Data-Driven Deep MIMO Detection:Network Architectures and Generalization Analysis
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Abstract (arXiv)
In practical Multiuser Multiple-Input Multiple-Output (MU-MIMO) systems, symbol detection remains challenging due to severe inter-user interference and sensitivity to Channel State Information (CSI) uncertainty. In contrast to the mostly studied belief propagation-type model-driven methods, which incur high computational complexity, Soft Interference Cancellation (SIC) strikes a good balance between performance and complexity. To further address CSI mismatch and nonlinear effects, the recently proposed data-driven deep neural receivers, such as DeepSIC, leverage the advantages of deep neural networks for interference cancellation and symbol detection, demonstrating strong empirical performance. However, there is still a lack of theoretical underpinning for why and to what extent DeepSIC could generalize with the number of training samples. This paper proposes inspecting the fully data-driven DeepSIC detection within a Network-of-MLPs architecture, which is composed of multiple interconnected MLPs via outer and inner Directed Acyclic Graphs (DAGs). Within such an architecture, DeepSIC can be upgraded as a graph-based message-passing process using Graph Neural Networks (GNNs), termed GNNSIC, with shared model parameters across users and iterations. Notably, GNNSIC achieves excellent expressivity comparable to DeepSIC with substantially fewer trainable parameters, resulting in improved sample efficiency and enhanced user generalization. By conducting a norm-based generalization analysis using Rademacher complexity, we reveal that an exponential dependence on the number of iterations for DeepSIC can be eliminated in GNNSIC due to parameter sharing. Simulation results demonstrate that GNNSIC attains comparable or improved Symbol Error Rate (SER) performance to DeepSIC with significantly fewer parameters and training samples.
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References · 23
- 2017Spectrally-normalized margin bounds for neural networkscited by 681
- 2017Nearly-tight VC-dimension and pseudodimension bounds for piecewise linear neural networkscited by 304
- 2015Norm-Based Capacity Control in Neural Networkscited by 299
- 2017Size-Independent Sample Complexity of Neural Networkscited by 289
- 2019Generalization Bounds of Stochastic Gradient Descent for Wide and Deep Neural Networkscited by 221
- 2020Model-Based Deep Learningcited by 136
- 2019Data-dependent Sample Complexity of Deep Neural Networks via Lipschitz Augmentationcited by 71
- 2018Learning to Detectcited by 60
- 2019Adaptive Neural Signal Detection for Massive MIMOcited by 26
- 2019ViterbiNet: A Deep Learning Based Viterbi Algorithm for Symbol Detectioncited by 25
- 2020DeepSIC: Deep Soft Interference Cancellation for Multiuser MIMO Detectioncited by 23
- 2020RE-MIMO: Recurrent and Permutation Equivariant Neural MIMO Detectioncited by 20
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- 2019Generalization Bounds for Neural Networks via Approximate Description Lengthcited by 15
- 2022Online Meta-Learning For Hybrid Model-Based Deep Receiverscited by 9
- 2023Message Passing Meets Graph Neural Networks: A New Paradigm for Massive MIMO Systemscited by 8
- 2024Modular Hypernetworks for Scalable and Adaptive Deep MIMO Receiverscited by 5
- 2023Generalization Bounds for Neural Belief Propagation Decoderscited by 4
- 2025Soft Graph Transformer for MIMO Detectioncited by 3
- 2022Graph Neural Network Aided MU-MIMO Detectorscited by 2
- 2024On Purely Data-Driven Massive MIMO Detectorscited by 2
- 2021Understanding Deep MIMO Detectioncited by 1
- 2023Graph Neural Network-Enhanced Expectation Propagation Algorithm for MIMO Turbo Receiverscited by 1
- 2023Deep Learning for Near-Field XL-MIMO Transceiver Design: Principles and Techniquescited by 1
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