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Mathematical Problems in Engineering
Volume 2013, Article ID 703414, 15 pages
http://dx.doi.org/10.1155/2013/703414
Research Article

A Hybrid Distributed Mutual Exclusion Algorithm for Cluster-Based Systems

1International Computer Institute, Ege University, 35100 Izmir, Turkey
2Department of Computer Engineering, Shabestar Branch, Islamic Azad University, 53815 Shabestar, Iran
3Department of Computer Engineering, Izmir University, 35140 Izmir, Turkey

Received 26 April 2013; Accepted 10 June 2013

Academic Editor: Guanghui Wen

Copyright © 2013 Moharram Challenger et al. This is an open access article distributed under the Creative Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.

Abstract

Distributed mutual exclusion is a fundamental problem which arises in various systems such as grid computing, mobile ad hoc networks (MANETs), and distributed databases. Reducing key metrics like message count per any critical section (CS) and delay between two CS entrances, which is known as synchronization delay, is a great challenge for this problem. Various algorithms use either permission-based or token-based protocols. Token-based algorithms offer better communication costs and synchronization delay. Raymond's and Suzuki-Kasami's algorithms are well-known token-based ones. Raymond's algorithm needs only O(log2( )) messages per CS and Suzuki-Kasami's algorithm needs just one message delivery time between two CS entrances. Nevertheless, both algorithms are weak in the other metric, synchronization delay and message complexity correspondingly. In this work, a new hybrid algorithm is proposed which gains from powerful aspects of both algorithms. Raysuz's algorithm (the proposed algorithm) uses a clustered graph and executes Suzuki-Kasami's algorithm intraclusters and Raymond's algorithm interclusters. This leads to have better message complexity than that of pure Suzuki-Kasami's algorithm and better synchronization delay than that of pure Raymond's algorithm, resulting in an overall efficient DMX algorithm pure algorithm.