2017
DOI: 10.1080/21680566.2017.1358678
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Real-time rescheduling and disruption management for public transit

Abstract: This research is motivated by the operations of a public transit company in Hong Kong. We investigate how real-time information can be utilized in combination with historical data to improve routing and scheduling decisions practically. A dynamic integrated vehicle and crew scheduling problem is studied where travel times are stochastic and time-dependent. The objective is to maximize the route frequencies and mileage to provide good passenger service and simultaneously minimize crew overtime and meal-break de… Show more

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Cited by 18 publications
(13 citation statements)
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“…The eigenmodel is a bi-objective model, which iterates between the three planning stages, defining different paths for the planning process based on the sequence of solving the problems. With a different focus, Lai and Leung (2018) studied the integrated problem of vehicle and crew scheduling, where travel times are time dependent and highly stochastic. The objective is to maximize the route frequencies and mileage to provide good passenger services and simultaneously minimize crew overtime and meal-break delays.…”
Section: Literature Reviewmentioning
confidence: 99%
“…The eigenmodel is a bi-objective model, which iterates between the three planning stages, defining different paths for the planning process based on the sequence of solving the problems. With a different focus, Lai and Leung (2018) studied the integrated problem of vehicle and crew scheduling, where travel times are time dependent and highly stochastic. The objective is to maximize the route frequencies and mileage to provide good passenger services and simultaneously minimize crew overtime and meal-break delays.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Problem formulations that include stochastic travel and dwell times typically apply to simpler problem instances that consider a small fraction of the daily trips (e.g. dynamic rescheduling problems [43]). Wu et al .…”
Section: Related Work On Timetable Optimisationmentioning
confidence: 99%
“…Zychowski i suradnici [9] razvili su model u kojem ukupno vrijeme putovanja tramvajem uključuje i vrijeme zaustavljanja i čekanja tramvaja na stanicama i raskrižjima. Lai i Leung [10] predložili su brojne matematičke modele za revidiranje voznog reda tramvaja u stvarnom vremenu, u kojima su pretpostavili da je vrijeme zadržavanja na svakoj od krajnjih stanica minimalno i da se vozni park sastoji od identičnih tramvaja koji se grupiraju u koloni samo pred spremištima. Dosadašnja istraživanja pokazala su međuzavisnost brzine vožnje tramvaja i geometrije tramvajskog kolosijeka kao osnovne mjere stanja kvalitete kolosijeka [11].…”
Section: Modeli Predviđanja Brzine (Vremena) Putovanjaunclassified