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Theoretical analysis of LMS algorithm for time-varying unknown system

机译:时变未知系统的LMS算法的理论分析

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We analyze the behaviors of the LMS algorithm for a time-varying unknown system using a statistical-mechanical method. We obtain simultaneous differential equations that describe the dynamical behaviors of the macroscopic variables under conditions in which the tapped-delay line is sufficiently long. We show the existence of an optimal step size owing to the trade-off between the noise misadjustment and the lag misadjustment. Furthermore, we obtain the exact optimal step size in the case of a white reference signal. The derived theory includes the behaviors for a time-constant unknown system as a special case.
机译:我们使用统计-机械方法分析了时变未知系统的LMS算法的行为。我们获得联立的微分方程,这些微分方程描述了在抽头延迟线足够长的条件下宏观变量的动力学行为。由于噪声失调和滞后失调之间的折衷,我们显示出最佳步长的存在。此外,在白色参考信号的情况下,我们可以获得确切的最佳步长。作为特殊情况,派生的理论包括时间常数未知系统的行为。

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