{"title":"基于AFC数据的城市轨道交通网络动态客流分配","authors":"Haoyu Wu, Junwei Zeng, Yongsheng Qian, Xu Wei","doi":"10.1016/j.physa.2025.131034","DOIUrl":null,"url":null,"abstract":"<div><div>In order to study the optimization of urban rail transit train schedules, this research aims to derive dynamic passenger flow data for network sections over time based on time-varying OD (origin-destination) passenger flow data. AFC (Automatic Fare Collection) data is divided into several groups of OD passenger flow data based on a set time granularity. By utilizing passenger travel time parameters derived from AFC data, as well as the actual inter-station train running times, and considering the impact of network passenger flow on travel time, a congestion coefficient is applied to the path cost in order to describe the travel time cost of passengers. The Method of Successive Algorithm (MSA) is employed to dynamically assign passenger flow for each time segment of the 4-hour calculation period, using a 5-minute granularity. The results of the multi-dimensional analysis of dynamic passenger flow assignment show that: (1) In large-scale networks, the efficiency of passenger flow assignment for high passenger volumes is at least 58.34 % higher than before the improvement, with each iteration’s convergence progress error not exceeding 3 % for different time periods. (2) While ensuring the output path results and quantities are consistent, the efficiency is significantly improved compared to traditional path search algorithms. (3) The introduction of the transfer count in the objective function improved the optimal objective function value by 5.49 % compared to the generalized path cost function alone.</div></div>","PeriodicalId":20152,"journal":{"name":"Physica A: Statistical Mechanics and its Applications","volume":"680 ","pages":"Article 131034"},"PeriodicalIF":3.1000,"publicationDate":"2025-10-07","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":"{\"title\":\"Dynamic passenger flow assignment in urban rail transit networks based on AFC data\",\"authors\":\"Haoyu Wu, Junwei Zeng, Yongsheng Qian, Xu Wei\",\"doi\":\"10.1016/j.physa.2025.131034\",\"DOIUrl\":null,\"url\":null,\"abstract\":\"<div><div>In order to study the optimization of urban rail transit train schedules, this research aims to derive dynamic passenger flow data for network sections over time based on time-varying OD (origin-destination) passenger flow data. AFC (Automatic Fare Collection) data is divided into several groups of OD passenger flow data based on a set time granularity. By utilizing passenger travel time parameters derived from AFC data, as well as the actual inter-station train running times, and considering the impact of network passenger flow on travel time, a congestion coefficient is applied to the path cost in order to describe the travel time cost of passengers. The Method of Successive Algorithm (MSA) is employed to dynamically assign passenger flow for each time segment of the 4-hour calculation period, using a 5-minute granularity. The results of the multi-dimensional analysis of dynamic passenger flow assignment show that: (1) In large-scale networks, the efficiency of passenger flow assignment for high passenger volumes is at least 58.34 % higher than before the improvement, with each iteration’s convergence progress error not exceeding 3 % for different time periods. (2) While ensuring the output path results and quantities are consistent, the efficiency is significantly improved compared to traditional path search algorithms. 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引用次数: 0
摘要
为了研究城市轨道交通列车调度优化问题,本研究旨在基于时变OD(始发地)客流数据,推导出网络路段随时间的动态客流数据。AFC (Automatic Fare Collection)数据根据设定的时间粒度分为几组OD客流数据。利用AFC数据得出的旅客出行时间参数,结合实际的站间列车运行时间,考虑网络客流对出行时间的影响,将拥堵系数应用于路径成本,以描述旅客的出行时间成本。采用连续算法(MSA)的方法,以5分钟的粒度对4小时计算周期内的每个时间段进行客流动态分配。动态客流分配的多维分析结果表明:(1)在大规模网络中,高客流量的客流分配效率比改进前至少提高了58.34 %,不同时间段每次迭代的收敛进度误差不超过3 %。(2)在保证输出路径结果和数量一致的前提下,与传统路径搜索算法相比,效率显著提高。(3)在目标函数中引入转移计数比单独使用广义路径代价函数提高了5.49 %的最优目标函数值。
Dynamic passenger flow assignment in urban rail transit networks based on AFC data
In order to study the optimization of urban rail transit train schedules, this research aims to derive dynamic passenger flow data for network sections over time based on time-varying OD (origin-destination) passenger flow data. AFC (Automatic Fare Collection) data is divided into several groups of OD passenger flow data based on a set time granularity. By utilizing passenger travel time parameters derived from AFC data, as well as the actual inter-station train running times, and considering the impact of network passenger flow on travel time, a congestion coefficient is applied to the path cost in order to describe the travel time cost of passengers. The Method of Successive Algorithm (MSA) is employed to dynamically assign passenger flow for each time segment of the 4-hour calculation period, using a 5-minute granularity. The results of the multi-dimensional analysis of dynamic passenger flow assignment show that: (1) In large-scale networks, the efficiency of passenger flow assignment for high passenger volumes is at least 58.34 % higher than before the improvement, with each iteration’s convergence progress error not exceeding 3 % for different time periods. (2) While ensuring the output path results and quantities are consistent, the efficiency is significantly improved compared to traditional path search algorithms. (3) The introduction of the transfer count in the objective function improved the optimal objective function value by 5.49 % compared to the generalized path cost function alone.
期刊介绍:
Physica A: Statistical Mechanics and its Applications
Recognized by the European Physical Society
Physica A publishes research in the field of statistical mechanics and its applications.
Statistical mechanics sets out to explain the behaviour of macroscopic systems by studying the statistical properties of their microscopic constituents.
Applications of the techniques of statistical mechanics are widespread, and include: applications to physical systems such as solids, liquids and gases; applications to chemical and biological systems (colloids, interfaces, complex fluids, polymers and biopolymers, cell physics); and other interdisciplinary applications to for instance biological, economical and sociological systems.