An Optimal Schedule for Urban Road Network Repair Based on the Greedy Algorithm

The schedule of urban road network recovery caused by rainstorms, snow, and other bad weather conditions, traffic incidents, and other daily events is essential. However, limited studies have been conducted to investigate this problem. We fill this research gap by proposing an optimal schedule for u...

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Veröffentlicht in:PloS one 2016-10, Vol.11 (10), p.e0164780-e0164780
Hauptverfasser: Lu, Guangquan, Xiong, Ying, Ding, Chuan, Wang, Yunpeng
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Wang, Yunpeng
description The schedule of urban road network recovery caused by rainstorms, snow, and other bad weather conditions, traffic incidents, and other daily events is essential. However, limited studies have been conducted to investigate this problem. We fill this research gap by proposing an optimal schedule for urban road network repair with limited repair resources based on the greedy algorithm. Critical links will be given priority in repair according to the basic concept of the greedy algorithm. In this study, the link whose restoration produces the ratio of the system-wide travel time of the current network to the worst network is the minimum. We define such a link as the critical link for the current network. We will re-evaluate the importance of damaged links after each repair process is completed. That is, the critical link ranking will be changed along with the repair process because of the interaction among links. We repair the most critical link for the specific network state based on the greedy algorithm to obtain the optimal schedule. The algorithm can still quickly obtain an optimal schedule even if the scale of the road network is large because the greedy algorithm can reduce computational complexity. We prove that the problem can obtain the optimal solution using the greedy algorithm in theory. The algorithm is also demonstrated in the Sioux Falls network. The problem discussed in this paper is highly significant in dealing with urban road network restoration.
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However, limited studies have been conducted to investigate this problem. We fill this research gap by proposing an optimal schedule for urban road network repair with limited repair resources based on the greedy algorithm. Critical links will be given priority in repair according to the basic concept of the greedy algorithm. In this study, the link whose restoration produces the ratio of the system-wide travel time of the current network to the worst network is the minimum. We define such a link as the critical link for the current network. We will re-evaluate the importance of damaged links after each repair process is completed. That is, the critical link ranking will be changed along with the repair process because of the interaction among links. We repair the most critical link for the specific network state based on the greedy algorithm to obtain the optimal schedule. The algorithm can still quickly obtain an optimal schedule even if the scale of the road network is large because the greedy algorithm can reduce computational complexity. We prove that the problem can obtain the optimal solution using the greedy algorithm in theory. The algorithm is also demonstrated in the Sioux Falls network. 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However, limited studies have been conducted to investigate this problem. We fill this research gap by proposing an optimal schedule for urban road network repair with limited repair resources based on the greedy algorithm. Critical links will be given priority in repair according to the basic concept of the greedy algorithm. In this study, the link whose restoration produces the ratio of the system-wide travel time of the current network to the worst network is the minimum. We define such a link as the critical link for the current network. We will re-evaluate the importance of damaged links after each repair process is completed. That is, the critical link ranking will be changed along with the repair process because of the interaction among links. We repair the most critical link for the specific network state based on the greedy algorithm to obtain the optimal schedule. The algorithm can still quickly obtain an optimal schedule even if the scale of the road network is large because the greedy algorithm can reduce computational complexity. We prove that the problem can obtain the optimal solution using the greedy algorithm in theory. The algorithm is also demonstrated in the Sioux Falls network. The problem discussed in this paper is highly significant in dealing with urban road network restoration.</abstract><cop>United States</cop><pub>Public Library of Science</pub><pmid>27768732</pmid><doi>10.1371/journal.pone.0164780</doi><tpages>e0164780</tpages><orcidid>https://orcid.org/0000-0001-9560-8585</orcidid><oa>free_for_read</oa></addata></record>
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subjects Algorithms
Collaboration
Computer and Information Sciences
Computer applications
Damage assessment
Disasters
Earth Sciences
Earthquakes
Engineering and Technology
Evacuations & rescues
Flood damage
Genetic algorithms
Greedy algorithms
Laboratories
Links
Medicine and Health Sciences
Native North Americans
Physical Sciences
Rainstorms
Repair
Research and Analysis Methods
Restoration
Roads
Roads & highways
Scheduling
Science
Seismic engineering
Traffic accidents & safety
Traffic congestion
Transportation
Transportation planning
Travel time
Traveltime
Urban areas
Weather
Weather conditions
title An Optimal Schedule for Urban Road Network Repair Based on the Greedy Algorithm
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