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arXiv: 1801.03857
Advances in public transit modeling and smart card technologies can reveal detailed contact patterns of passengers. A natural way to represent such contact patterns is in the form of networks. In this paper we utilize known contact patterns from a public transit assignment model in a major metropolitan city, and propose the development of two novel network structures, each of which elucidate certain aspects of passenger travel behavior. We first propose the development of a transfer network, which can reveal passenger groups that travel together on a given day. Second, we propose the development of a community network, which is derived from the transfer network, and captures the similarity of travel patterns among passengers. We then explore the application of each of these network structures to identify the most frequently used travel paths, i.e., routes and transfers, in the public transit system, and model epidemic spreading risk among passengers of a public transit network, respectively. In the latter our conclusions reinforce previous observations, that routes crossing or connecting to the city center in the morning and afternoon peak hours are the most "dangerous" during an outbreak.
This paper was submitted to Networks and Spatial Economics, Springer US
Transportteknik och logistik, FOS: Computer and information sciences, Physics - Physics and Society, Infrastructure security, Other Physics Topics, Discrete Mathematics (cs.DM), public transportation, FOS: Physical sciences, Public transportation, Physics and Society (physics.soc-ph), Network modeling, 01.02. Számítás- és információtudomány, Transport Systems and Logistics, network modeling, Social and Information Networks (cs.SI), Mathematical economics, Annan fysik, Computer Science - Social and Information Networks, Community structure, community structure, infrastructure security, Computer Science - Discrete Mathematics
Transportteknik och logistik, FOS: Computer and information sciences, Physics - Physics and Society, Infrastructure security, Other Physics Topics, Discrete Mathematics (cs.DM), public transportation, FOS: Physical sciences, Public transportation, Physics and Society (physics.soc-ph), Network modeling, 01.02. Számítás- és információtudomány, Transport Systems and Logistics, network modeling, Social and Information Networks (cs.SI), Mathematical economics, Annan fysik, Computer Science - Social and Information Networks, Community structure, community structure, infrastructure security, Computer Science - Discrete Mathematics
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