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A Variational Bayesian Perspective on Massive MIMO Detection

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arxiv 2205.11649 v1 pith:VYKF3F44 submitted 2022-05-23 eess.SP cs.ITmath.IT

classification eess.SPcs.ITmath.IT
keywords detectionmassivemimoalgorithmschannelcomplexitycsirnoise
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Optimal data detection in massive multiple-input multiple-output (MIMO) systems requires prohibitive computational complexity. A variety of detection algorithms have been proposed in the literature, offering different trade-offs between complexity and detection performance. In this paper, we build upon variational Bayes (VB) inference to design low-complexity multiuser detection algorithms for massive MIMO systems. We first examine the massive MIMO detection problem with perfect channel state information at the receiver (CSIR) and show that a conventional VB method with known noise variance yields poor detection performance. To address this limitation, we devise two new VB algorithms that use the noise variance and covariance matrix postulated by the algorithms themselves. We further develop the VB framework for massive MIMO detection with imperfect CSIR. Simulation results show that the proposed VB methods achieve significantly lower detection errors compared with existing schemes for a wide range of channel models.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score. Full citation record

  1. Variational Bayesian Channel Estimation and Data Detection for Cell-Free Massive MIMO with Low-Resolution Quantized Fronthaul Links

    eess.SP 2025-06 reject novelty 5.0 of 10

    A variational Bayesian joint estimation and detection algorithm works with low-resolution quantized fronthaul and outperforms LMMSE and prior nonlinear methods in simulated cell-free massive MIMO.

  2. Variational Bayesian Inference for Time-Varying Massive MIMO Channels: Estimation and Detection

    eess.SP 2025-05 conditional novelty 5.0 of 10

    A variational Bayesian framework for joint channel estimation and data detection in time-varying massive MIMO, with online and block variants, beats LMMSE, Kalman, and expectation-propagation baselines in simulation.

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