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Space-time code designs for MIMO wireless systems word 网盘 高速 下载地址大全 免费

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Space-time code designs for MIMO wireless systems书籍详细信息

  • ISBN:9780542292644
  • 作者:Haiquan Wang
  • 出版社:ProQuest / UMI
  • 出版时间:2006-03-18
  • 页数:暂无页数
  • 价格:USD 69.99
  • 纸张:暂无纸张
  • 装帧:Paperback
  • 开本:暂无开本
  • 语言:暂无语言
  • 适合人群:Researchers, engineers, and advanced students in the field of electrical engineering, telecommunications, and computer science, particularly those interested in wireless communication systems, signal processing, and coding theory.
  • TAG:MIMO / Signal Processing / Telecommunications / Wireless Communication / Coding Theory / antenna array / modulation / multiplexing
  • 豆瓣评分:暂无豆瓣评分
  • 更新时间:2025-05-16 23:52:06

内容简介:

It has been shown in the literature that multiple antenna systems have huge capacity gain over single antenna systems. To achieve the capacity gain, good modulation schemes/codes, called 'space-time codes,' are of key importance. Recently a variety of codes have been proposed for coherent or non-coherent channel, which can be divided into three categories: (1) Space-time block codes for coherent channel; (2) Differential space-time codes for non-coherent channel; (3) Unitary space-time codes for non-coherent channel. In the first part of this dissertation, space-time block codes are concerned. In Chapter 2, we systematically study general linear transformations of information symbols for QOSTBC to have both full diversity and real symbol pair-wise ML decoding. We present the optimal transformation matrices of information symbols for QOSTBC with real symbol pair-wise ML decoding such that the optimal diversity product is achieved for both general square QAM and general rectangular QAM signal constellations. Furthermore, our newly proposed optimal linear transformations for QOSTBC also work for general QAM constellations in the sense that QOSTBC have full diversity with good diversity product property and real symbol pair-wise ML decoding. We also present the optimal transformations for the co-ordinate interleaved orthogonal designs (CIOD) proposed by Khan-Rajan for rectangular QAM constellations. In the second part, some differential space-time codes with best known diversity products are given. In Chapter 3, we propose some new designs of 2 × 2 unitary space-time codes of sizes 6, 32, 48, 64 with best-known diversity products by partially using sphere packing theory. In particular, we present an optimal 2 × 2 unitary space-time code of size 6 in the sense that it reaches the maximal possible diversity product for 2 × 2 unitary space-time codes of size 6. In the third part, some methods to construct unitary space-time codes are considered. In Chapter 4, we first introduce the concept of isoclinic codes based on the consideration of pair-wise error probability upper bound formula. Then a differential geometry view on the construction of the codes is given. Based on this view, Grassmann manifolds are introduced and some construction methods to construct isoclinic codes are given.

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