Two-Timescale Sum-Rate Maximization for Movable Antenna Enhanced Systems

📅 2025-09-04
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🤖 AI Summary
This paper addresses the downlink multi-user MIMO system enhanced by movable antennas (MAs), aiming to maximize the average achievable sum rate via dual-timescale optimization leveraging both instantaneous and statistical channel state information (CSI). Method: We propose a joint optimization framework for antenna positions and transmit covariance matrices: antenna placement is optimized over the slow timescale using statistical CSI, while precoding is designed over the fast timescale based on instantaneous CSI. A planar-constrained MA mobility pattern is introduced, and a low-complexity primal-dual decomposition-based stochastic successive convex approximation (PDD-SSCA) algorithm is developed, with theoretical guarantees of almost-sure convergence to a KKT point. Results: Simulations demonstrate that the proposed scheme significantly outperforms fixed-antenna baselines and existing MA designs in both sum rate and feasibility robustness.

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📝 Abstract
This paper studies a novel movable antenna (MA)-enhanced multiuser multiple-input multiple-output downlink system designed to improve wireless communication performance. We aim to maximize the average achievable sum rate through two-timescale optimization exploiting instantaneous channel state information at the receiver (I-CSIR) for receive antenna position vector (APV) design and statistical channel state information at the transmitter (S-CSIT) for transmit APV and covariance matrix design. We first decompose the resulting stochastic optimization problem into a series of short-term problems and one long-term problem. Then, a gradient ascent algorithm is proposed to obtain suboptimal receive APVs for the short-term problems for given I-CSIR samples. Based on the output of the gradient ascent algorithm, a series of convex objective/feasibility surrogates for the long-term problem are constructed and solved utilizing the constrained stochastic successive convex approximation (CSSCA) algorithm. Furthermore, we propose a planar movement mode for the receive MAs to facilitate efficient antenna movement and the development of a low-complexity primal-dual decomposition-based stochastic successive convex approximation (PDD-SSCA) algorithm, which finds Karush-Kuhn-Tucker (KKT) solutions almost surely. Our numerical results reveal that, for both the general and the planar movement modes, the proposed two-timescale MA-enhanced system design significantly improves the average achievable sum rate and the feasibility of the formulated problem compared to benchmark schemes.
Problem

Research questions and friction points this paper is trying to address.

Maximizing sum rate in movable antenna systems
Optimizing antenna positions using two-timescale information
Enhancing wireless performance with efficient movement algorithms
Innovation

Methods, ideas, or system contributions that make the work stand out.

Two-timescale optimization for sum-rate maximization
Gradient ascent and CSSCA algorithms for suboptimal solutions
Planar movement mode with PDD-SSCA for efficiency
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