Dynamic Resource Allocation in Distributed MIMO-LEO Satellite Networks

TL;DR

This paper develops a resource allocation framework for distributed MIMO-enabled LEO satellite networks, addressing channel estimation errors and optimizing user scheduling, power control, and bandwidth to maximize data rates.

Contribution

It introduces a tractable approach to optimize resource allocation by decomposing a complex NP-hard problem into sub-problems solved with advanced algorithms.

Findings

Derived a closed-form lower bound for data rate considering channel errors

Proposed an AO-based method for joint resource optimization

Achieved significant performance improvements over benchmarks

Abstract

This paper characterizes the impacts of channel estimation errors and Rician factors on achievable data rate and investigates the user scheduling strategy, combining scheme, power control, and dynamic bandwidth allocation to maximize the sum data rate in the distributed multiple-input-multiple-output (MIMO)-enabled low earth orbit (LEO) satellite networks. However, due to the resource-assignment problem, it is challenging to find the optimal solution for maximizing the sum data rate. To transform this problem into a more tractable form, we first quantify the channel estimation errors based on the minimum mean square error (MMSE) estimator and rigorously derive a closed-form lower bound of the achievable data rate, offering an explicit formulation for resource allocation. Then, to solve the NP-hard problem, we decompose it into three sub-problems, namely, user scheduling strategy, joint combination and power control, and dynamic bandwidth allocation, by using alternative optimization (AO). Specifically, the user scheduling is formulated as a graph coloring problem by iteratively updating an undirected graph based on user requirements, which is then solved using the DSatur algorithm. For the combining weights and power control, the successive convex approximation (SCA) and geometrical programming (GP) are adopted to obtain the sub-optimal solution with lower complexity. Finally, the optimal bandwidth allocation can be achieved by solving the concave problem. Numerical results validate the analytical tightness of the derived bound, especially for large Rician factors, and demonstrate significant performance gains over other benchmarks.