Randomized Kaczmarz algorithm for massive MIMO systems with channel estimation and spatial correlation

计算机科学 预编码 多输入多输出 算法 计算复杂性理论 空间复用 背景(考古学) 初始化 趋同(经济学) 频道(广播) 空间相关性 基站 数学优化 计算机工程 电信 数学 古生物学 经济 生物 程序设计语言 经济增长
作者
Victor Croisfelt,José Carlos Marinello,Taufik Abrão
出处
期刊:International Journal of Communication Systems [Wiley]
卷期号:32 (18) 被引量:7
标识
DOI:10.1002/dac.4158
摘要

To exploit the benefits of massive multiple-input multiple-output (M-MIMO) technology in scenarios where base stations (BSs) need to be cheap and equipped with simple hardware, the computational complexity of classical signal processing schemes for spatial multiplexing of users shall be reduced. This calls for suboptimal designs that perform well the combining/precoding steps and simultaneously achieve low computational complexities. An approach based on the iterative Kaczmarz algorithm (KA) has been recently investigated, assuring well execution without the knowledge of second order moments of the wireless channels in the BS, and with easiness, since no tuning parameters, besides the number of iterations, are required. In fact, the randomized version of KA (rKA) has been used in this context due to global convergence properties. Herein, modifications are proposed on this first rKA-based attempt, aiming to improve its performance-complexity trade-off solution for M-MIMO systems. We observe that long-term channel effects degrade the rate of convergence of the rKA-based schemes. This issue is then tackled herein by means of a hybrid rKA initialization proposal that lands within the region of convexity of the algorithm and assures fairness to the communication system. The effectiveness of our proposal is illustrated through numerical results which bring more realistic system conditions in terms of channel estimation and spatial correlation than those used so far. We also characterize the computational complexity of the proposed rKA scheme, deriving upper bounds for the number of iterations. A case study focused on a dense urban application scenario is used to gather new insights on the feasibility of the proposed scheme to cope with the inserted BS constraints.
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