Empirical study of long-range connections in a road network offers new ingredient for navigation optimization models
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Wang-2014-Empirical study of l.pdf
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Author(s) • • • •
Wang, Pu
Liu, Like
Li, Xiamiao
Li, Guanliang
Gonzalez, Marta C.
Date Issued
January 2014
Journal
New Journal of Physics
Publisher
Institute of Physics Publishing
Citation
Wang, Pu, Like Liu, Xiamiao Li, Guanliang Li, and Marta C González. “Empirical Study of Long-Range Connections in a Road Network Offers New Ingredient for Navigation Optimization Models.” New Journal of Physics 16, no. 1 (January 10, 2014): 013012.
Version
Final published version
Abstract
Navigation problem in lattices with long-range connections has been widely studied to understand the design principles for optimal transport networks; however, the travel cost of long-range connections was not considered in previous models. We define long-range connection in a road network as the shortest path between a pair of nodes through highways and empirically analyze the travel cost properties of long-range connections. Based on the maximum speed allowed in each road segment, we observe that the time needed to travel through a long-range connection has a characteristic time Th ~ 29 min, while the time required when using the alternative arterial road path has two different characteristic times Ta ~ 13 and 41 min and follows a power law for times larger than 50 min. Using daily commuting origin–destination matrix data, we additionally find that the use of long-range connections helps people to save about half of the travel time in their daily commute. Based on the empirical results, we assign a more realistic travel cost to long-range connections in two-dimensional square lattices, observing dramatically different minimum average shortest path 〈l〉 but similar optimal navigation conditions.
MIT Department
Massachusetts Institute of Technology. Department of Civil and Environmental Engineering
Massachusetts Institute of Technology. Engineering Systems Division
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DOI of Published Version
https://doi.org/10.1088/1367-2630/16/1/013012