2018
DOI: 10.1057/s41274-017-0226-3
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Combined quay crane assignment and quay crane scheduling with crane inter-vessel movement and non-interference constraints

Abstract: Integrated models of the Quay Crane Assignment Problem (QCAP)and the Quay Crane Scheduling Problem (DCSP) exist. However, they have shortcomings in that some do not allow movement of quay cranes between vessels, others do not take into account precedence relationships between tasks, and yet others do not avoid interference between cranes. Here, an integrated and comprehensive optimisation model that combines the two distinct QCAP and QCSP problems which deals with the issues raised is put forward. The model is… Show more

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Cited by 14 publications
(7 citation statements)
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References 32 publications
(38 reference statements)
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“…The QCs are rubber-tired at some MCTs and rail-mounted on others [21]. The rubber-tired QCs (also known as moveable QCs) can move freely and cross each other, while the latter cannot [22]. Hence, there is a need for some non-crossing constraints for models that consider rail-mounted QCs.…”
Section: Seaside Operationsmentioning
confidence: 99%
“…The QCs are rubber-tired at some MCTs and rail-mounted on others [21]. The rubber-tired QCs (also known as moveable QCs) can move freely and cross each other, while the latter cannot [22]. Hence, there is a need for some non-crossing constraints for models that consider rail-mounted QCs.…”
Section: Seaside Operationsmentioning
confidence: 99%
“…The value of M can be set differently in different constraints. For constraints (10) to (13), it is sufficient to set the value of M to the largest distance between any two stacks. For constraints (16) to (23), the value of M needs to be greater than the makespan.…”
Section: Mathematical Formulationmentioning
confidence: 99%
“…More research was done on crane scheduling problems in container terminal operations, mostly at container ports. These include yard crane scheduling problems (e.g., Lim et al [3]; Ng [4]; Li et al [5]; Li et al [6]), quay crane scheduling problems (e.g., Liu et al [7]; Lee et al [8]; Chen et al [9]; Alosufi et al [10]), and combined problems (e.g., Zhang et al [11]). Guo et al [12] studied a crane scheduling problem in a railroad container terminal.…”
Section: Introductionmentioning
confidence: 99%
“…GA is a well established meta-heuristic, among many others, (Salhi 2017), which has been shown to be very effective on combinatorial optimisation problems of the same type as BACASP, such as QCASP, (Alsoufi et al. 2017; Vazquez-Rodríguez and Salhi 2006a, b). Hence the choice.…”
Section: Mathematical Formulationmentioning
confidence: 99%