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Normalized Volume of Hyperball in Complex Grassmann Manifold and Its Application in Large-Scale MU-MIMO Communication Systems

机译:复数Grassmann流形中超球的归一化体积及其应用   在大规模mU-mImO通信系统中的应用

摘要

This paper provides a solution to a critical issue in large-scale Multi-UserMultiple-Input Multiple-Output (MU-MIMO) communication systems: how to estimatethe Signal-to-Interference-plus-Noise-Ratios (SINRs) and their expectations inMU-MIMO mode at the Base Station (BS) side when only the Channel QualityInformation (CQI) in Single-User MIMO (SU-MIMO) mode and non-ideal ChannelState Information (CSI) are known? A solution to this problem would be verybeneficial for the BS to predict the capacity of MU-MIMO and choose the propermodulation and channel coding for MU-MIMO. To that end, this paper derives anormalized volume formula of a hyperball based on the probability densityfunction of the canonical angle between any two points in a complex Grassmannmanifold, and shows that this formula provides a solution to the aforementionedissue. It enables the capability of a BS to predict the capacity loss due tonon-ideal CSI, group users in MU-MIMO mode, choose the proper modulation andchannel coding, and adaptively switch between SU-MIMO and MU-MIMO modes, aswell as between Conjugate Beamforming (CB) and Zero-Forcing (ZF) precoding.Numerical results are provided to verify the validity and accuracy of thesolution.
机译:本文为大型多用户多输入多输出(MU-MIMO)通信系统中的一个关键问题提供了解决方案:如何估计信噪比和噪声比(SINR)及其对MU的期望当仅知道单用户MIMO(SU-MIMO)模式下的信道质量信息(CQI)和非理想信道状态信息(CSI)时,基站(BS)端的MIMO模式吗?该问题的解决方案对于BS预测MU-MIMO的容量并且选择用于MU-MIMO的适当的调制和信道编码将是非常有益的。为此,本文基于复杂格拉斯曼流形中任意两个点之间正角角度的概率密度函数,推导了超球的归一化体积公式,并表明该公式为上述问题提供了解决方案。它使BS具有预测由于非理想CSI造成的容量损失,在MU-MIMO模式下对用户分组,选择适当的调制和信道编码以及在SU-MIMO和MU-MIMO模式之间以及在共轭之间自适应切换的能力波束成形(CB)和迫零(ZF)预编码。提供的数值结果验证了该解决方案的有效性和准确性。

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  • 年度 2014
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  • 正文语种 {"code":"en","name":"English","id":9}
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