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Filter proportionate normalized least mean square algorithm for a sparse system

机译:稀疏系统的滤波比例归一化最小均方算法

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In this paper, the proportionate normalized least mean square (PNLMS) and its modifications, such as improved PNLMS (IPNLMS) and mu-law PNLMS (MPNLMS) algorithms, developed for a sparse system, are analyzed for a compressed input signal. This analysis is based on a comparative study of the steady-state error and convergence time for the original signal and the compressed signal. Further, in this paper, a filter PNLMS (FPNLMS) algorithm that is a modification of the IPNLMS algorithm is proposed. The FPNLMS algorithm uses a step size varying in time to adapt to the sparse system. Simulations are carried out to compare the proposed FPNLMS algorithm for different signal-to-noise ratio for a compressed input signal with existing algorithms, ie, PNLMS, MPNLMS, and IPNLMS algorithms. The FPNLMS algorithm achieves a better steady-state and convergence time compared with other existing algorithms in both low and high SNRs. The FPNLMS algorithm is further simulated for a real transfer function to show its robustness compared with existing algorithms.
机译:在本文中,分析了针对稀疏系统开发的比例归一化最小均方(PNLMS)及其修改,例如为稀疏系统开发的改进的PNLMS(IPNLMS)和mu-law PNLMS(MPNLMS)算法。该分析基于对原始信号和压缩信号的稳态误差和收敛时间的比较研究。此外,本文提出了一种过滤器PNLMS(FPNLMS)算法,它是IPNLMS算法的一种改进。 FPNLMS算法使用随时间变化的步长来适应稀疏系统。进行仿真以将针对压缩输入信号的不同信噪比的拟议FPNLMS算法与现有算法(即PNLMS,MPNLMS和IPNLMS算法)进行比较。与其他现有算法相比,FPNLMS算法在低SNR和高SNR方面均具有更好的稳态和收敛时间。 FPNLMS算法针对真实传递函数进行了进一步仿真,以显示与现有算法相比的鲁棒性。

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