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<field name="value">López, David</field>
<field name="authority">678399d2-01aa-4071-a336-01e5e04126c5</field>
<field name="confidence">600</field>
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<field name="value">Lozano, Angélica</field>
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<field name="value">2022-09-23T07:12:36Z</field>
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<field name="value">2021-07</field>
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<field name="value">978-84-18465-12-3</field>
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<field name="value">Trabajo presentado en: R-Evolucionando el transporte, XIV Congreso de Ingeniería del Transporte (CIT 2021), realizado en modalidad online los días 6, 7 y 8 de julio de 2021, organizado por la Universidad de Burgos</field>
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<field name="value">In rush hours, the onboard crowd level within transit vehicles is a problem of any large city.&#xd;
At the expense of time savings, some users will avoid riding crowded lines if they consider&#xd;
that transit vehicles do not have enough personal space. This paper presents a hypergraph&#xd;
model and an algorithm to find multimodal shortest hyperpaths considering the user&#xd;
constraints on the sequence of boarded modes and their preferences of onboard crowding&#xd;
levels. It is assumed that transit inter-arrivals are random. A penalty for riding transit&#xd;
vehicles is defined to model how the users perceive the onboard crowd levels. This penalty&#xd;
depends on the onboard crowd levels and the seating capacity of the vehicles. A stateautomaton&#xd;
is used to model the user constraints on the sequence of boarded modes. To find&#xd;
the shortest hyperpaths, the user selects their origin, destination, the maximum number of&#xd;
modal transfers, and the onboard crowd level threshold. A use case on a sample multimodal&#xd;
network is presented.</field>
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<field name="value">Universidad de Burgos. Servicio de Publicaciones e Imagen Institucional</field>
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<field name="value">Tráfico</field>
<field name="value">Transporte público</field>
<field name="value">Logística</field>
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<field name="value">Transportation</field>
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<field name="value">Multimodal shortest hyperpaths considering crowding in transit vehicles</field>
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