Online Optimization of Large Scale Systems 2001
DOI: 10.1007/978-3-662-04331-8_35
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Stowage and Transport Optimization in Ship Planning

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Cited by 21 publications
(10 citation statements)
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“…Areaj À jcrossjmaxðutilÞ Winter (1999) Steenken et al (2001) Areaj À jcross; savej À P w through Lim et al (2002Lim et al ( , 2004a) Bayj À jcrossjmaxðcomplÞ Lim et al (2004bLim et al ( ,c, 2007 Zhu and Lim (2006) Lee et al (2007 Meisel and Wichmann (2008) problem formulation that includes time windows in the QCSP with container groups is presented by . In this model QCs can possess multiple time windows for serving a vessel, as observed in practice under a variable-in-time QC-to-vessel assignment.…”
Section: Problem Classification Referencementioning
confidence: 99%
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“…Areaj À jcrossjmaxðutilÞ Winter (1999) Steenken et al (2001) Areaj À jcross; savej À P w through Lim et al (2002Lim et al ( , 2004a) Bayj À jcrossjmaxðcomplÞ Lim et al (2004bLim et al ( ,c, 2007 Zhu and Lim (2006) Lee et al (2007 Meisel and Wichmann (2008) problem formulation that includes time windows in the QCSP with container groups is presented by . In this model QCs can possess multiple time windows for serving a vessel, as observed in practice under a variable-in-time QC-to-vessel assignment.…”
Section: Problem Classification Referencementioning
confidence: 99%
“…Winter (1999) and Steenken et al (2001) assign bay areas to QCs such that the maximum difference regarding the utilization of any two cranes is minimized. The authors show that crane scheduling on the basis of bay areas leads to a partitioning problem that can easily be solved optimal for instances of practical size.…”
Section: Other Problemsmentioning
confidence: 99%
“…Few papers in the literature were devoted to the study of the QCSP with bay areas. Steenken et al (2001) addressed the problem with the aim of minimizing the difference in the use of any two cranes. They showed that for instances of practical size the problem leads to a partitioning problem that can be easily solved by straight-forward enumeration.…”
Section: Related Workmentioning
confidence: 99%
“…Chen et al [5] and Lee et al [8] treat the dynamic case of varying crane areas and present heuristic solution procedures at indented berths. For the static case, respective polynomial time dynamic programming (DP) procedures for equally partitioning the workload of successive container slots along a straight line into disjunct crane areas are provided for the fields of scheduling quay cranes in container ports [10, 12], rail‐mounted gantry cranes in rail‐road terminals [2], and in rail‐rail terminals [3]. However, the problem of determining fixed crane areas becomes much more complex if two independent sets of cranes operate in parallel, for example, from opposing berths on different sides of a vessel.…”
Section: Problem Descriptionmentioning
confidence: 99%