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Integrated production and delivery with single machine and multiple vehicles
Affiliation:1. School of Management, Hefei University of Technology, Hefei 230009, PR China;2. Key Laboratory of Process Optimization and Intelligent Decision-making, Ministry of Education, Hefei 230009, PR China;3. Department of Computer Science, New Jersey Institute of Technology, Newark, NJ 07012, USA;1. Computer Science Department, Federal University of São Carlos, Rod. Washington Luís Km 235, São Carlos, SP 13565-905, PO Box 676, Brazil;2. FACCAMP, R. Guatemala 167, Campo Limpo Paulista, SP 13231-230, Brazil;3. Department of Computer Science and Mathematics, School of Philosophy, Science and Literature of Ribeirão Preto, University of São Paulo, Av. Bandeirantes 3900, Ribeirão Preto, SP 14040-901, Brazil;1. Universidad de Cantabria, Av. de los Castros s/n, Santander 39005, Spain;2. Universidad de Oviedo, Calle San Francisco 1, Oviedo 33003, Spain;3. Universidad de Deusto, Av. de las Universidades 24, Bilbao 48007, Spain;1. Escuela Superior de Ingenieros, University of Seville, Avda. Camino de los Descubrimientos s/n, 41092 Sevilla, Spain;2. Faculty of Automatic Controls and Computers, University Politehnica of Bucharest, Spl. Independentei 313, Bucharest, Romania
Abstract:This paper considers a class of multi-objective production–distribution scheduling problem with a single machine and multiple vehicles. The objective is to minimize the vehicle delivery cost and the total customer waiting time. It is assumed that the manufacturer’s production department has a single machine to process orders. The distribution department has multiple vehicles to deliver multiple orders to multiple customers after the orders have been processed. Since each delivery involves multiple customers, it involves a vehicle routing problem. Most previous research work attempts at tackling this problem focus on single-objective optimization system. This paper builds a multi-objective mathematical model for the problem. Through deep analysis, this paper proposes that for each non-dominated solution in the Pareto solution set, the orders in the same delivery batch are processed contiguously and their processing order is immaterial. Thus we can view the orders in the same delivery batch as a block. The blocks should be processed in ascending order of the values of their average workload. All the analysis results are embedded into a non-dominated genetic algorithm with the elite strategy (PD-NSGA-II). The performance of the algorithm is tested through random data. It is shown that the proposed algorithm can offer high-quality solutions in reasonable time.
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