基于时间反转通信的PS-OFDM认知无线电信道估计的非平稳维纳滤波器设计:一种局部平稳方法

Munyaradzi Munochiveyi, Xiaohui Zhao, Hui Liang
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引用次数: 0

摘要

时间反转通信被认为是一种潜在的绿色无线通信方案。网络基站利用时间反转通信利用多路径传播,以便在预期的认知无线电上提供空间聚焦。这减少了对网络中其他无线电的干扰。然而,时间反转空间聚焦性能依赖于鲁棒信道估计。在时变信道条件或不完全信道估计条件下,时变通信的性能会大大下降。为了改善这种退化,我们设计了一种基于时变频谱的非平稳时变非因果维纳滤波器。首先将时变信道建模为局部平稳过程,得到时变频谱。这意味着在小的时间间隔内信道是近似平稳的,并且在这些平稳间隔内是相关的。因此,通过估计每个局部平稳过程的Wigner-Ville分布的协方差,可以很容易地计算出时变谱。在此前提下,本文的目标是通过仿真研究当时变信道被建模为局部平稳过程时,所提出的维纳滤波器与传统的最优维纳滤波器的性能。该性能是通过计算符号错误率(SER)、最小均方误差(MMSE)和输出与输入信噪比(SNR)得出的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Non-stationary wiener filter design for channel estimation of PS-OFDM cognitive radio using time-reversal communication: A locally stationary approach
Time-reversal communication is considered as a potential Green wireless communications scheme for cognitive radio networks. The network base station utilizes time-reversal communication to exploit multi-path propagation, in order to provide spatial focusing at an intended cognitive radio. This reduces interference to other radios in the network. However, time-reversal spatial focusing performance is dependent on robust channel estimation. Under time-varying channel conditions or imperfect channel estimation, the performance of time-reversal communication deteriorates immensely. To ameliorate this deterioration, we design a non-stationary time-varying non-causal Wiener filter based on the time-varying spectrum. The time-varying spectrum is obtained by first modeling the time-varying channel as a locally stationary process. Which means that over small time intervals the channel is approximately stationary, and correlated inside these stationary intervals. Consequently, the time-varying spectrum can be easily calculated by estimating the covariance of the Wigner-Ville distribution of each locally stationary process. Based on that premise, the goal of this paper is to investigate through simulation, the performance of the proposed Wiener filter versus the conventional optimal Wiener filter when the time-varying channel is modeled as a locally stationary process. The performance is derived by computing the symbol error rate (SER), minimum mean square error (MMSE) and the output versus input signal-to-noise ratio (SNR).
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