2008
DOI: 10.1007/s10626-008-0038-3
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Throughput-Optimal Sequences for Cyclically Operated Plants

Abstract: In this paper, we present a method to determine globally optimal schedules for cyclically operated plants where activities have to be scheduled on limited resources. In cyclic operation, a large number of entities is processed in an identical time scheme. For strictly cyclic operation, where the time offset between entities is also identical for all entities, the objective of maximizing throughput is equivalent to the minimization of the cycle time. The resulting scheduling problem is solved by deriving a mixe… Show more

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Cited by 12 publications
(6 citation statements)
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“…This way of defining discrete time nodes was easy to implement in the scheduling model. Another study [27] was a continuation of previous work [26], and was also based upon Petri net concepts with the aim of determining a globally optimal schedule for HTS systems. In addition, these authors extended their model to include the hierarchical nesting of cycles.…”
Section: Related Work: Literature Reviewmentioning
confidence: 99%
“…This way of defining discrete time nodes was easy to implement in the scheduling model. Another study [27] was a continuation of previous work [26], and was also based upon Petri net concepts with the aim of determining a globally optimal schedule for HTS systems. In addition, these authors extended their model to include the hierarchical nesting of cycles.…”
Section: Related Work: Literature Reviewmentioning
confidence: 99%
“…Such a scheduling problem optimization has already been investigated in (Mayer et al 2008) by deriving a mixed integer optimization problem. A comparison of the two methods would be an interesting outlook for future work.…”
Section: Remark 61mentioning
confidence: 99%
“…Setzt man (11) und (12) in (4) ein und lässt redundante Bedingungen weg, ergeben sich nach Einführung entsprechender Abkürzungen die folgenden Ungleichungen in den neuen Variablen θ k :…”
Section: Zyklische Systemeunclassified
“…Für die Behandlung paralleler Ressourcen (multi-capacity resources) wird auf [12] verwiesen. Solche Ressourcen können (müssen aber nicht) durch mehrere Werkstücke gleichzeitig belegt werden.…”
Section: Zusammenfassungunclassified
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