黄金法则的应用

E. Viterbo, Y. Hong
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引用次数: 8

摘要

黄金码是一个全速率、全分集2x2线性色散空时分组码(STBC),它是用循环除法代数构造的。底层的代数结构提供了黄金代码的特殊性质:立方形状和不消失的最小行列式。本文首先对黄金密码进行了基本的介绍。我们讨论了如何在基于OFDM的2x2 MIMO系统的实际级联编码方案中使用黄金码,例如用于高速率室内无线局域网通信(例如802.11n)的方案。提出的带宽高效连接方案使用黄金码作为内部多维调制,网格码作为外部编码。为了增加最小行列式,设计了格集分划。开发了代码构建和优化的通用框架。实验结果表明,该金空时栅格编码调制方案在高速率应用中具有优异的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Applications of the Golden Code
The Golden code is a full rate, full diversity 2x2 linear dispersion space-time block code (STBC) that was constructed using cyclic division algebras. The underlaying algebraic structure provides the exceptional properties of the Golden code: cubic shaping and non-vanishing minimum determinant. In this paper, we first give a basic introduction about the Golden code. We discuss how to use the Golden code in a practical concatenated coding scheme for 2x2 MIMO systems based on OFDM, such as the ones proposed for high rate indoor wireless LAN communications (e.g. 802.11n). The proposed bandwidth efficient concatenated scheme uses the Golden code as an inner multidimensional modulation and a trellis code as outer code. Lattice set partitioning is designed in order to increase the minimum determinant. A general framework for code construction and optimization is developed. It is shown that this golden space-time trellis coded modulation scheme can provide excellent performance for high rate applications.
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