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Massive MIMO Detection based on Barzilai-Borwein Algorithm

机译:基于Barzilai-Borwein算法的大规模MIMO检测

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For a massive multiple-input multiple-output (MI-MO) system, how to cope with the detection difficulties brought by increasing antennas is intractable. Linear methods such as zero-forcing (ZF) and minimum mean square error (MMSE) can achieve sub-optimal performance while suffer from high complexity because of large-scale matrix inversion. Recently, some iterative detectors such as steepest descent (SD) and conjugate gradient (CG) have been proposed to balance the complexity and performance. However, their fast convergence would not maintain when the system loading factor increases. To address the aforementioned issues, this paper 1) introduces a new iterative algorithm called Barzilai-Borwein (BB) that outperforms SD with inexpensive operations and 2) proposes its improved form entitled SDBB to accelerate the convergence even in bad conditions. Both theoretical and numerical results have demonstrated its advantages over the state-of-the-art ones. More specifically, SDBB can surpass the existing split pre-conditioned conjugate gradient (SPCG) detector by more than 2 dB at the bit error rate (BER) of 103 when the number of users is relatively large, and reach a complexity reduction of 10%.
机译:对于大规模的多输入多输出(MI-MO)系统,如何应对因天线增加而带来的检测困难是很棘手的。由于大规模矩阵求逆,诸如强制零(ZF)和最小均方误差(MMSE)之类的线性方法可以实现次优性能,同时又具有很高的复杂度。最近,已经提出了一些迭代检测器,例如最速下降(SD)和共轭梯度(CG),以平衡复杂性和性能。但是,当系统负载系数增加时,将无法保持它们的快速收敛。为了解决上述问题,本文1)引入了一种称为Barzilai-Borwein(BB)的新迭代算法,该算法以低廉的操作性能优于SD; 2)提出了一种改进的形式,名为SDBB,即使在恶劣条件下也可以加速收敛。理论和数值结果均显示了其与最新技术相比的优势。更具体地说,SDBB可以以10的误码率(BER)超过现有的拆分式预处理共轭梯度(SPCG)检测器2 dB以上 3 当用户数量相对较大时,复杂度降低了10%。

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