ris辅助MU-MIMO系统联合主动和被动波束形成的自监督对比学习

Zhizhou He;Fabien Héliot;Yi Ma
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引用次数: 0

摘要

在多用户MIMO系统中,可重构智能表面(RIS)可以以增加复杂性为代价来提高系统性能。波束形成选项与基站/RIS的天线数量有关。解决这一问题的现有方法倾向于使用计算密集型的迭代方法,这些方法对于大型ris辅助MIMO系统来说是不可扩展的。本文提出了一种新的自监督对比学习神经网络(NN)架构,通过联合主动和被动波束形成设计来优化多用户ris辅助MIMO系统的总频谱效率。我们的方案利用对比学习从增强的信道数据中捕获信道特征,然后可以训练仅使用1%的标记数据执行波束形成。标签是通过一个封闭形式的优化算法派生的,利用顺序分数规划方法。利用所提出的自监督设计有助于大大降低训练阶段的计算复杂度。此外,我们提出的模型可以使用数据增强方法在各种噪声水平下运行,同时在各种传播环境和不同信噪比(SNR)下保持鲁棒的分布外性能。在训练过程中,与监督学习相比,我们提出的网络只需要10%的标记数据就可以收敛。然后,我们训练的神经网络可以分别实现距离数学上界和完全监督学习仅7%和2.5%的性能,并且计算复杂度要低得多。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Self-Supervised Contrastive Learning for Joint Active and Passive Beamforming in RIS-Assisted MU-MIMO Systems
Reconfigurable Intelligent Surfaces (RIS) can enhance system performance at the cost of increased complexity in multi-user MIMO systems. The beamforming options scale with the number of antennas at the base station/RIS. Existing methods for solving this problem tend to use computationally intensive iterative methods that are non-scalable for large RIS-aided MIMO systems. We propose here a novel self-supervised contrastive learning neural network (NN) architecture to optimize the sum spectral efficiency through joint active and passive beamforming design in multi-user RIS-aided MIMO systems. Our scheme utilizes contrastive learning to capture the channel features from augmented channel data and then can be trained to perform beamforming with only 1% of labeled data. The labels are derived through a closed-form optimization algorithm, leveraging a sequential fractional programming approach. Leveraging the proposed self-supervised design helps to greatly reduce the computational complexity during the training phase. Moreover, our proposed model can operate under various noise levels by using data augmentation methods while maintaining a robust out-of-distribution performance under various propagation environments and different signal-to-noise ratios (SNR)s. During training, our proposed network only needs 10% of labeled data to converge when compared to supervised learning. Our trained NN can then achieve performance which is only $~7\%$ and $~2.5\%$ away from mathematical upper bound and fully supervised learning, respectively, with far less computational complexity.
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