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A cross-border transportation system under supply and demand constraints. (English) Zbl 1026.90500

Summary: In this study of a transportation problem of an electronic manufacturer in Hong Kong, we present a cross-border transportation model, analyze its characteristics, and provide solution methods for the problem. The proposed solution methods are applied to the manufacturer’s cross-border transportation problem and a variety of similar problems. Our computational results not only illustrate the quality of our solutions but also they provide valuable management insights for the company in their cross-border transportation decisions.

MSC:

90B06 Transportation, logistics and supply chain management

Keywords:

transportation
Full Text: DOI

References:

[1] Bohoris, G. A.; Peña, G. E., A heuristic for vehicle routing and depot staffing, Journal of the Operational Research Society, 46, 10, 1184-1191 (1995) · Zbl 0845.90042
[2] Etezadi, T.; Beasley, J. E., Vehicle fleet composition, Journal of the Operational Research Society, 34, 1, 87-91 (1983) · Zbl 0501.90055
[3] Marshall, Fi.se.r., Optimal solution of vehicle routing problems using minimum K-trees, Operations Research, 42, 4, 626-642 (1994) · Zbl 0815.90066
[4] Garey, M. R.; Johnson, D. S., Computers and intractability: a guide to the theory of NP-completeness (1979), W. H. Freeman & Company: W. H. Freeman & Company San Francisco · Zbl 0411.68039
[5] Geetha, S.; Nair, K. P.K., A stochastic bottleneck transportation problem, Journal of the Operational Research Society, 45, 5, 583-588 (1994) · Zbl 0807.90090
[6] Bruce L. Golden, editor. Vehicle routing 2000: advances in time-windows, optimality, fast bounds and multi-depot routing. Syracuse, New York: American Sciences Press, 1993.; Bruce L. Golden, editor. Vehicle routing 2000: advances in time-windows, optimality, fast bounds and multi-depot routing. Syracuse, New York: American Sciences Press, 1993. · Zbl 0925.00060
[7] Guelat, J.; Florian, M.; Crainic, T. G., A multimode multiproduct network assignment model for strategic planning of freight flows, Transportation Science, 24, 25-39 (1990) · Zbl 0760.90034
[8] Karp, R. M., Reducibility among combinatorial problems, (Miller, R. E.; Thatcher, J. W., Complex of computer computations (1972), Plenum Press: Plenum Press New York), 85-103 · Zbl 0366.68041
[9] Lam, W. H.K.; Huang, H. J., A combined trip distribution and assignment model for multiple user classes, Transportation Res. Part-B, Methodological, 26B, 275-287 (1992)
[10] Peterson, M. D.; Dimitris, J. B.; Amedeo, R. O., Decomposition algorithms for analyzing tansient phenomena in multiclass queueing networks in air transportation, Operations Research, 43, 6, 995-1011 (1995) · Zbl 0854.90066
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