2004
DOI: 10.1002/nav.10123
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Crane scheduling with spatial constraints

Abstract: In this paper, we examine crane scheduling for ports. This important component of port operations management is studied when the non-crossing spatial constraint, which is common to crane operations, are considered. Our objective is to minimize the latest completion time for all jobs, which is a widely used criteria in practice. We provide the proof that this problem is NP-complete and design a branch-and-bound algorithm to obtain optimal solutions. A simulated annealing meta-heuristic with effective neighborho… Show more

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Cited by 115 publications
(55 citation statements)
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“…The gantry cranes are assumed to travel freely and without any interference constraints in the original researches [19,20]; however it does not conform to the actual operation situations of the gantry cranes in port terminals. As the research continues, the interference constraints of the gantry cranes have been widely concerned [21][22][23].…”
Section: Literature Reviewmentioning
confidence: 99%
“…The gantry cranes are assumed to travel freely and without any interference constraints in the original researches [19,20]; however it does not conform to the actual operation situations of the gantry cranes in port terminals. As the research continues, the interference constraints of the gantry cranes have been widely concerned [21][22][23].…”
Section: Literature Reviewmentioning
confidence: 99%
“…), for any job j, r = m means the last operation of the job, and variables: t ij -the start time of job j on machine i; x ijk = 1 if job j precedes job k on machine i, 0 otherwise (i.e., if job k precedes job j on machine i). More detailed studies and fundamental features of the applied framework on crane scheduling are published by Bierwirth and Meisel (2009);Chen et al (2007); Goodchild and Daganzo (2007); Kim and Park (2004); Lee et al (2008aLee et al ( , 2008b; Liang et al (2008); Lim et al (2002Lim et al ( , 2004Lim et al ( , 2007 where parameters are: N -the total number of roster type; M j -the set of roster types that will allow working on day j; R j -the number of employees required on each day j; C i -weekly cost per an employee assigned to roster type i, and variables: x i -the number of employees assigned to roster type i. For more detailed studies and fundamental features of the applied framework on scheduling refer to Li et al (1998);Pinedo (2008).…”
Section: About Some Pure Base Optimization Problemsmentioning
confidence: 99%
“…The QCSP has been studied by many researchers: Among others, there are Daganzo [5], Kim & Park [6], Liu et al [7], Lim et al [8], [9], Zhu&Lim [10], Lee et al [11], Meisel [12], Meisel & Bierwirth [13], Lajjam et al [14]. The great majority of these researches targeted big-size container terminal, particularly located in Far East ports.…”
Section: Introductionmentioning
confidence: 99%