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首页> 外文期刊>IEEE Journal on Selected Areas in Communications >Space-Time Codes for MIMO Ultra-Wideband Communications and MIMO Free-Space Optical Communications with PPM
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Space-Time Codes for MIMO Ultra-Wideband Communications and MIMO Free-Space Optical Communications with PPM

机译:带有PPM的MIMO超宽带通信和MIMO自由空间光通信的时空码

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摘要

In this paper, we consider the problem of space-time (ST) coding with pulse position modulation (PPM). While all the existing ST block codes necessitate rotating the phase or amplifying the amplitude of the transmitted symbols, the proposed scheme can be associated with unipolar PPM constellations without introducing any additional constellation extension. In other words, full transmit diversity can be achieved while conveying the information only through the time delays of the modulated signals transmitted from the different antennas. The absence of phase rotations renders the proposed scheme convenient for low- cost carrier-less multiple-input-multiple-output (MIMO) time- hopping ultra-wideband (TH-UWB) systems and for MIMO free-space optical (FSO) communications with direct detection. In particular, we propose two families of minimal-delay ST block codes that achieve a full transmit diversity order with PPM. Designate by n the number of transmit antennas and by M the number of modulation positions. For a given set of values of (n, m), the first family of codes achieves a rate of 1 symbol per channel use (PCU) which is the highest possible achievable rate when no constellation extensions are introduced. The second family of codes can be applied with a wider range of (n, m) at the expense of a reduced rate given by: R=1/n+n-1/n log2(M-1)/n log2(M).
机译:在本文中,我们考虑了采用脉冲位置调制(PPM)的时空(ST)编码问题。尽管所有现有的ST分组码都需要旋转相位或放大所传输符号的幅度,但是所提出的方案可以与单极PPM星座相关联,而无需引入任何其他星座扩展。换句话说,在仅通过从不同天线发送的调制信号的时间延迟来传递信息的同时,可以获得完全的发送分集。相位旋转的缺失使所提出的方案方便用于低成本的无载波多输入多输出(MIMO)跳时超宽带(TH-UWB)系统以及MIMO自由空间光(FSO)通信直接检测。特别是,我们提出了两个系列的最小延迟ST块代码,它们可通过PPM实现完整的传输分集顺序。用n个发射天线数和M个调制位置数。对于一组给定的(n,m)值,第一类代码的每通道使用率(PCU)为1个符号,这是不引入星座扩展时可能达到的最高速率。第二类代码可以以(n,m)的较宽范围应用,但代价是降低了以下比率:R = 1 / n + n-1 / n log2(M-1)/ n log2(M )。

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