一种基于误差信号非线性函数的变步长方形轮廓算法

R. Mitra, Tarun Choubisa
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引用次数: 3

摘要

方形轮廓算法(SCA)解决了多模算法(MMA)可能产生对角线解的问题。但是,它存在收敛性问题。在本文中,我们提出了一种可变步长方法来提高SCA的收敛性。较低的ISI层是通过由误差信号的新颖非线性函数控制的步长来实现的,该函数在收敛的初始阶段分配较高的步长,在后期阶段分配较小的步长,并根据实误差和虚误差的大小对同相权和正交权使用单独的步长。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A variable step size Square Contour Algorithm based on a novel non-linear function of error signal
The Square Contour Algorithm (SCA) solves the problem caused by possible diagonal solutions produced by the Multi-Modulus Algorithm (MMA). However, it suffers from convergence problem. In this paper, we propose a variable step size approach for improving the convergence of the SCA. Lower ISI floors are achieved by a step size controlled by a novel nonlinear function of the error signal, which assigns higher step sizes in initial phases of convergence and smaller step size in the later phases and using separate step sizes for in-phase and quadrature weights depending on the magnitude of real and imaginary errors.
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