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时变海洋环境中相干声通信自适应均衡的性能分析

Performance analysis of adaptive equalization for coherent acoustic communications in the time-varying ocean environment.

作者信息

Preisig James C

机构信息

Department of Applied Ocean Physics and Engineering, Woods Hole Oceanographic Institution, Woods Hole, Massachusetts 02543, USA.

出版信息

J Acoust Soc Am. 2005 Jul;118(1):263-78. doi: 10.1121/1.1907106.

Abstract

Equations are derived for analyzing the performance of channel estimate based equalizers. The performance is characterized in terms of the mean squared soft decision error (sigma2(s)) of each equalizer. This error is decomposed into two components. These are the minimum achievable error (sigma2(0)) and the excess error (sigma2(e)). The former is the soft decision error that would be realized by the equalizer if the filter coefficient calculation were based upon perfect knowledge of the channel impulse response and statistics of the interfering noise field. The latter is the additional soft decision error that is realized due to errors in the estimates of these channel parameters. These expressions accurately predict the equalizer errors observed in the processing of experimental data by a channel estimate based decision feedback equalizer (DFE) and a passive time-reversal equalizer. Further expressions are presented that allow equalizer performance to be predicted given the scattering function of the acoustic channel. The analysis using these expressions yields insights into the features of surface scattering that most significantly impact equalizer performance in shallow water environments and motivates the implementation of a DFE that is robust with respect to channel estimation errors.

摘要

推导了用于分析基于信道估计的均衡器性能的方程。性能通过每个均衡器的均方软判决误差(sigma2(s))来表征。该误差被分解为两个分量。这两个分量分别是最小可实现误差(sigma2(0))和额外误差(sigma2(e))。前者是如果滤波器系数计算基于对信道冲激响应和干扰噪声场统计信息的完美了解时,均衡器将会实现的软判决误差。后者是由于这些信道参数估计中的误差而实现的额外软判决误差。这些表达式准确地预测了基于信道估计的判决反馈均衡器(DFE)和无源时间反转均衡器在处理实验数据时观察到的均衡器误差。还给出了进一步的表达式,这些表达式允许在给定声学信道散射函数的情况下预测均衡器性能。使用这些表达式进行的分析深入了解了在浅水环境中对均衡器性能影响最为显著的表面散射特征,并推动了一种对信道估计误差具有鲁棒性的DFE的实现。

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