4.7 Article

Optimization of the Directional Sensor Networks With Rotatable Sensors for Target-Barrier Coverage

Journal

IEEE SENSORS JOURNAL
Volume 21, Issue 6, Pages 8276-8288

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/JSEN.2020.3045138

Keywords

Sensors; Wireless sensor networks; Belts; Optimization; Particle swarm optimization; Biological system modeling; Surveillance; Directional sensor networks; target-barrier coverage; virtual barrier curve; particle swarm optimization

Funding

  1. National Natural Science Foundation of China [61873249, 61976197]
  2. Hubei Provincial Natural Science Foundation of China [2015CFA010]
  3. 111 Project [B17040]
  4. Polish National Science Centre [37/B/ST7/03280]

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This paper discusses the construction of target-barriers in wireless sensor networks, introducing the Virtual Target-barrier Construction (VTBC) method and using a distributed particle swarm optimization algorithm to achieve optimal coverage of closed virtual barrier curves. Simulation results demonstrate that VTBC outperforms other methods.
In wireless sensor networks (WSNs), the barrier coverages sensing belt can be open or closed. A closed belt is more difficult to construct than an open belt, as it has higher requirements, especially for the directional sensor networks (DSNs) with rotatable sensors. A target-barrier is a closed annular belt around a target with anti-intrusion and surveillance protection functions for both the inside and outside of the belt. Thus, a target-barrier is well suited to many applications including ecological reserve monitoring and contamination monitoring. In this paper, we employ the Virtual Target-barrier Construction (VTBC) method to facilitate its construction. First, we define and calculate a virtual barrier curve in order to convert the complicated target-barrier construction problem in a rotatable DSN into a much simpler optimization problem. Then, a distributed particle swarm optimization (D-PSO) algorithm is designed to achieve a near optimal coverage of the closed virtual barrier curve. Finally, simulations are presented to prove that VTBC has a better performance than other approaches.

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