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Variable Step-size Lms Algorithm With A Quotient Form

机译:商数形式的可变步长Lms算法

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摘要

An improved robust variable step-size least mean square (LMS) algorithm is developed in this paper. Unlike many existing approaches, we adjust the variable step-size using a quotient form of filtered versions of the quadratic error. The filtered estimates of the error are based on exponential windows, applying different decaying factors for the estimations in the numerator and denominator. The new algorithm, called more robust variable step-size (MRVSS), is able to reduce the sensitivity to the power of the measurement noise, and improve the steady-state performance for comparable transient behavior, with negligible increase in the computational cost. The mean convergence, the steady-state performance and the mean step-size behavior of the MRVSS algorithm are studied under a slow time-varying system model, which can be served as guidelines for the design of MRVSS algorithm in practical applications. Simulation results are demonstrated to corroborate the analytic results, and to compare MRVSS with the existing representative approaches. Superior properties of the MRVSS algorithm are indicated.
机译:本文提出了一种改进的鲁棒可变步长最小均方(LMS)算法。与许多现有方法不同,我们使用二次误差的滤波版本的商形式来调整可变步长。过滤后的误差估计是基于指数窗口的,对分子和分母中的估计应用不同的衰减因子。新算法称为更鲁棒的可变步长(MRVSS),它能够降低对测量噪声功率的敏感度,并提高可比瞬态行为的稳态性能,而计算成本却可以忽略不计。在慢时变系统模型下研究了MRVSS算法的平均收敛性,稳态性能和平均步长行为,可为实际应用中的MRVSS算法设计提供指导。仿真结果证明了分析结果的正确性,并将MRVSS与现有的代表性方法进行了比较。指出了MRVSS算法的优越性能。

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