相关信道和不相关信道下代数空时码的性能分析

Inès Ben Hassine, R. Bouallègue
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引用次数: 2

摘要

代数空时码(ASTC),被称为黄金码,由于其基于四元数代数的代数构造,具有全速率、全多样性和不消失常数最小行列式,可提高频谱效率。它们还具有均匀的每根天线平均传输能量和良好的成形,很容易适用于高数据速率的情况。本文首先分析了ASTC码在相关瑞利信道中的性能。研究了一种采用不同译码方案的相干解调器,并分析了误码率。为了提高频谱效率和最大化编码增益,提出了MIMO平坦衰落信道的ASTC算法。为了处理频率选择性,我们使用OFDM调制。因此,我们从误码率的角度分析了ASTC-MIMO-OFDM系统的性能。最后,从误码率和容量两个方面探讨了空间相关性对ASTC码设计的影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Performances analysis of Algebraic Space Time Code under correlated and uncorrelated channels
With their very Algebraic-construction based on Quaternionic algebra, Algebraic Space Time Codes (ASTC), called the Golden codes, have a full rate, full diversity and non-vanishing constant minimum determinant for increasing spectral efficiency. They have also uniform average transmitted energy per antenna and good shaping, readily lend themselves to high data rate situations. In this paper, we first analyze the performances of the ASTC codes in correlated Rayleigh channel. We consider a coherent demodulator using different decoding schemes and we analyze the Bit Error Rate (BER). In order to increase the spectral efficiency and to maximize the coding gain, ASTC have been proposed for MIMO flat fading channels. To deal with the frequency selectivity, we use the OFDM modulation. So we analyze the performances of an ASTC-MIMO-OFDM system in terms of BER. Finally, we investigate the impact of spatial correlation on the ASTC code design in terms of BER and capacity.
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