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Omnidirectional Precoding and Combining Based Synchronization for Millimeter Wave Massive MIMO Systems

机译:基于全方位预编码和组合的同步   毫米波大规模mImO系统

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摘要

In this paper, we design the precoding matrices at the base station side andthe combining matrices at the user terminal side for initial downlinksynchronization in millimeter wave massive multiple-input multiple-outputsystems. First, we demonstrate two basic requirements for the precoding andcombining matrices, including that all the entries therein should have constantamplitude under the implementation architecture constraint, and the averagetransmission power over the total K time slots taking for synchronizationshould be constant for any spatial direction. Then, we derive the optimalsynchronization detector based on generalized likelihood ratio test. Byutilizing this detector, we analyze the effect of the precoding and combiningmatrices to the missed detection probability and the false alarm probability,respectively, and present the corresponding conditions that should besatisfied. It is shown that, both of the precoding and combining matricesshould guarantee the perfect omnidirectional coverage at each time slot, i.e.,the average transmission power at each time slot is constant for any spatialdirection, which is more strict than the second basic requirement mentionedabove. We also show that such omnidirectional precoding matrices andomnidirectional combining matrices exist only when both of the number oftransmit streams and the number of receive streams are equal to or greater thantwo. In this case, we propose to utilize Golay complementary pairs andGolay-Hadamard matrices to design the precoding and combining matrices.Simulation results verify the effectiveness of the propose approach.
机译:本文针对毫米波大规模多输入多输出系统,设计了基站侧的预编码矩阵和用户终端侧的组合矩阵,用于初始下行链路同步。首先,我们展示了预编码和合并矩阵的两个基本要求,包括其中的所有条目在实现体系结构约束下均应具有恒定的幅度,并且在用于同步的整个K个时隙上的平均传输功率对于任何空间方向均应恒定。然后,基于广义似然比检验推导了最优同步检测器。利用该检测器,分别分析了预编码和矩阵组合对遗漏检测概率和虚警概率的影响,并提出了应满足的条件。结果表明,预编码和合并矩阵都应保证每个时隙的完美全向覆盖,即每个时隙的平均发射功率对于任何空间方向都是恒定的,这比上述第二基本要求更为严格。我们还表明,仅当发送流的数量和接收流的数量都等于或大于两个时,才存在这样的全向预编码矩阵和全向组合矩阵。在这种情况下,我们建议利用Golay互补对和Golay-Hadamard矩阵设计预编码和合并矩阵。仿真结果验证了该方法的有效性。

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