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Type-Based Unsourced Multiple Access over Fading Channels with Cell-Free Massive MIMO

Kaan Okumus, Khac-Hoang Ngo, Giuseppe Durisi, Erik G. Ström

TL;DR

This paper addresses type-based unsourced multiple access (TUMA) over fading channels in a cell-free massive MIMO setting. It proposes CSI-free, multisource AMP-based decoders in centralized and distributed configurations, using location-based codeword partition and Monte Carlo approximations to estimate multiplicities and the type without channel state information. The central contribution is a practical, scalable framework that outperforms CSI-reliant baselines like AMP-DA under imperfect CSI, with the distributed variant offering substantial computational savings for large CF-MIMO deployments. The results demonstrate robust type estimation and scalable operation for massive machine-type communications in realistic wireless networks.

Abstract

Type-based unsourced multiple access (TUMA) is a recently proposed framework for type-based estimation in massive uncoordinated access networks. We extend the existing design of TUMA, developed for an additive white Gaussian channel, to a more realistic environment with fading and multiple antennas. Specifically, we consider a cell-free massive multiple-input multiple-output system and exploit spatial diversity to estimate the set of transmitted messages and the number of users transmitting each message. Our solution relies on a location-based codeword partition and on the use at the receiver of a multisource approximate message passing algorithm in both centralized and distributed implementations. The proposed TUMA framework results in a robust and scalable architecture for massive machine-type communications.

Type-Based Unsourced Multiple Access over Fading Channels with Cell-Free Massive MIMO

TL;DR

This paper addresses type-based unsourced multiple access (TUMA) over fading channels in a cell-free massive MIMO setting. It proposes CSI-free, multisource AMP-based decoders in centralized and distributed configurations, using location-based codeword partition and Monte Carlo approximations to estimate multiplicities and the type without channel state information. The central contribution is a practical, scalable framework that outperforms CSI-reliant baselines like AMP-DA under imperfect CSI, with the distributed variant offering substantial computational savings for large CF-MIMO deployments. The results demonstrate robust type estimation and scalable operation for massive machine-type communications in realistic wireless networks.

Abstract

Type-based unsourced multiple access (TUMA) is a recently proposed framework for type-based estimation in massive uncoordinated access networks. We extend the existing design of TUMA, developed for an additive white Gaussian channel, to a more realistic environment with fading and multiple antennas. Specifically, we consider a cell-free massive multiple-input multiple-output system and exploit spatial diversity to estimate the set of transmitted messages and the number of users transmitting each message. Our solution relies on a location-based codeword partition and on the use at the receiver of a multisource approximate message passing algorithm in both centralized and distributed implementations. The proposed TUMA framework results in a robust and scalable architecture for massive machine-type communications.
Paper Structure (32 sections, 45 equations, 5 figures, 1 algorithm)

This paper contains 32 sections, 45 equations, 5 figures, 1 algorithm.

Figures (5)

  • Figure 1: An example topology of the proposed TUMA framework within a CF massive MIMO network over $\mathrm{U}\xspace=9$ zones.
  • Figure 2: Block diagram of the proposed TUMA framework with fading channel in a CF system.
  • Figure 3: The average total variation $\overline{\mathbb{T}\xspace\mathbb{V}\xspace}$ vs. the number of bits per zone $\log_2 \mathrm{M}\xspace$ for $\text{SNR}_{\text{rx}} = \qty{-30}{dB}$ with centralized decoder.
  • Figure 4: The average total variation $\overline{\mathbb{T}\xspace\mathbb{V}\xspace}$ vs. received signal to noise ratio $\text{SNR}_{\text{rx}}$ for $\mathrm{N}\xspace=1024$ and ${\mathrm{M}\xspace} = 2^8$.
  • Figure 5: The average total variation $\overline{\mathbb{T}\xspace\mathbb{V}\xspace}$ vs. maximum phase shift $\phi_{\text{max}}$ for imperfect CSI with ${\mathrm{M}\xspace}=2^8$ and $\text{SNR}_{\text{rx}} = \qty{10}{dB}$.