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Non-invasive Procedure to Probe the Route Choices of Commuters in Rail Transit Systems
Author(s) -
Christopher Monterola,
Erika Fille Legara,
Di Pan,
Kee Khoon Lee,
Gih Guang Hung
Publication year - 2016
Publication title -
procedia computer science
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.334
H-Index - 76
ISSN - 1877-0509
DOI - 10.1016/j.procs.2016.05.459
Subject(s) - computer science , gumbel distribution , train , path (computing) , superposition principle , transit (satellite) , function (biology) , probability distribution , mathematical optimization , real time computing , simulation , algorithm , transport engineering , public transport , statistics , mathematics , computer network , mathematical analysis , extreme value theory , cartography , evolutionary biology , engineering , biology , geography
Accurately determining the probability of various route choices is critical in understanding the actual spatiotemporal flow of commuters and the instantaneous capacity of trains and stations. Here, we report a novel procedure, based solely on the recorded tap-in tap-out ticketing data, that dictates the route choice of commuters in a rail transit system (RTS). We show that there exists a signature travel time distribution, in the form of Gumbel type 1 function, from a given origin O to a destination D. Any particular route can then be considered as a superposition of this mapping function and one can compute the probability that a specific path, over other possible paths, is taken by a commuter from O to D. The procedure is demonstrated by considering different scenarios using travel data from smart fare cards from Singapore's RTS; results show that the forecasted characteristic profile deviates by less than 10−5 from the actual distribution. We note that our method utilizes only two parameters that can be experimentally accounted for

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