解技术来提取非线性相位发送和接收滤波器。该设计软件主要由用于线性编程和多项式因式分解的常用FORTRAN子例程包组成,并且在数字上表现良好且非常准确。

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