2007
DOI: 10.1002/net.20195
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New approaches for solving the block‐to‐train assignment problem

Abstract: Railroad planning involves solving two optimization problems: (i) the blocking problem, which determines what blocks to make and how to route traffic over these blocks; and (ii) the train schedule design problem, which determines train origins, destinations, and routes. Once the blocking plan and train schedule have been obtained, the next step is to determine which trains should carry which blocks. This problem, known as the block-to-train assignment problem, is considered in this paper. We provide two formul… Show more

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Cited by 50 publications
(24 citation statements)
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“…Yaghini et al [26] proposed a solution method on the basis of genetic algorithm for the RBP, and then evaluated the quality of solutions and algorithm efficiency on several small-size test problems. Jha et al [23] presented an arc-based and a path-based formulation and proposed exact and heuristic algorithms. The combined problem of blocking, train routing and makeup is presented by Keaton [17] and a heuristic method based on Lagrangian relaxation is applied to solve it.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Yaghini et al [26] proposed a solution method on the basis of genetic algorithm for the RBP, and then evaluated the quality of solutions and algorithm efficiency on several small-size test problems. Jha et al [23] presented an arc-based and a path-based formulation and proposed exact and heuristic algorithms. The combined problem of blocking, train routing and makeup is presented by Keaton [17] and a heuristic method based on Lagrangian relaxation is applied to solve it.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Given a blocking plan and a train schedule, the block-to-train assignment problem determines which trains will transport each block (Jha et al 2008). …”
Section: Locomotive Research Applicationsmentioning
confidence: 99%
“…These exponential neighborhoods are obtained by considering, as neighbors, configurations that can be reached by a set or sequence of atomic moves. VLSN algorithms have been successfully applied to a variety of NP-Hard problems such as Vehicle Routing Problems Thompson and Psaraftis, 1993), Capacitated Minimum Spanning Tree (Ahuja et al, 2001(Ahuja et al, , 2003, Exam Timetabling (Abdullah et al, 2007b(Abdullah et al, , 2004(Abdullah et al, , 2007a, the Quadratic Assignment Problem (Deineko and Woeginger, 2000) and Block-to-train Assignment (Jha et al, 2008). VLSN search algorithms behave very well on these applications because there are many constraints that are hard to satisfy.…”
Section: Related Workmentioning
confidence: 99%