Abstract

The leader election problem is one of the fundamental problems in distributed computing. Different from most of the existing results studying the multi-leader election in static networks or one leader election in dynamic networks, in this paper, we focus on the multi-leader election in dynamic sensor networks where nodes are deployed randomly. A centralized simple leader election algorithm (VLE), a distributed leader election algorithm (NMDLE), and a multi-leader election algorithm (PSMLE) are proposed so as to elect multi-leaders for the purpose of saving energy and prolonging the network lifetime, respectively. Specifically, the proposed algorithms aim at using less leaders to control the whole network, which is controlled by at least kopt leaders, here kopt denotes the optimal number of network partitions. Then we analyze the impacts of the sleep scheme of nodes and node moving on energy consumption and establish a theoretical model for energy cost. Finally, we provide extensive simulation results valuating the correctness of theoretical analysis.

Highlights

  • A sensor network (SN) is a wireless network that consists of small, low-cost sensors, which can sense the environment information, collect and disseminate message

  • An improved result of [10] was shown in [11], in which the regional consecutive leader election (RCLE) requires that mobile nodes must elect a leader in bounded time, and an algorithm with the time complexity of (Dn) was proposed, where D is the diameter of the network and n is the number of nodes

  • 7 Conclusions In this paper, we propose a new approach to partition the network based on Voronoi, and run the leader election algorithm in each cell

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Summary

Introduction

A sensor network (SN) is a wireless network that consists of small, low-cost sensors, which can sense the environment information, collect and disseminate message. An improved result of [10] was shown in [11], in which the RCLE requires that mobile nodes must elect a leader in bounded time, and an algorithm with the time complexity of (Dn) was proposed, where D is the diameter of the network and n is the number of nodes.

Results
Conclusion
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