2014
DOI: 10.1155/2014/834927
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Robust Scheduling for Berth Allocation and Quay Crane Assignment Problem

Abstract: Decision makers must face the dynamism and uncertainty of real-world environments when they need to solve the scheduling problems. Different incidences or breakdowns, for example, initial data could change or some resources could become unavailable, may eventually cause the infeasibility of the obtained schedule. To overcome this issue, a robust model and a proactive approach are presented for scheduling problems without any previous knowledge about incidences. This paper is based on proportionally distributin… Show more

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Cited by 18 publications
(10 citation statements)
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“…Zhang Haiyong and Yan Wei [13] studied the joint optimization of berths and quay cranes under discrete berths, and established a dynamic model based on rolling plan, taking into account the transfer rules of berths and quay cranes. Rodriguez et al [14] considered the berth allocation problem and the quay crane assignment problem as a representative example of scheduling problems. e problem became a multiobjective combinatorial optimization problem that aims to minimize the total service time, to maximize the buffer times, and to minimize the standard deviation of the buffer times.…”
Section: Literature Reviewmentioning
confidence: 99%
“…Zhang Haiyong and Yan Wei [13] studied the joint optimization of berths and quay cranes under discrete berths, and established a dynamic model based on rolling plan, taking into account the transfer rules of berths and quay cranes. Rodriguez et al [14] considered the berth allocation problem and the quay crane assignment problem as a representative example of scheduling problems. e problem became a multiobjective combinatorial optimization problem that aims to minimize the total service time, to maximize the buffer times, and to minimize the standard deviation of the buffer times.…”
Section: Literature Reviewmentioning
confidence: 99%
“…The reactive strategy produces a reactive schedule which is used to adjust the original baseline schedule in real time once an uncertainty occurs, improve its scheduling recoverability accordingly [37,31]. Most of existing researches in dealing with uncertainties have adopted only one of the two strategies (Zeng et al [41]; Rodriguez-Molins et al [24]; Shang et al [25]; Liu et al [19]; Xiang et al [37]; Xiang et al [36]). The main reason is that most scholars focus on one type of uncertainty in BACAP research.…”
mentioning
confidence: 99%
“…Integrated proactive-reactive approach is most suitable for coping with uncertain combination problems, because proactive strategy tends to solve frequent and predictable uncertainties, while sudden and unpredictable uncertainties need to be solved by reactive strategy. Based on the actual case of automated container terminal in reality, the uncertain vessels' arrival time is treated as predictable uncertainty in numerous studies [24,39], and the breakdown of QC is deemed to be unpredictable uncertainty [19]. The uncertain combination of vessel arrival time and breakdown of QC is almost impossible to solve with only one of the proactive and reactive strategies.…”
mentioning
confidence: 99%
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