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Article Navigation >  Journal of Traffic and Transportation Engineering  > 2011  >  11(5): 76-82
LIU Yu-zeng, QIAN Bing-yi. Multi-objective lattice-order decision-making method of scheme selection for rail transit network[J]. Journal of Traffic and Transportation Engineering, 2011, 11(5): 76-82. doi: 10.19818/j.cnki.1671-1637.2011.05.012
Citation: LIU Yu-zeng, QIAN Bing-yi. Multi-objective lattice-order decision-making method of scheme selection for rail transit network[J]. Journal of Traffic and Transportation Engineering, 2011, 11(5): 76-82. doi: 10.19818/j.cnki.1671-1637.2011.05.012
shu

Multi-objective lattice-order decision-making method of scheme selection for rail transit network

doi: 10.19818/j.cnki.1671-1637.2011.05.012
  • 1.

    Department of Road Traffic Management, Sichuan Police College, Luzhou 646000, Sichuan, China

  • 2.

    School of Transportation and Logistics, Southwest Jiaotong University, Chengdu 610031, Sichuan, China

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  • Author Bio:

    LIU Yu-zeng(1962-), male, professor, PhD, +86-830-3110756, scpc416@163.com

  • Received Date: 2011-03-16
  • Publish Date: 2011-10-25
    Abstract
  • Aimed for the rational limitation of decision-maker, the multi-objective lattice-order decision-making method was introduced into the scheme selection of rail transit network.The evaluation index system of multi-objective lattice-order decision-making for urban rail transit network was constructed.Each index was turned into dimensionless number according to its type.The relative weights of evaluation indexes were worked out by synthesizing the subjective ones of decision-makers and the objective ones of data discrete degrees.Combining with decision matrix, the comprehensive difference degree of each scheme was calculated in order to achieve the lattice order of alternative schemes, and the decision-making method was applied to evaluate four rail transit network plans of some city.Analysis result shows that the comprehensive difference values of four plans are 0.66, 0.56, 0.24, 0.83 respectively, and the order result is consistent with actual situation, so the method is rational.

     

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