2010
DOI: 10.3934/jimo.2010.6.435
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A two-stage hybrid meta-heuristic for pickup and delivery vehicle routing problem with time windows

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Cited by 9 publications
(6 citation statements)
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“…The nodes of the instances are taken from the Euclidean TSP R101 of Solomon (2005) randomly. The coordinates of the vehicle depot, two product depots and one recycle depot are (35,40), (30,60), (18,24) and (55, 60), respectively. The quantity of new products to be delivered to each customer and the quantity of used products to be collected from each customer are uniformly distributed in interval [0,100].…”
Section: Computational Experimentsmentioning
confidence: 99%
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“…The nodes of the instances are taken from the Euclidean TSP R101 of Solomon (2005) randomly. The coordinates of the vehicle depot, two product depots and one recycle depot are (35,40), (30,60), (18,24) and (55, 60), respectively. The quantity of new products to be delivered to each customer and the quantity of used products to be collected from each customer are uniformly distributed in interval [0,100].…”
Section: Computational Experimentsmentioning
confidence: 99%
“…This approach could obtain better solutions for many benchmark instances. Lai et al(2010) [18] used a two stage hybrid meta-heuristic for PDPTW, in which the simulated annealing algorithm was used in the first stage to decrease the number of vehicles and TS was used to decrease the traveling cost in the second stage. Meta-heuristic algorithms combining with local search methods become dominate solution approaches for PDP.…”
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confidence: 99%
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“…Dantzig et al [18] brought attention to VRP in 1959, and many surveys and extensions on VRP have been performed since then. Dror et al [20] proposed heuristics for split-delivery VRP, and M. Lai et al [29,30] proposed a two-stage hybrid meta-heuristic for VRP with time windows VRP. Hu [25] proposed an integer linear programming model to build the path selection for a container supply chain in the context of emergency relief.…”
mentioning
confidence: 99%
“…It is also ensured that the used furniture in all recycling sites can be fully recycled, on which a multi-objective mathematical model is established(Pang et al, 2020). Intelligent optimization algorithms have global optimization capabilities (such as two-stage genetic algorithm(Mohammed et al 2017), two-stage taboo search algorithm(Lai et al, 2010). The development of new intelligent optimization algorithms can effectively solve the transportation problems in the process of used furniture recycling.3.4 Consumers 3.4.1 Improve the concept of consumption…”
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confidence: 99%