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Linear precoding and decoding for multiple input multiple output (MIMO) wireless channels.

机译:用于多输入多输出(MIMO)无线信道的线性预编码和解码。

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摘要

Space-time coding and spatial multiplexing are prime candidates for achieving high data rates and link quality in multiple input multiple-output (MIMO) wireless links. However, both the schemes assume no channel knowledge at the transmitter. In a number of applications, channel knowledge can be made available at the transmitter. A natural question to ask is how to use these channel estimates to further optimize the transmitter. There can be several ways to linearly or non-linearly optimize the transmitter and receiver depending on channel knowledge. In this thesis, we consider linear optimization schemes at the transmitter (precoding) and receiver (decoding) to improve performance of MIMO systems. We consider a number of designs depending on the performance criteria and degree of channel knowledge at the transmitter.; First, assuming perfect channel knowledge at the transmitter and receiver, and a flat-fading channel, we propose a generalized linear block precoding and decoding scheme based on the weighted mean square error criteria, assuming a total power constraint at the transmitter. The optimum design forces transmission only on the eigenmodes of the MIMO channel, for any set of error weights. The power allocation on the eigenmodes depends on the error weights, which can be varied depending on the application. The weighted MMSE criteria thus provides a unified framework for designing jointly optimal linear precoders and decoders, assuming perfect channel knowledge at the transmitter.; Next, we derive optimal linear precoders and decoders for other optimization criteria such as the pairwise error probability (PEP) criteria, and constraints such as the peak power constraint. In the latter case, we find that the eigenmode transmission need not be the optimum strategy.; Next, we show how to extend the linear precoder and decoder framework to delay spread channels and multicarrier systems employing OFDM modulation. In the former case, we employ block transmission with guard symbols inserted between data blocks to prevent inter-block interference. In OFDM modulation, redundancy is added in the form of a cyclic prefix to handle delay spread. We then present a novel Finite Impulse Response (FIR) precoder structure to pre equalize the MIMO channel with delay spread assuming a zero-forcing constraint and subject to a transmit power constraint.; Finally, we consider the design of precoders assuming partial channel knowledge at the transmitter and perfect channel knowledge at the receiver. In this context, we develop an optimum linear precoder for a space-time coded system, assuming knowledge of only the transmit antenna correlations.
机译:空时编码和空间复用是在多输入多输出(MIMO)无线链路中实现高数据速率和链路质量的主要候选方法。然而,两种方案都假设在发射机处没有信道知识。在许多应用中,可以在发射机处获得信道知识。一个自然要问的问题是如何使用这些信道估计来进一步优化发射机。根据信道知识,可以有几种方法线性或非线性地优化发送器和接收器。在本文中,我们考虑在发射机(预编码)和接收机(解码)处采用线性优化方案,以提高MIMO系统的性能。我们根据发射机的性能标准和信道知识程度考虑多种设计。首先,假设在发射器和接收器具有完美的信道知识以及平坦衰落的信道,我们基于加权均方误差标准,提出了广义线性块预编码和解码方案,并假设了在发射器处的总功率约束。对于任何一组误差权重,最佳设计都只能在MIMO信道的本征模上强制传输。本征模上的功率分配取决于误差权重,误差权重可以根据应用而变化。加权的MMSE标准因此提供了一个统一的框架,用于联合设计最佳线性预编码器和解码器,并假设发射机具有完善的信道知识。接下来,我们针对其他优化标准(例如,成对错误概率(PEP)标准)和约束(例如,峰值功率约束)得出最佳线性预编码器和解码器。在后一种情况下,我们发现本征模式传输不一定是最佳策略。接下来,我们展示如何将线性预编码器和解码器框架扩展到延迟扩展信道和采用OFDM调制的多载波系统。在前一种情况下,我们采用在数据块之间插入保护符号的块传输来防止块间干扰。在OFDM调制中,以循环前缀的形式添加冗余以处理延迟扩展。然后,我们提出了一种新颖的有限冲激响应(FIR)预编码器结构,以假设延迟为零的约束并受发射功率约束的情况,利用延迟扩展对MIMO信道进行预均衡。最后,我们考虑预编码器的设计,假设在发射机处具有部分信道知识,在接收机处具有完善的信道知识。在这种情况下,假设仅了解发射天线的相关性,我们将为空时编码系统开发一种最佳的线性预编码器。

著录项

  • 作者

    Sampath, Hemanth.;

  • 作者单位

    Stanford University.;

  • 授予单位 Stanford University.;
  • 学科 Engineering Electronics and Electrical.
  • 学位 Ph.D.
  • 年度 2001
  • 页码 142 p.
  • 总页数 142
  • 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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