핵심 개념
A novel evolutionary greedy algorithm is proposed to efficiently solve the multi-objective optimization problem of cost-effective sensor placement for urban sewage surveillance.
초록
The paper presents a multi-objective optimization model and a novel evolutionary greedy (EG) algorithm to address the problem of optimal sensor placement for urban sewage surveillance.
The optimization model aims to maximize the sensing coverage while minimizing the expected search cost, with the number of sensors as a constraint. The EG algorithm combines the greedy approach with an evolutionary mechanism to efficiently solve the multi-objective problem, especially for large-scale sewage networks.
The effectiveness of the proposed model and algorithm is first evaluated on small-scale synthetic networks, demonstrating consistent efficiency improvements with reasonable optimization performance. The algorithm is then applied to a large-scale, real-world sewage network in Hong Kong, showing that it can generate optimal sensor placement plans to guide policy-making.
Key highlights:
- Formulation of the sensor placement problem as a multi-objective optimization problem considering coverage and search cost
- Development of a novel Evolutionary Greedy (EG) algorithm that integrates greedy and evolutionary approaches to efficiently solve the problem
- Evaluation on both synthetic networks and a large-scale real-world sewage network in Hong Kong
- The EG algorithm can generate optimal sensor placement plans that ensure adequate sensing coverage with minimal increase in expected search cost
통계
The sensing coverage and expected search cost of the solution with maximum sensing coverage are 4204 and 6.54 respectively.
The maximum number of times a manhole is covered is 8, and these highly covered manholes are mainly located in a clustered area.
인용구
"The sensing coverage and expected search cost of this solution are 4204 and 6.54 respectively."
"The maximum number of being covered times of each manhole is 8 and these manholes are mainly located above area A."