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Binary decoding of concatenated turbo codes and space-time block codes for quaternary modulations

机译:用于级联调制的级联Turbo码和空时分组码的二进制解码

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Space-time block (STB) coding is one of the key techniques used to combat fading in multiantenna wireless communication systems. STB coding provides diversity gain while having a simple decoding. However, when further gains are needed, an outer channel code has to be concatenated. Turbo codes are channel codes that have been shown to perform close to the Shannon limits in AWGN channels. Moreover, they have a relatively low-complexity binary MAP decoding. However, this complexity increases exponentially with the number of bits per symbol. In this paper, a system consisting on an outer turbo code concatenated with an STB code is considered. A general formulation for STB decoding based on a least squares criteria is given in order to allow binary turbo decoding while using quaternary modulations such as QPSK. This binary decoding results in a higher global rate at no complexity cost. A normalization algorithm of STB codes is also given in order to present a fair comparison in terms of energy between MIMO (multiple-input multiple-output) and single-antenna systems.
机译:空时块(STB)编码是用于对抗多天线无线通信系统中的衰落的关键技术之一。 STB编码提供分集增益,同时具有简单的解码功能。但是,当需要进一步的增益时,必须将外部通道代码连接起来。 Turbo码是已显示在AWGN频道中表现出接近Shannon限制的频道代码。而且,它们具有相对低复杂度的二进制MAP解码。但是,这种复杂性随着每个符号的位数而呈指数增加。在本文中,考虑了一种由外部Turbo代码和STB代码组成的系统。给出了基于最小二乘准则的STB解码的一般公式,以允许在使用诸如QPSK的四进制调制时进行二进制Turbo解码。这种二进制解码以更高的全局速率实现而没有复杂性成本。还给出了STB码的归一化算法,以便就MIMO(多输入多输出)和单天线系统之间的能量进行公平的比较。

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