Generalized Noncoherent Space-Time Block Codes from Quantum Error Correction

S. Lanham, Eli Bradley, B. Cour
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Abstract

This paper generalizes results in noncoherent space-time block code (STBC) design based on quantum error correction (QEC) to new antenna configurations. Previous work proposed QEC-inspired STBCs for antenna geometries where the number of transmit and receive antennas were equal and a power of two. In this work we extend these results by providing QEC-inspired STBCs applicable to all square antenna geometries and some rectangular geometries where the number of receive antennas is greater than the number of transmit antennas. We derive the maximum-likelihood decoding rule for this family of codes for the special case of Rayleigh fading with additive white Gaussian noise. We present Monte Carlo simulations of the performance of the codes in this environment for a three-antenna square geometry and a three-by-six rectangular geometry. We demonstrate competitive performance for these codes with respect to a popular noncoherent differential code.
量子纠错的广义非相干空时分组码
本文将基于量子纠错(QEC)的非相干空时分组码(STBC)设计结果推广到新的天线配置中。先前的工作提出了受qec启发的stbc天线几何形状,其中发射和接收天线的数量相等且为2的幂。在这项工作中,我们通过提供适用于所有方形天线几何形状和一些接收天线数量大于发射天线数量的矩形几何形状的qec启发stbc来扩展这些结果。针对具有加性高斯白噪声的瑞利衰落的特殊情况,导出了该码族的最大似然译码规则。我们提出了蒙特卡洛模拟在这种环境下的三天线方形几何和三乘六矩形几何的代码性能。我们展示了这些代码相对于一种流行的非相干微分代码的竞争性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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