Applied Mathematics and Nonlinear Sciences
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Journal

Applied Mathematics and Nonlinear Sciences


Volume
& Issue

Volume 10, Issue 1


Published
on

March 21, 2025


Pages


DOI

Article

Dynamic channel model estimation based on gradient descent method and its optimization in massive MIMO


Authors

Jinhui Chen Affiliation:
College of Information and Communication Engineering, Beijing Information Science and Technology University, Beijing, 102206, China.
, Zhan Xu Affiliation:
College of Information and Communication Engineering, Beijing Information Science and Technology University, Beijing, 102206, China.
and Ruxin Zhi Affiliation:
College of Information and Communication Engineering, Beijing Information Science and Technology University, Beijing, 102206, China.


Abstract

In dynamic environments, rapid changes in wireless channels make MIMO channel estimation and beam assignment based on traditional communication algorithms a great challenge. In this study, we try to solve the dynamic channel model by approximate inference and propose a method based on Stein’s variational gradient descent. By taking advantage of the low-rank nature of the massive MIMO channel matrix, the channel estimation problem is modeled as a variational inference optimization problem, and the SVGD algorithm is used to optimize the channel state information of the users. A dynamic channel simulation method is proposed to dynamically configure the FPGA according to the complexity of static, dynamic and born-again channels. The results show that the beamforming capability of this paper’s method can be stabilized at a gain of 35.5, and the simulation error of SVGD’s dynamic channel model is overall lower than 0.05 and has high robustness. The experimental results prove the feasibility and practicability of this paper’s method.


Keywords

Stein variational splitting, Gradient descent method, Dynamic channel model, Birth-death channel, FPGA, 03C65


Citation

Chen, J., Xu, Z., & Zhi, R. (2025). Dynamic channel model estimation based on gradient descent method and its optimization in massive MIMO. Applied Mathematics and Nonlinear Sciences, 10(1). https://doi.org/10.2478/amns-2025-0653
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