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Terahertz Beamforming and Group Sparse Channel Estimation Relying on Low-Resolution ADCs in MU Hybrid MIMO systems

Abhisha Garg, Suraj Srivastava, Akash Kumar, Nimish Yadav, Aditya Jagannatham, Lajos Hanzo

Abstract

A unified beamforming and channel estimation framework relying on Bayesian learning is conceived. Recognizing the limitations imposed by low-resolution analog-to-digital converter (ADCs) and frequency-dependent propagation effects occurring in the Terahertz (THz) band, we formulate a dual-wideband channel model incorporating root raised cosine (RRC) pulse shaping. To address the non-linear distortions introduced by low-resolution ADCs, Bussgang decomposition is employed, leading to a tractable linearized inference process. By leveraging the shared sparsity inherent in a multi-user (MU) scenario of THz systems, we propose a Hierarchical Bayesian Group-sparse Regression (HBG-SR) based channel learning technique that exploits the group-sparse structure of THz band channels. The estimated dominant angle-of-arrival/ angle-of-departure (AoA/AoD) indices are then exploited for appropriately configuring the true-time-delay (TTD) elements in the hybrid transceiver, enabling precise beam alignment across subcarriers and the effective compensation of the beam-squint effect occurring in wideband THz systems. Extensive simulation results validate the efficiency of the proposed channel estimator and the TTD-aided beamforming architecture, highlighting their robustness and performance gains under practical wideband THz system constraints.

Terahertz Beamforming and Group Sparse Channel Estimation Relying on Low-Resolution ADCs in MU Hybrid MIMO systems

Abstract

A unified beamforming and channel estimation framework relying on Bayesian learning is conceived. Recognizing the limitations imposed by low-resolution analog-to-digital converter (ADCs) and frequency-dependent propagation effects occurring in the Terahertz (THz) band, we formulate a dual-wideband channel model incorporating root raised cosine (RRC) pulse shaping. To address the non-linear distortions introduced by low-resolution ADCs, Bussgang decomposition is employed, leading to a tractable linearized inference process. By leveraging the shared sparsity inherent in a multi-user (MU) scenario of THz systems, we propose a Hierarchical Bayesian Group-sparse Regression (HBG-SR) based channel learning technique that exploits the group-sparse structure of THz band channels. The estimated dominant angle-of-arrival/ angle-of-departure (AoA/AoD) indices are then exploited for appropriately configuring the true-time-delay (TTD) elements in the hybrid transceiver, enabling precise beam alignment across subcarriers and the effective compensation of the beam-squint effect occurring in wideband THz systems. Extensive simulation results validate the efficiency of the proposed channel estimator and the TTD-aided beamforming architecture, highlighting their robustness and performance gains under practical wideband THz system constraints.
Paper Structure (23 sections, 71 equations, 5 figures, 10 tables, 3 algorithms)

This paper contains 23 sections, 71 equations, 5 figures, 10 tables, 3 algorithms.

Figures (5)

  • Figure 1: Schematic diagram of SC-FDE based MU THz hybrid MIMO systems with low-resolution ADCs
  • Figure 2: Frame structure utilized for wideband MU THz hybrid MIMO system using SC-FDE
  • Figure 3: $\left(a\right)$ Normalized array gain vs physical direction corresponding to considered scenario $\left(b\right)$ Spectral efficiency in (bits/sec/Hz) vs SNR for the proposed and existing state-of-the-art approaches
  • Figure 4: $\left(a\right)$ NMSE vs SNR comparison for the proposed and existing state-of-the-art approaches $\left(b\right)$ BER vs SNR comparison for the proposed and existing state-of-the-art approaches $\left(c\right)$ Effect of low-resolution ADCs on the proposed HBG-SR channel learning technique
  • Figure 5: Performance comparison for the proposed HBG-SR technique with RRC-PSF and Rect-PSF based dual-wideband channel formulations $\left(a\right)$ NMSE vs SNR $\left(b\right)$ BER vs SNR $\left(c\right)$ Spectral efficiency with different transceiver schemes.