超车
卡车
排
运动波
交通波
瓶颈
流量(计算机网络)
图表
运动学
集合(抽象数据类型)
运输工程
计算机科学
微观交通流模型
基于Kerner三相理论的交通拥堵重构
工程类
交通拥挤
汽车工程
控制(管理)
交通生成模型
实时计算
经典力学
生态学
计算机安全
程序设计语言
地表径流
数据库
人工智能
嵌入式系统
物理
生物
出处
期刊:Transportation Science
[Institute for Operations Research and the Management Sciences]
日期:2021-02-01
卷期号:55 (2): 456-474
被引量:3
标识
DOI:10.1287/trsc.2020.1015
摘要
Vehicles on roads can be distinguished, each defined by its own set of properties (e.g., fleet length and free-flow speed). The traffic states on roads can be attributed to the longitudinal heterogeneity in vehicles. Vehicles slower than prevailing vehicles are defined as moving bottlenecks. On a multilane road section with multiple vehicle types, slower vehicles create moving bottlenecks and induce overtaking by faster vehicles so as to maintain their higher desired speed. The influence of single-class moving bottlenecks has been studied in the past. However, the impacts of multiple classes of moving bottlenecks have not yet been fully explored. This paper categorizes vehicles into passenger cars, medium trucks, and heavy trucks. By defining medium trucks and heavy trucks as moving bottlenecks, we develop analytical formulas for the fundamental diagram on a multilane road section with heterogeneous moving bottlenecks. The formula confirms that the composition of traffic and the longest truck platoon length influence the fundamental diagram. We then conduct simulations using a first-order kinematic wave model in Lagrangian coordinates to validate the fundamental diagram developed with the analytical formula and obtain promising results. This study provides fundamental knowledge for multiclass traffic modeling and multilane traffic operations.
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