1998
DOI: 10.1016/s1366-5545(97)00022-7
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Routing and scheduling temporal and heterogeneous freight car traffic on rail networks

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Cited by 56 publications
(32 citation statements)
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“…They developed a procedure that involves iteratively solving a linear programming relaxation and rounding some of the resulting fractional values until a feasible integral solution is found. Another paper by Kwon et al [24] deals with the algorithm to improve a given blocking plan and block-to-train assignment. They formulate the problem as a linear multicommodity flow problem and use the column generation technique as a solution approach.…”
Section: The Block-to-train Assignment Problemmentioning
confidence: 99%
“…They developed a procedure that involves iteratively solving a linear programming relaxation and rounding some of the resulting fractional values until a feasible integral solution is found. Another paper by Kwon et al [24] deals with the algorithm to improve a given blocking plan and block-to-train assignment. They formulate the problem as a linear multicommodity flow problem and use the column generation technique as a solution approach.…”
Section: The Block-to-train Assignment Problemmentioning
confidence: 99%
“…The MCNF mathematical model was involved in many real-world OR applications. The most recent applications of MCNF models are in telecommunication network routing [51][52][53][54], routing and scheduling in transportation and logistics [55][56][57][58][59], production scheduling and planning [60,61], VLSI design [62][63][64][65], traffic equilibrium [66,67], graph partitioning [68][69][70][71][72], and network design [73][74][75][76][77]. Wang [46] provides reviews on some of these applications.…”
Section: Mcnf Problem and Solution Algorithmsmentioning
confidence: 99%
“…If k is greater than 1, the train departs from station S 1 for the kth time as soon as it has arrived in station S 1 for the (k − 1)th time, the passengers have gotten the time to get out of the train and the earliest departure time indicated in the timetable has passed. Note that under nominal operations the kth train on track T 1 (e.g., the one that departs from station S 1 at, e.g., 10.00 a.m.) gives connection to the (k − 1)th train on track T 4 (which has departed from station S 4 at 9.45 a.m.) and not to the kth train on track T 4 (which will depart from station S 4 at 10.45 a.m.). This implies that the train arrives in station S 1 for the (k − 1)th time at time instant x 4 (k − 1) + a 4,1 (k).…”
Section: Worked Examplementioning
confidence: 99%
“…Work in connection with the modeling and control of railway networks in a systems and control context can be found in [2,3,7,12]. We also refer the interested reader to [9,10,11,13] and the references therein.…”
Section: Introductionmentioning
confidence: 99%