2019
DOI: 10.1016/j.ejor.2019.03.036
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Novel formulations and modeling enhancements for the dynamic berth allocation problem

Abstract: This paper addresses the well-known dynamic berth allocation problem (DBAP), which finds numerous applications at container terminals aiming to allocate and schedule incoming container vessels into berthing positions along the quay. Due to its impact on ports' performance, having efficient DBAP formulations is of great importance, especially for determining optimal schedules in quick time as well as aiding managers and developers in the assessment of solution strategies and approximate approaches. In this work… Show more

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Cited by 37 publications
(17 citation statements)
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“…It is proved that the approaches are able to provide promising results for this problem. The methods proposed in [25] provide excellent results at that time and the presented modelling improvements allow to stretch the limits of problem sizes to be solved efficiently. The work of [20] investigates the berth allocation problem with stochastic vessel handling times as a bi-objective problem.…”
Section: Related Workmentioning
confidence: 99%
“…It is proved that the approaches are able to provide promising results for this problem. The methods proposed in [25] provide excellent results at that time and the presented modelling improvements allow to stretch the limits of problem sizes to be solved efficiently. The work of [20] investigates the berth allocation problem with stochastic vessel handling times as a bi-objective problem.…”
Section: Related Workmentioning
confidence: 99%
“…Buhrkal et al [3] improved the mathematical formulation by Cordeau et al [4] by introducing a Generalized Set Partitioning Problem (GSPP) mathematical formulation. Lalla-Ruiz et al [34] proposed a hybrid heuristic combining a TS metaheuristic with an artificial intelligence method, namely the Path Relinking algorithm, for solving the DDBAP. They compared exact solutions of the GSPP mathematical formulation proposed by Buhrkal et al [2] and near-optimal solutions of the TS metaheuristic proposed by Cordeau et al [4].…”
Section: Literature Review On the Ddbapmentioning
confidence: 99%
“…In the DBAP, arrival times are scheduled and assigned to each ship, in order to avoid overlapping. Recently, Kramer et al [34] have proposed two novel formulations: a time-indexed formulation and an arc-flow formulation for solving a big-size DBAP considering 250 ships and 20 berths instances in a reasonable computation time. Generally, various models aim at minimising the sum of the ships' waiting time or the total staying time for completing the activities, increasing the attractiveness and efficiency of container terminal ports.…”
Section: Introductionmentioning
confidence: 99%
“…Not coincidentally, Hsu et al [19] dealt with the dynamic and continuous berth allocation problem (DCBAP) in which both arrived and incoming ships are considered and a quay is used as a continuous line to accommodate as many ships as possible at one time. Kramer et al [20] presented two novel formulations, a time-indexed formulation and an arc-flow one, to efficiently tackle the dynamic berth allocation problem.…”
Section: Literature Reviewmentioning
confidence: 99%