相关性
空间相关性
交通拥挤
流量(计算机网络)
上游(联网)
网络拓扑
计算机科学
网格
关联维数
基于Kerner三相理论的交通拥堵重构
拓扑(电路)
维数(图论)
统计
数学
计算机网络
运输工程
电信
工程类
数学分析
组合数学
分形
纯数学
分形维数
几何学
作者
Alireza Ermagun,Snigdhansu Chatterjee,David Levinson
出处
期刊:PLOS ONE
[Public Library of Science]
日期:2017-05-04
卷期号:12 (5): e0176853-e0176853
被引量:34
标识
DOI:10.1371/journal.pone.0176853
摘要
This empirical study sheds light on the spatial correlation of traffic links under different traffic regimes. We mimic the behavior of real traffic by pinpointing the spatial correlation between 140 freeway traffic links in a major sub-network of the Minneapolis—St. Paul freeway system with a grid-like network topology. This topology enables us to juxtapose the positive and negative correlation between links, which has been overlooked in short-term traffic forecasting models. To accurately and reliably measure the correlation between traffic links, we develop an algorithm that eliminates temporal trends in three dimensions: (1) hourly dimension, (2) weekly dimension, and (3) system dimension for each link. The spatial correlation of traffic links exhibits a stronger negative correlation in rush hours, when congestion affects route choice. Although this correlation occurs mostly in parallel links, it is also observed upstream, where travelers receive information and are able to switch to substitute paths. Irrespective of the time-of-day and day-of-week, a strong positive correlation is witnessed between upstream and downstream links. This correlation is stronger in uncongested regimes, as traffic flow passes through consecutive links more quickly and there is no congestion effect to shift or stall traffic. The extracted spatial correlation structure can augment the accuracy of short-term traffic forecasting models.
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