A hybrid RTS-BP algorithm for improved detection of large-MIMO M-QAM signals

T. Datta, N. Srinidhi, A. Chockalingam, B. Rajan
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引用次数: 17

Abstract

Low-complexity near-optimal detection of large-MIMO signals has attracted recent research. Recently, we proposed a local neighborhood search algorithm, namely reactive tabu search (RTS) algorithm, as well as a factor-graph based belief propagation (BP) algorithm for low-complexity large-MIMO detection. The motivation for the present work arises from the following two observations on the above two algorithms: i) Although RTS achieved close to optimal performance for 4-QAM in large dimensions, significant performance improvement was still possible for higher-order QAM (e.g., 16-, 64-QAM). ii) BP also achieved near-optimal performance for large dimensions, but only for {±1} alphabet. In this paper, we improve the large-MIMO detection performance of higher-order QAM signals by using a hybrid algorithm that employs RTS and BP. In particular, motivated by the observation that when a detection error occurs at the RTS output, the least significant bits (LSB) of the symbols are mostly in error, we propose to first reconstruct and cancel the interference due to bits other than LSBs at the RTS output and feed the interference cancelled received signal to the BP algorithm to improve the reliability of the LSBs. The output of the BP is then fed back to RTS for the next iteration. Simulation results show that the proposed algorithm performs better than the RTS algorithm, and semi-definite relaxation (SDR) and Gaussian tree approximation (GTA) algorithms.
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一种改进的大mimo M-QAM信号检测的混合RTS-BP算法
大mimo信号的低复杂度近最优检测是近年来研究的热点。最近,我们提出了一种局部邻域搜索算法,即反应性禁忌搜索(RTS)算法,以及一种基于因子图的信念传播(BP)算法,用于低复杂度的大型mimo检测。本研究的动机源于对上述两种算法的以下两个观察:i)尽管RTS在大维度上接近于4-QAM的最佳性能,但对于高阶QAM(例如16-、64-QAM),仍有可能实现显著的性能改进。ii) BP在大维度上也取得了接近最优的性能,但仅限于{±1}字母。本文采用RTS和BP的混合算法,提高了高阶QAM信号的大mimo检测性能。特别是,由于观察到在RTS输出端发生检测错误时,符号的最低有效位(LSB)大多是错误的,我们提出首先重建并消除RTS输出端除LSB以外的比特所造成的干扰,并将干扰消除的接收信号馈送给BP算法,以提高LSB的可靠性。BP的输出将被反馈给RTS以供下一次迭代使用。仿真结果表明,该算法的性能优于RTS算法、半确定松弛(SDR)算法和高斯树近似(GTA)算法。
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