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A fast sphere decoding algorithm for rank deficient MIMO systems .

机译:一种秩不足MIMO系统的快速球形解码算法。

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摘要

The problem of rank deficient multiple input multiple out (MIMO) systems arises when the number of transmit antennas M is greater than number of receive antennas N or when the channel gains are strongly correlated.; Most of the optimal algorithms that deal with uncoded rank-deficient (under-determined) V-BLAST MIMO systems (e.g. Damen, Meraim and Belfiore) suffer from high complexity and large processing time. Recently, some new optimal algorithms were introduced with low complexity for small constellations like 4-QAM yet they still suffer from very high complexity and processing time with large constellations like the 16 QAM.; In order to reduce the complexity and the processing time of the decoding algorithms, some suboptimal algorithms were introduced. One of the most efficient suboptimal solutions for this problem is based on the Minimum mean square error decision-feedback equalizer (MMSE-DFE) followed by either sphere decoder or fano decoder. The performance of these algorithms is shown to be a fraction of dB from the maximum likelihood decoders while offering outstanding reduction in complexity compared to the most efficient ML algorithms (e.g. Cui and Tellambura algorithm).; These suboptimal algorithms employ a two stage approach. In the first stage, the channel is pre-processed to transform the original decoding problem into a simpler form which facilitates the search decoding step. The second stage is basically the application of the sphere decoding search algorithm in the case of MMSE-DFE sphere decoding step or Fano decoder in the case of MMSE-DFE Fano decoder.; In this study, various algorithms which deal with rank deficient MIMO systems such as Damen,Meraim and Belfiore algorithm, Dayal and Varansi algorithm, and Cui and Tellambura algorithm are discussed and compared. Moreover, the MMSE-DFE sphere decoding algorithm and MMSE-DFE fano decoding algorithm are applied on uncoded V-BLAST rank deficient MIMO systems. The optimality of MMSE-DFE sphere decoding algorithm is analyzed in the case of V-BLAST 4-QAM. Furthermore, Simulation results show that when these algorithms are extended to cover large constellations, their performance falls within a fraction of dB behind the ML while achieving a significant decrease in the processing time by more than an order of magnitude when compared to the least complex optimal algorithms.
机译:当发射天线的数量M大于接收天线的数量N或信道增益高度相关时,会出现秩不足的多输入多输出(MIMO)系统问题。大多数处理未编码秩不足(欠定)的V-BLAST MIMO系统的最佳算法(例如Damen,Meraim和Belfiore)都具有很高的复杂性和大量的处理时间。最近,针对诸如4-QAM的小型星座引入了一些低复杂度的新的最优算法,但是对于诸如16QAM的大型星座,它们仍然具有很高的复杂度和处理时间。为了降低解码算法的复杂度和处理时间,引入了一些次优算法。针对此问题的最有效的次佳解决方案之一是基于最小均方误差决策反馈均衡器(MMSE-DFE),然后是球形解码器或Fano解码器。与最有效的ML算法(例如Cui和Tellambura算法)相比,这些算法的性能被证明比最大似然解码器低数dB,同时显着降低了复杂度。这些次优算法采用两阶段方法。在第一阶段,对信道进行预处理,以将原始解码问题转换为更简单的形式,从而简化了搜索解码步骤。第二阶段基本上是在MMSE-DFE球形解码步骤的情况下应用球解码搜索算法,或者在MMSE-DFE Fano解码器的情况下应用Fano解码器。在这项研究中,讨论并比较了处理秩不足的MIMO系统的各种算法,例如Damen,Meraim和Belfiore算法,Dayal和Varansi算法以及Cui和Tellambura算法。此外,MMSE-DFE球形解码算法和MMSE-DFE Fano解码算法被应用于未编码的V-BLAST秩不足MIMO系统。在V-BLAST 4-QAM的情况下,分析了MMSE-DFE球形解码算法的最优性。此外,仿真结果表明,当这些算法扩展到覆盖大的星座时,它们的性能将比ML低几分贝,同时与最小复杂的最优算法相比,其处理时间显着减少了一个数量级以上。算法。

著录项

  • 作者

    Ahmed, Ahmed Sherif.;

  • 作者单位

    University of Waterloo (Canada).;

  • 授予单位 University of Waterloo (Canada).;
  • 学科 Engineering Electronics and Electrical.
  • 学位 M.A.Sc.
  • 年度 2007
  • 页码 55 p.
  • 总页数 55
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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