Proceedings of the 2nd International Conference on Big Data, Cloud and Applications 2017
DOI: 10.1145/3090354.3090464
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A multi-objective model for discrete and dynamic Berth Allocation Problem

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Cited by 5 publications
(3 citation statements)
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“…At present, many scholars have proposed new solutions and methods for the berth allocation problem. Issam, E. H. et al [13] investigated the Dynamic Berth Allocation Problem (DBAP) and provided a multi-objective mathematical model; the validity of the model was verified by numerical experiments. Hsu, H. P. [14] proposed a hybrid particle swarm optimization (PSO) algorithm, which combined the improved PSO algorithm with the event-based heuristic algorithm to solve the DDBAP problem and dynamic QCAP (DQCAP) seaside operation planning problems.…”
Section: Literature Reviewmentioning
confidence: 99%
“…At present, many scholars have proposed new solutions and methods for the berth allocation problem. Issam, E. H. et al [13] investigated the Dynamic Berth Allocation Problem (DBAP) and provided a multi-objective mathematical model; the validity of the model was verified by numerical experiments. Hsu, H. P. [14] proposed a hybrid particle swarm optimization (PSO) algorithm, which combined the improved PSO algorithm with the event-based heuristic algorithm to solve the DDBAP problem and dynamic QCAP (DQCAP) seaside operation planning problems.…”
Section: Literature Reviewmentioning
confidence: 99%
“…They used a Lagrangian heuristic algorithm for solving large-sized instances reaching near-optimal solutions in a reasonable computation time. Issam et al [29] extended the Imai's DDBAP mathematical formulation as a multiobjective MILP including ships' draft and greenhouse gas emissions evaluation. Xu et al [59] proposed a MILP formulation for solving the DDBAP and the SDBAP considering water depth and tidal effect with the aim to minimise the ships' completion time.…”
Section: Literature Review On the Ddbapmentioning
confidence: 99%
“…According to Table 1, the proposed mathematical formulation can be classified as discrete (disc), and draft ships dependent (draft) as a spatial attribute; dynamic (dyn), and due timedependent (due) as a temporal attribute; and positiondependent handling time (pos) as a handling time attribute. Among the above-mentioned authors, Zhou et al [62], Han et al [20], Xu et al [59], and Issam et al [29] have considered draft constraints in their mathematical formulations. Accordingly, as highlighted by Sheikholeslami et al [50], we considered the compatibility between ships' draft and berths' draft since it is relevant, especially for shallow ports where tide effects and low-draft access (e.g., channel port access) could influence the berth planning negatively.…”
Section: Literature Review On the Ddbapmentioning
confidence: 99%