Optimum step size determination for FDPM-based CIR estimator for OFDM systems

O. Oyerinde, S. Mneney
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引用次数: 1

Abstract

Fast Data Projection Method (FDPM) subspace tracking algorithm has been demonstrated to exhibit high convergence rate towards orthonormality. This was shown to be the fastest among all competing algorithms of the same order of computational complexity. However, its convergence rate depends largely on the selection of its step size. Coincidentally, this is the only parameter needed to be specified for the algorithm, making its structure simple in comparison with other algorithms. In the original article, only the region in which the step size could be selected in order to ensure stability is given. However, in this article an optimum step size is determined through computer simulation for the FDPM algorithm in the context of channel impulse response (CIR) estimator for Orthogonal Frequency Division Multiplexing (OFDM) Systems.
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OFDM系统中基于fdpm的CIR估计的最优步长确定
快速数据投影法(Fast Data Projection Method, FDPM)子空间跟踪算法具有向正交态收敛速度快的特点。结果表明,该算法在具有相同计算复杂度的所有竞争算法中是最快的。然而,其收敛速度在很大程度上取决于其步长的选择。巧合的是,这是该算法需要指定的唯一参数,与其他算法相比,它的结构简单。在原文中,为了保证稳定性,只给出了可以选择步长的区域。然而,本文通过计算机仿真确定了正交频分复用(OFDM)系统中信道脉冲响应(CIR)估计中FDPM算法的最佳步长。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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