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Lattice based space-time block codes for MIMO system.

机译:用于MIMO系统的基于格的空时分组码。

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摘要

The multiple antennas communication system have been well studied in wireless communication during recent years to increase the rate or performance of a wireless communication system. By exploiting the independent multipath propagations during different transmitter-receiver pair, a MIMO system can either increase the data throughput or operation range at the same bandwidth and same overall transmit power. In order to exploit the potential high rate or high performance, space-time coding plays a prominent rule in MIMO research.; In this dissertation, we focus on the lattice based STBC design. The main advantages of this design method are: the linear structure present us a systematic construction method for variable data rate at the same time permit simple decoding method like sphere decoding at the same time. In Chapter 2, a new systematic cyclotomic lattice design scheme is proposed firstly by using algebraic number theory. As an application, it is used for diagonal STBC (cyclotomic STBC) and linear pre-code for Rayleigh fast fading channel. Furthermore, optimal cyclotomic STBC/lattices from the design for different numbers of transmit antennas are obtained based on the normalized diversity products criterion.; In Chapter 3, we present two tight upper bounds for the normalized diversity products of 2 x 2 diagonal STBCs from quadratic extensions on Q (i) and Q (j). Two such codes are shown to reach the tight upper bounds and therefore have the maximal normalized diversity products. We then present an n x n diagonal STBC design method directly from 2n real integers based on extended complex lattices (of generating matrix size n x 2n) that are shown to have better normalized diversity products than the optimal diagonal cyclotomic codes do.; In Chapter 4, we consider the case where the normalized diversity product is redefined based on the finite lattice. For full rate STBCs, we present a transformation technique such that the normalized diversity product of the transformed code with the multi-layer structure is better than the one of the transformed code with the cyclic division algebra structure.; In Chapter 5, we show that the diversity products of the full transmit diversity space time block code(STBC) proposed recently by Lu-Kumar (we call them Lu-Kumar's codes) with QAM constellations are lower bounded by 4.
机译:近年来,在无线通信中已经对多天线通信系统进行了充分的研究,以提高无线通信系统的速率或性能。通过在不同的收发器对之间利用独立的多径传播,MIMO系统可以在相同的带宽和相同的总发射功率下增加数​​据吞吐量或工作范围。为了开发潜在的高速率或高性能,空时编码在MIMO研究中占有重要地位。本文主要研究基于格子的STBC设计。这种设计方法的主要优点是:线性结构为我们提供了一种可变数据速率的系统构造方法,同时允许像球形解码一样的简单解码方法。在第二章中,首先利用代数数论提出了一种新的系统的循环格设计方案。作为一种应用,它用于对角线STBC(cyclotomic STBC)和瑞利快速衰落信道的线性预编码。此外,基于归一化分集乘积准则,从不同数量的发射天线的设计中获得了最佳的环形STBC /晶格。在第3章中,我们给出了2个2个对角STBC的归一化多样性乘积的两个紧上限,这些乘积来自Q(i)和Q(j)的二次扩展。示出了两个这样的代码达到严格的上限,因此具有最大的归一化分集乘积。然后,我们直接基于扩展的复杂格子(生成矩阵大小为n x 2n)的2n个实整数,提出了一种n x n对角线STBC设计方法,与复杂的对角线圆环编码相比,它们具有更好的归一化乘积。在第4章中,我们考虑了基于有限晶格重新定义归一化乘积的情况。对于全速率STBC,我们提出了一种变换技术,使得具有多层结构的变换代码的归一化分集乘积比具有循环除法代数结构的变换代码的归一化乘积好。在第5章中,我们证明了Lu-Kumar最近提出的具有QAM星座图的全发射分集空时分组码(STBC)的分集乘积下限为4。

著录项

  • 作者

    Liao, Huiyong.;

  • 作者单位

    University of Delaware.;

  • 授予单位 University of Delaware.;
  • 学科 Engineering Electronics and Electrical.
  • 学位 Ph.D.
  • 年度 2007
  • 页码 155 p.
  • 总页数 155
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 无线电电子学、电信技术;
  • 关键词

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