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On the Diversity Order of Spatial Multiplexing Systems With Transmit Antenna Selection: A Geometrical Approach

机译:具有发射天线选择的空间复用系统的分集阶:一种几何方法

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摘要

In recent years, the remarkable ability of multiple-input-multiple-output (MIMO) wireless communication systems to provide spatial diversity or multiplexing gains has been clearly demonstrated. For MIMO diversity schemes, it is well known that antenna selection methods that optimize the postprocessing signal-to-noise ratio (SNR) can preserve the diversity order of the original full-size MIMO system. On the other hand, the diversity order achieved by antenna selection in spatial multiplexing systems, especially those exploiting practical coding and decoding schemes, has not thus far been rigorously analyzed. In this paper, a geometrical framework is proposed to theoretically analyze the diversity order achieved by transmit antenna selection for separately encoded spatial multiplexing systems with linear and decision-feedback receivers. When two antennas are selected from the transmitter, the exact achievable diversity order is rigorously derived, which previously only appears as conjectures based on numerical results in the literature. If more than two antennas are selected, we give lower and upper bounds on the achievable diversity order. Furthermore, the same geometrical approach is used to evaluate the diversity-multiplexing tradeoff in spatial multiplexing systems with transmit antenna selection
机译:近年来,已经清楚地证明了多输入多输出(MIMO)无线通信系统提供空间分集或复用增益的非凡能力。对于MIMO分集方案,众所周知,优化后处理信噪比(SNR)的天线选择方法可以保留原始全尺寸MIMO系统的分集顺序。另一方面,到目前为止,还没有严格地分析在空间复用系统中,尤其是在利用实际编码和解码方案的情况下,通过天线选择而获得的分集阶数。本文提出了一种几何框架,从理论上分析了具有线性和决策反馈接收器的单独编码的空间复用系统的发射天线选择所实现的分集阶数。当从发射器中选择两个天线时,会严格推导精确的可实现的分集阶数,该阶数以前仅根据文献中的数值结果作为推测出现。如果选择了两个以上的天线,则在可实现的分集阶数上给出下限和上限。此外,使用相同的几何方法来评估具有发射天线选择的空间复用系统中的分集复用权衡

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