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Learning to Quantize and Precode in Massive MIMO Systems for Energy Reduction: a Graph Neural Network Approach

arXiv 2507.10634 ↗First posted 14 Jul 2025eess.SY cs.LG cs.SYcited by 0

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Abstract (arXiv)

Massive MIMO systems are moving toward increased numbers of radio frequency chains, higher carrier frequencies and larger bandwidths. As such, digital-to-analog converters (DACs) are becoming a bottleneck in terms of hardware complexity and power consumption. In this work, non-linear precoding for coarsely quantized downlink massive MIMO is studied. Given the NP-hard nature of this problem, a graph neural network (GNN) is proposed that directly outputs the precoded quantized vector based on the channel matrix and the intended transmit symbols. The model is trained in a self-supervised manner, by directly maximizing the achievable rate. To overcome the non-differentiability of the objective function, introduced due to the non-differentiable DAC functions, a straight-through Gumbel-softmax estimation of the gradient is proposed. The proposed method achieves a significant increase in achievable sum rate under coarse quantization. For instance, in the single-user case, the proposed method can achieve the same sum rate as maximum ratio transmission (MRT) by using one-bit DAC's as compared to 3 bits for MRT. This reduces the DAC's power consumption by a factor 4-7 and 3 for baseband and RF DACs respectively. This, however, comes at the cost of increased digital signal processing power consumption. When accounting for this, the reduction in overall power consumption holds for a system bandwidth up to 3.5 MHz for baseband DACs, while the RF DACs can maintain a power reduction of 2.9 for higher bandwidths. Notably, indirect effects, which further reduce the power consumption, such as a reduced fronthaul consumption and reduction in other components, are not considered in this analysis.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 18 of its 52 references that are in the map. First posted on arXiv 14 Jul 2025.

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References · 18

  1. 2014Adam: A Method for Stochastic Optimizationcited by 37,240
  2. 2016Categorical Reparameterization with Gumbel-Softmaxcited by 2,739
  3. 2018Relational inductive biases, deep learning, and graph networkscited by 1,360
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  7. 2021A Review of the Gumbel-max Trick and its Extensions for Discrete Stochasticity in Machine Learningcited by 82
  8. 2019Massive MIMO is a Reality -- What is Next? Five Promising Research Directions for Antenna Arrayscited by 19
  9. 20171-bit Massive MU-MIMO Precoding in VLSIcited by 7
  10. 2022Neural Combinatorial Optimization: a New Player in the Fieldcited by 6
  11. 2021Energy Efficiency Maximization Precoding for Quantized Massive MIMO Systemscited by 5
  12. 2019Neural-Network Optimized 1-bit Precoding for Massive MU-MIMOcited by 4
6 more
  1. 2022Terahertz Communications for 6G and Beyond Wireless Networks: Challenges, Key Advancements, and Opportunitiescited by 3
  2. 2020Model-Driven Beamforming Neural Networkscited by 2
  3. 2022Self-Supervised Learning of Linear Precoders under Non-Linear PA Distortion for Energy-Efficient Massive MIMO Systemscited by 2
  4. 2023Toward Energy-Efficient Massive MIMO: Graph Neural Network Precoding for Mitigating Non-Linear PA Distortioncited by 2
  5. 2023Deep Unfolding for Fast Linear Massive MIMO Precoders under a PA Consumption Modelcited by 1
  6. 2025GNN-based Precoder Design and Fine-tuning for Cell-free Massive MIMO with Real-world CSIcited by 1

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  3. 2023Accelerating and Compressing Deep Neural Networks for Massive MIMO CSI Feedback
  4. 2024MIMO Channel as a Neural Function: Implicit Neural Representations for Extreme CSI Compression in Massive MIMO Systems
  5. 2025Scalable Transceiver Design for Multi-User Communication in FDD Massive MIMO Systems via Deep Learning
  6. 2025Asymptotic Analysis of Nonlinear One-Bit Precoding in Massive MIMO Systems via Approximate Message Passing
  7. 2022Quantization Adaptor for Bit-Level Deep Learning-Based Massive MIMO CSI Feedback
  8. 2024Vector Quantization for Deep-Learning-Based CSI Feedback in Massive MIMO Systems