JOURNAL ARTICLE

Game theoretic QoS modeling for joint resource allocation in multi-user MIMO cellular networks

Abstract

This study addresses the resource allocation problem for multi-user MIMO systems with consideration of real-time services. Specifically, we focused on the delay constraints modeling in this paper, since it is a fundamental QoS requirement for all real-time services. To simultaneously meet the delay constraints of all users, we first modeled this resource allocation problem with specific delay restrictions as a bargaining game. Based on the Nash bargaining solution, we derived the system utility function that achieves delay constraints in a long term. Then, we formulated the resource allocation problem as an optimization problem through the weighted sum rate maximization, which can be solved by a modified iterative water-filling algorithm. Simulation results show that our proposed resource allocation algorithm not only achieves delay requirements for different realtime services, but also obtains the Pareto optimal efficiency with acceptable complexity.

Keywords:
Computer science Resource allocation Mathematical optimization Quality of service Maximization Bargaining problem Resource management (computing) Game theory Nash equilibrium MIMO Optimization problem Resource (disambiguation) Distributed computing Computer network Algorithm Mathematics

Metrics

1
Cited By
0.22
FWCI (Field Weighted Citation Impact)
16
Refs
0.61
Citation Normalized Percentile
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Citation History

Topics

Advanced Wireless Network Optimization
Physical Sciences →  Engineering →  Electrical and Electronic Engineering
Advanced MIMO Systems Optimization
Physical Sciences →  Engineering →  Electrical and Electronic Engineering
Cooperative Communication and Network Coding
Physical Sciences →  Computer Science →  Computer Networks and Communications

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