4.6 Article

A Bilevel Ant Colony Optimization Algorithm for Capacitated Electric Vehicle Routing Problem

期刊

IEEE TRANSACTIONS ON CYBERNETICS
卷 52, 期 10, 页码 10855-10868

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TCYB.2021.3069942

关键词

Charging stations; Routing; Schedules; Optimization; Batteries; Electric vehicles; Urban areas; Ant colony optimization (ACO); capacitated vehicle routing problem (VRP); combinatorial optimization; electric vehicle (EV) routing problem; vehicle charging problem

资金

  1. Marsden Fund of New Zealand Government [VUW1509, VUW1614]
  2. Science for Technological Innovation Challenge (SfTI) fund [E3603/2903]
  3. MBIE SSIF Fund [VUW RTVU1914]

向作者/读者索取更多资源

The development of electric vehicle techniques has brought about a new vehicle routing problem, the capacitated EV routing problem (CEVRP). To address the challenges presented by the limited number of charging stations and cruising range of EVs, a novel bilevel ant colony optimization algorithm is proposed in this article. By dividing CEVRP into capacitated VRP and fixed route vehicle charging problem, the algorithm significantly outperforms state-of-the-art algorithms on various benchmark instances.
The development of electric vehicle (EV) techniques has led to a new vehicle routing problem (VRP) called the capacitated EV routing problem (CEVRP). Because of the limited number of charging stations and the limited cruising range of EVs, not only the service order of customers but also the recharging schedules of EVs should be considered. However, solving these two aspects of the problem together is very difficult. To address the above issue, we treat CEVRP as a bilevel optimization problem and propose a novel bilevel ant colony optimization algorithm in this article, which divides CEVRP into two levels of subproblem: 1) capacitated VRP and 2) fixed route vehicle charging problem. For the upper level subproblem, the electricity constraint is ignored and an order-first split-second max-min ant system algorithm is designed to generate routes that fulfill the demands of customers. For the lower level subproblem, a new effective heuristic is designed to decide the charging schedule in the generated routes to satisfy the electricity constraint. The objective values of the resultant solutions are used to update the pheromone information for the ant system algorithm in the upper level. Through good orchestration of the two components, the proposed algorithm can significantly outperform state-of-the-art algorithms on a wide range of benchmark instances.

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