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Reweighted Zero-Attracting Modified Variable Step-Size Continuous Mixed p-Norm Algorithm for Identification of Sparse System Against Impulsive Noise

机译:重新推翻零吸引改性可变梯度级连续混合P常态算法,用于识别稀疏系统脉冲噪声

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The efficiency of traditional adaptive filtering algorithms decreases for sparse system identification when compared to the identification of non-sparse systems. The modified variable step-size continuous mixed p-norm (MVSS-CMPN) algorithm for identifying non-sparse systems was developed in the presence of impulsive noise. In this work, a reweighted zero-attracting MVSS-CMPN algorithm is developed by inducing a sparse penalty function into the MVSS-CMPN algorithm to exploit the sparsity of the system under the effect of impulsive noise. From the simulations, it is found that the presented algorithm achieves a steady state of -25.16 dB for low sparsity in system identification scenario, whereas the MVSS-CMPN algorithm achieves a steady state of -9.96 dB.
机译:与识别非稀疏系统相比,传统自适应滤波算法的效率降低了稀疏系统识别。 用于识别非稀疏系统的修改的可变步长连续混合P-NOM(MVSS-CMPN)算法在存在冲动的噪声中开发。 在这项工作中,通过将稀疏惩罚功能引入MVSS-CMPN算法,以利用脉冲噪声的影响,通过引起稀疏罚球函数来开发重重零吸引的MVSS-CMPN算法。 从模拟中,发现所提出的算法在系统识别方案中实现了-25.16dB的稳定状态,而MVS-CMPN算法实现-9.96dB的稳定状态。

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