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Performance analysis of adaptive step-size least mean modulus-Newton algorithm for identification of non-stationary systems

机译:自适应步长最小均模-牛顿算法在非平稳系统辨识中的性能分析

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This paper first reviews least mean modulus-Newton (LMM-Newton) algorithm that combines LMM algorithm for complex-domain adaptive filters with simple recurrent calculation of the inverse covariance matrix of the filter reference input process. The LMM-Newton algorithm is effective in improving the convergence of an adaptive filter with a strongly correlated input, while preserving the robustness of the LMM algorithm against impulsive observation noise. For identification of random walk modeled non-stationary systems, it is known that there exists a step-size value that gives the minimum steady-state error. The paper proposes a new adaptive step-size control algorithm to be combined with the LMM-Newton algorithm that yields adaptive step-size least mean modulus-Newton (ASS-LMM-Newton) algorithm to realize the optimum tracking performance. Through performance analysis and experiment with simulations and theoretical calculations of filter convergence, we demonstrate effectiveness of the proposed ASS-LMM-Newton algorithm in identification of non-stationary systems in the presence of impulse noise.
机译:本文首先回顾了最小均值模牛顿(LMM-Newton)算法,该算法结合了用于复杂域自适应滤波器的LMM算法和滤波器参考输入过程逆协方差矩阵的简单递归计算。 LMM-Newton算法有效地改善了具有强相关输入的自适应滤波器的收敛性,同时保留了LMM算法对脉冲观测噪声的鲁棒性。为了识别随机行走模型的非平稳系统,已知存在一个步长值,该步长给出了最小的稳态误差。提出了一种新的自适应步长控制算法与LMM-Newton算法相结合,产生了自适应步长最小均值模量牛顿(ASS-LMM-Newton)算法,以实现最佳跟踪性能。通过性能分析和仿真实验以及滤波器收敛的理论计算,我们证明了所提出的ASS-LMM-Newton算法在存在脉冲噪声的情况下识别非平稳系统的有效性。

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