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Maximizing the Sum Rate of Massive MIMO with Rectangular Planar Array and MRT Beamforming

机译:矩形平面阵列和MRT波束成形可最大化大规模MIMO的总速率

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We maximize the sum rate of maximum ratio transmission (MRT) beamforming in massive multiple input multiple output (MIMO) system, where the antenna configuration at the base station (BS) is uniform rectangular planar array (URPA). The sum rate maximization is performed by adopting a previous result concerning the channel inner product, which amounts to the orthogonality among user channels in a massive MIMO system. Different from the normalized channel inner product terminology, the channel inner product defined here assumes finite number of BS antennas. This assumption is necessary as we are interested in sum rate maximization by modifying the array dimension as the number of antenna elements is kept fixed. As MRT beamforming neglects any interference that might exists among user channels, the sum rate is thus maximized as long as orthogonality among user channels is preserved or the channel inner product is 0. We will also show that the maximum number of orthogonal channels is proportional to the largest dimension of the planar array. Hence, for a fixed number of antenna elements, reducing one of the array dimension creates more orthogonal user channels, and consecutively increases the sum rate.
机译:我们在大规模多输入多输出(MIMO)系统中最大化最大比率传输(MRT)波束成形的总速率,其中基站(BS)的天线配置为均匀矩形平面阵列(URPA)。通过采用关于信道内积的先前结果来执行总速率最大化,该结果等于大规模MIMO系统中用户信道之间的正交性。与归一化的信道内部乘积术语不同,此处定义的信道内部乘积假定基站天线数量有限。这个假设是必要的,因为我们对通过在天线元件数量保持固定的情况下修改阵列尺寸来最大化总和率感兴趣。由于MRT波束成形忽略了用户信道之间可能存在的任何干扰,因此只要保留用户信道之间的正交性或信道内部乘积为0,总和率就将最大化。我们还将证明正交信道的最大数目与平面阵列的最大尺寸。因此,对于固定数量的天线元件,减小阵列尺寸之一将创建更多的正交用户信道,并连续增加和率。

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