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Lattice Sequential Decoding: Achievable Rates and Diversity-Multiplexing Tradeoff

机译:格子顺序解码:可实现的速率和多元化多路复用权衡

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In this paper, the performance limit of lattice se-quential decoder for coded MxN MIMO channel is analysed. We determine the rates achievable by lattice coding and sequential decoding applied to such channel. The diversity-multiplexing trade-off under lattice sequential decoding is derived as a function of its parameter—the bias term. Such parameter is critical for controlling the amount of computations required at the decoding stage. Achieving low decoding complexity requires increasing the value of the bias term. However, this is done at the expense of losing the optimal trade-off of the channel. We show how such decoder can bridge the gap between lattice decoder and low complexity decoders [e.g., minimum mean-square error successive interference cancellation (MMSE-SIC)]. We argue that, MMSE-SIC may achieve close to the maximum diversity gain of the channel MN at very low multiplexing gain.
机译:在本文中,分析了编码MXN MIMO信道的格子SE-QuE型解码器的性能极限。我们确定通过晶格编码和应用于这种通道的顺序解码所能实现的税率。晶格顺序解码下的分集多路复用折衷被推导为其参数的函数 - 偏置术语。这种参数对于控制解码阶段所需的计算量至关重要。实现低解码复杂性需要增加偏置项的值。但是,这是为了牺牲渠道失去最佳权衡而完成的。我们展示这种解码器如何桥接格子解码器和低复杂性解码器之间的间隙[例如,最小均方误差连续干扰消除(MMSE-SIC)]。我们认为,MMSE-SIC可以在非常低的多路复用增益中靠近通道MN的最大分集增益。

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