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Improved convergence of an adaptive identification algorithm for a large sparse system

机译:改进了大稀疏系统的自适应识别算法的收敛性

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Estimation of small tap-coefficients of large sparse system using μ-law based proportionate normalized least square (MPNLMS) algorithm yields slow converges, since the proportionality of these coefficients is ignored in the updated process. The individual activation factor-MPNLMS (IAF-MPNLMS) algorithm solves this problem by assigning new gain distribution factor while updating the tap-coefficients. However, this algorithm also suffers from slow convergence if an input signal is highly correlated. In this paper, a modified activation factor is suggested to improve the convergence speed of the MPNLMS and IAF-MPNLMS algorithms for sparse system identification while the input signal is highly correlated. For correlated input signals, the simulation results show that the proposed algorithm acquires better convergence speed than the other two algorithms.
机译:使用基于μ定律的比例归一化归一化最小二乘法(MPNLMS)算法的大稀疏系统的小稀疏系数的估计产生慢收敛,因为在更新的过程中忽略了这些系数的比例。 各个激活因子-MPNLMS(IAF-MPNLMS)算法通过在更新抽头系数的同时分配新的增益分配因子来解决这个问题。 然而,如果输入信号高度相关,则该算法也遭受缓慢的收敛性。 在本文中,建议改进的激活因子来提高MPNLMS和IAF-MPNLMS算法的收敛速度,同时输入信号高度相关。 对于相关的输入信号,仿真结果表明,所提出的算法比其他两个算法获取更好的收敛速度。

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