基于和秩码的速率分集优化多块空时码

Mohannad Shehadeh, F. Kschischang
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引用次数: 13

摘要

正如秩-度量码或Gabidulin码可用于构建率分集权衡最优空时码一样,最近引入的一种对秩和度量的推广,即线性化Reed-Solomon码,在多个衰落块的情况下实现了相同的目标。作为线性化Reed-Solomon码的应用,我们首次明确构造了最小延迟率分集的最优多块空时码。然后,我们在模拟中演示了一个2块2乘2码的示例,该示例具有较小的性能损失(在码字错误率为1e-4时小于1 dB),与使用更小的传输星座时的全分集替代方案的比特率相匹配。然后建议对此代码使用堆栈解码器。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Rate-Diversity Optimal Multiblock Space-Time Codes via Sum-Rank Codes
Just as rank-metric or Gabidulin codes may be used to construct rate-diversity tradeoff optimal space-time codes, a recently introduced generalization for the sum-rank metric, linearized Reed-Solomon codes, accomplishes the same in the case of multiple fading blocks. We provide the first explicit construction of minimal-delay rate-diversity optimal multiblock space-time codes as an application of linearized Reed-Solomon codes. We then demonstrate in simulation an example of a 2-block 2-by-2 code which, with a small performance penalty—less than 1 dB at a codeword error rate of 1e-4—matches the bit rate of a full diversity alternative while using a much smaller transmitted constellation. A stack decoder for this code is then suggested.
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