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基于区间数距离的铁路线路方案决策模型与方法
引用本文:梁东,李远富,樊敏.基于区间数距离的铁路线路方案决策模型与方法[J].西南交通大学学报,2019,54(4):823-830.
作者姓名:梁东  李远富  樊敏
作者单位:西南交通大学高速铁路线路工程教育部重点实验室;西南交通大学土木工程学院
基金项目:中央高校基本科研业务费专项基金资助项目(2682015CX010EM);中国铁路总公司重大科研资助项目(2015G002-N)
摘    要:为了研究铁路选线方案决策中定量指标与定性指标难以综合评价的系统量化问题,引入区间数理论,建立了基于区间数距离的铁路线路方案决策优化模型. 首先将选线方案中的定量和定性指标转化为区间数,得到区间数决策矩阵;然后对决策矩阵进行规范化处理得到规范化区间数决策矩阵;接着利用区间数距离法计算评价指标的权重,构造加权规范化决策矩阵;再基于加权规范化决策矩阵,利用区间数距离对决策方案排序择优,得出综合比选结果;最后结合工程比选实例验证了模型的作业程式. 结果研究表明:该模型在将含有不确定性信息的定性指标进行量化时,比传统的AHP方法可减少主观原因对决策结果的影响,尤其是指标权重的计算结果更可靠;在进行决策方案排序择优时比利用传统的投影法计算更为简便. 

关 键 词:铁路选线    多目标决策    区间数
收稿时间:2018-10-09

Decision Making Model and Method Based on Distance Measure Between Interval Numbers in Railway Location
LIANG Dong,LI Yuanfu,FAN Min.Decision Making Model and Method Based on Distance Measure Between Interval Numbers in Railway Location[J].Journal of Southwest Jiaotong University,2019,54(4):823-830.
Authors:LIANG Dong  LI Yuanfu  FAN Min
Abstract:In order to solve the problem that quantitative and qualitative indexes are difficult to be unified into comprehensive fuzzy assessment of railway location selection, the theory of interval numbers is introduced to build a fuzzy optimal selection model based on distance measure between interval numbers. First, the quantitative and qualitative indexes in railway location schemes are transformed into interval numbers to obtain an interval number decision matrix, which is then normalized into a normalized interval number decision matrix. Second, weights of evaluation indexes are calculated by the distance measure between interval numbers and a weighted normalization decision matrix is obtained. On the basis of the weighted normalization decision matrix, the railway location schemes are ranked by the distance measure between interval numbers and the optimal scheme is selected. Finally, an engineering example of railway location selection was used to illustrate the operation procedure. The results prove that compared with the traditional analytic hierarchy process (AHP) method, this model can reduce the influence of subjective reasons on decision results in quantifying qualitative indexes with uncertainty; especially, the calculation results of index weights are more reliable. In addition, the proposed method is more convenient than the traditional projection method for priority ranking of alternative solutions. 
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