循环LMS与快速最小二乘算法:谁先到达?

M. Alberi, R. Casas, I. Fijalkow, C. R. Johnson
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引用次数: 4

摘要

从收敛时间上分析比较了用于信道识别和均衡的快速最小二乘估计算法与对接收数据块重复应用最小均方算法的循环LMS (LLMS)方案。在本研究中,收敛时间定义为算法达到预期性能所需的实际时间(以秒为单位)。从复杂性的角度对LMS和快速最小二乘算法收敛性的老主题进行了重新探讨,该比较不仅考虑了所研究算法的统计特性,而且考虑了浮点运算的数量。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Looping LMS versus fast least squares algorithms: who gets there first?
This paper analytically compares, in terms of the convergence time, fast least squares estimation algorithms for channel identification and equalization to looping LMS (LLMS), a scheme which repeatedly applies the least mean squares algorithm to a block of received data. In this study, the convergence time is defined as the actual time (in seconds) taken by an algorithm to reach a desired performance. The old theme on LMS and fast least squares algorithms convergence is revisited from a novel perspective: the comparison is made from a complexity viewpoint, which not only takes into account the statistical properties of studied algorithms but also the number of floating point operations.
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