Traffic resilience quantification based on macroscopic fundamental diagrams and analysis using topological attributes

弹性(材料科学) 中心性 计算机科学 还原(数学) 加权网络 多样性(控制论) 拓扑(电路) 交通拥挤 网格 运筹学 计算机网络 计量经济学 复杂网络 运输工程 数学 工程类 统计 物理 人工智能 万维网 组合数学 热力学 几何学
作者
Qing-Long Lu,Wenzhe Sun,Jiannan Dai,Jan‐Dirk Schmöcker,Constantinos Antoniou
出处
期刊:Reliability Engineering & System Safety [Elsevier BV]
卷期号:247: 110095-110095 被引量:4
标识
DOI:10.1016/j.ress.2024.110095
摘要

Transportation system disruptions significantly impair transportation efficiency. This paper proposes new indicators derived from the Macroscopic Fundamental Diagram (MFD) dynamics before and after a disruption to evaluate its impact on traffic resilience. Considering that MFD is an intrinsic property of a homogeneously congested transportation network, the resilience losses due to congestion and network disruption are measured separately. The resilience loss is defined as the reduction in trip completion rate, comparing congested cases to uncongested cases or disrupted cases to undisrupted cases. The resilience loss hence also exists for an undisrupted network and is measurable by the proposed method. A Simulation of Urban MObility (SUMO) model is calibrated by real origin–destination patterns, to allow for experiments in scenarios of different demand variations and supply disruptions. Case studies are conducted in Munich, Germany and Kyoto, Japan to test the usefulness of the newly proposed indicators. We furthermore explore the relationship between resilience loss and network topological attributes such as centrality and connectivity from a variety of synthetic disruption experiments in Munich and Kyoto. We find that the resilience loss in a grid-like network as in Kyoto is less dependent on the degradation of network connectivity than in a ring-like network as in Munich.
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