JOURNAL ARTICLE

Low complexity iterative multimedia resource allocation based on game theoretic approach

Abstract

Efficient resource management strategies are important for multiuser multimedia applications, as they are often serviced over resource-constrained and shared network infrastructure. Moreover, an acceptable level of quality e.g., Quality of Service (QoS) should be guaranteed. In this paper, we consider a game-theoretic resource management strategy, where the bargaining solutions are deployed in the resource allocation. We are in particular interested in the Nash Bargaining Solution (NBS) that can allocate resources in a fair and optimal way, while explicitly considering the achieved utility. Finding the NBS, however, is a challenging task due to its potentially high computational complexity, especially when a large number of users and the large amount of resources are available. In order to overcome the problem, we propose an iterative approach that requires significantly lower computational complexity compared to the conventional approach. The proposed approach decomposes the bargaining problem into sub-bargaining problems, where a sub-bargaining problem considers smaller feasible set and computes the corresponding sub-NBS. This step is iteratively repeated for successive sub-bargaining problems until the NBS is obtained. We show that the proposed sub-NBS approaches the NBS with a small error while significantly reducing the complexity required to find the NBS.

Keywords:
Computer science Resource allocation Bargaining problem Resource management (computing) Computational complexity theory Quality of service Mathematical optimization Resource (disambiguation) Game theory Set (abstract data type) Task (project management) Quality (philosophy) Distributed computing Computer network Algorithm Mathematics Mathematical economics

Metrics

9
Cited By
1.92
FWCI (Field Weighted Citation Impact)
10
Refs
0.87
Citation Normalized Percentile
Is in top 1%
Is in top 10%

Citation History

Topics

Game Theory and Applications
Social Sciences →  Decision Sciences →  Management Science and Operations Research
Game Theory and Voting Systems
Social Sciences →  Economics, Econometrics and Finance →  Economics and Econometrics
Advanced Wireless Network Optimization
Physical Sciences →  Engineering →  Electrical and Electronic Engineering

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