Abstract
The multimodal transportation is an effective manner in reducing the transportation time and cost. However, the programming of multimodal transportation is very complex and belongs to NP difficulty problems. Therefore, an optimal model based on the graph structure was firstly formulated for the multimodal transportation with two optimal objectives including the transportation time and the transportation cost. An optimized algorithm with two layers was then proposed after characterizing the formulated model. The upper level was applied to find the global optimal Pareto fronts and the transportation path, whereas the lower level was to find the optimal path and the transportation manner. At last, a numerical simulation was performed to validate the model and the proposed algorithm. The results show that the proposed algorithm can find a series of Pareto front solutions, which indicates that the formulated model and proposed algorithm are effective and feasible.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
References
Lozano, A., Storchi, G.: Shortest viable path algorithm in multimodal networks. Transp. Res. Part A 35(3), 225–241 (2001)
Boussedjra, M., Bloch, C., EI Moudni, A.: An exact method to find the intermodal shortest path. In: Proceedings of the 2004 IEEE International Conference on Networking, Sensing & Control, Taiwan, China (2004)
Brands, T., Wismans, L.J.J., Berkum, E.C.V.: Multi-objective optimization of multimodal passenger transportation networks: Coping with demand uncertainty. In: Papadrakakis, M., Karlaftis, M.G., Lagaros, N.D. (eds.) An International Conference on Engineering and Applied Sciences Optimization, Kos Island, Greece, 4–6 June 2014, pp. 547–561 (2014)
Brands, T., Berkum, E.C.V.: Performance of a genetic algorithm for solving the multi-objective, multimodal transportation network design problem. Int. J. Transp. 2(1), 1–20 (2014)
Zhang, Y., et al.: A bi-objective model for uncertain multi-modal shortest path problems. J. Uncertainty Anal. Appl. 3(8), 1–17 (2015)
Osuji, G.A., Okoli Cecilia, N., Opara, J.: Solution of multi-objective transportation problem via fuzzy programming algorithm. Sci. J. Appl. Math. Stat. 2(4), 71–77 (2014)
Yunhe, Z., Dong, L.B.L., Hongyan, G.: Research on a generalized shortest path method of optimizing intermodal transportation problems. J. China Railway Soc. 28(4), 22–26 (2006)
Wei, H., Li, J., Liu, N.Z.: An algorithm for shortest path with multimodal in time - varying network. Chin. J. Manag. Sci. 14(4), 56 (2006)
Jianyong, Z., Yaohuang, G.: A multimodal transportation network assignment model. J. China Railway Soc. 24(4), 114–116 (2002)
Tao, W., Gang, W.: A combined optimization model for transportation modes of multimodal transport. Eng. Sci. 7(10), 46–50 (2005)
Zhong, W., Jinsheng, S., Ailing, H., et al.: Research on model of the shortest time path and transport cost in multimodal transportation. Eng. Sci. 8(8), 61–64 (2006)
Wendong, Y., Wenfang, W.: Analyzing and modeling of multimodal transportation with time window. J. Nanjing Unv. Aeronaut. Astronaut. 41(1), 111–115 (2009)
Guiwu, X., Yong, W.: Optimization algorithm of multimodal transportation with time window and job integration of multiagent. J. Syst. Eng. 26(3), 379–387 (2011)
Manuel, D., Rossetti, H.N.: WebShipCost - Intermodal Transportation Linkage Cost Assessment Via the WWW. The Mack-Blackwell Transportation Center (2005)
Author information
Authors and Affiliations
Corresponding author
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 2018 Springer Nature Singapore Pte Ltd.
About this paper
Cite this paper
Guiwu, X., Dong, X. (2018). Multi-objective Optimization Genetic Algorithm for Multimodal Transportation. In: Li, K., Fei, M., Du, D., Yang, Z., Yang, D. (eds) Intelligent Computing and Internet of Things. ICSEE IMIOT 2018 2018. Communications in Computer and Information Science, vol 924. Springer, Singapore. https://doi.org/10.1007/978-981-13-2384-3_8
Download citation
DOI: https://doi.org/10.1007/978-981-13-2384-3_8
Published:
Publisher Name: Springer, Singapore
Print ISBN: 978-981-13-2383-6
Online ISBN: 978-981-13-2384-3
eBook Packages: Computer ScienceComputer Science (R0)