Toward a Distributed Potential Game Optimization to Sensor Area Coverage Problem

The sensor coverage problem is a well-known combinatorial optimization problem that continues to attract the attention of many researchers. The existing game-based algorithms mainly pursue a feasible solution when solving this problem. This problem is described as a potential game, and a memory-based greedy learning (MGL) algorithm is proposed, which can ensure convergence to Nash equilibrium. Compared with existing representative algorithms, our proposed algorithm performs the best in terms of average coverage, best value, and standard deviation within within a suitable time. In addition, increasing memory length helps to generate a better Nash equilibrium.

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Publication Details

Journal
Mathematics
Published
2025-08-22
DOI
https://doi.org/10.3390/math13172709
Primary Topic
Optimization and Search Problems
Type
article
Field-Weighted Citation Impact
0.00
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article

Toward a Distributed Potential Game Optimization to Sensor Area Coverage Problem

Jun Huang, Xinli Xiong, Jie Chen, Rongcheng Dong et al.
Mathematics
Optimization and Search Problems
article

Toward a Distributed Potential Game Optimization to Sensor Area Coverage Problem

Jun Huang, Xinli Xiong, Jie Chen, Rongcheng Dong, Simao Xu
article en

Abstract

The sensor coverage problem is a well-known combinatorial optimization problem that continues to attract the attention of many researchers. The existing game-based algorithms mainly pursue a feasible solution when solving this problem. This problem is described as a potential game, and a memory-based greedy learning (MGL) algorithm is proposed, which can ensure convergence to Nash equilibrium. Compared with existing representative algorithms, our proposed algorithm performs the best in terms of average coverage, best value, and standard deviation within within a suitable time. In addition, increasing memory length helps to generate a better Nash equilibrium.

MathematicsVol. 13(17)
National University of Defense Technology (CN)
Openalex Percentile: Top 76%
Optimization and Search Problems
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Toward a Distributed Potential Game Optimization to Sensor Area Coverage Problem — Jun Huang, Xinli Xiong, et al. · Mathematics (2025) | TGRS Research Map | TGRS