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A Diversity-Multiplexing Tradeoff Optimal Low Complexity Zero Forcing Method Based on ZP-OFDM

机译:基于ZP-OFDM的分集复用权衡最优低复杂度迫零方法

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摘要

Due to the computational complexity of maximum-likelihood signal decoding, the equalizers with less complexity are considered in the literature. Employing the zero forcing (ZF) equalizer, zero-padded orthogonal frequency-division multiplexing (ZP-OFDM) is capable of benefiting the maximum available multipath diversity with the computational complexity of inverting a matrix of the size of data block length, which incurs an extra implementation cost relative to the fast Fourier transform-based OFDM decoder. In this paper, based on the ZP-OFDM encoding scheme, we propose a two-stage decoder that attains the maximum multipath diversity with lower computational complexity, as compared with the ZF ZP-OFDM and prove analytically that our proposed decoder is diversity-multiplexing tradeoff optimal. It has also been shown that by setting the decoder parameters, it can attain any arbitrary diversity gain smaller than the maximum multipath diversity. Moreover, the more the diversity gain is decreased the more the computational complexity is reduced.
机译:由于最大似然信号解码的计算复杂度,在文献中考虑了具有较小复杂度的均衡器。采用零强迫(ZF)均衡器,零填充正交频分复用(ZP-OFDM)能够受益于最大可用的多径分集,其计算复杂度是将数据块长度大小的矩阵求逆,从而导致相对于基于快速傅里叶变换的OFDM解码器,额外的实现成本。本文基于ZP-OFDM编码方案,提出了一种两级解码器,该解码器与ZF ZP-OFDM相比具有最大的多径分集,且计算复杂度较低,并通过分析证明了我们提出的解码器是分集复用的权衡最佳。还已经表明,通过设置解码器参数,它可以获得小于最大多径分集的任意分集增益。而且,分集增益减小得越多,计算复杂度就降低得越多。

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