Applying queueing theory to single machine systems subject to interruptions.

K. Wu; L.F. McGinnis; A.P. Zwart

doi:10.1080/0740817X.2010.550907

Applying queueing theory to single machine systems subject to interruptions.

K. Wu, L.F. McGinnis, A.P. Zwart

Mathematics

Research output: Contribution to Journal › Article › Academic › peer-review

Abstract

Queueing models are commonly applied to quantify the performance of production systems. Prior research has usually focused on deriving queueing models for a specific type of interruptions. However, machines generally suffer multiple types of interruptions in practical manufacturing systems. To satisfy this need, an integrated model is proposed, in which multiple types of interruptions commonly seen on the shop floor are considered. Copyright © 2011 IIE.

Original language	English
Pages (from-to)	753-759
Journal	IIE Transactions
Volume	43
DOIs	https://doi.org/10.1080/0740817X.2010.550907
Publication status	Published - 2011

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10.1080/0740817X.2010.550907

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abstract = "Queueing models are commonly applied to quantify the performance of production systems. Prior research has usually focused on deriving queueing models for a specific type of interruptions. However, machines generally suffer multiple types of interruptions in practical manufacturing systems. To satisfy this need, an integrated model is proposed, in which multiple types of interruptions commonly seen on the shop floor are considered. Copyright {\textcopyright} 2011 IIE.",

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AB - Queueing models are commonly applied to quantify the performance of production systems. Prior research has usually focused on deriving queueing models for a specific type of interruptions. However, machines generally suffer multiple types of interruptions in practical manufacturing systems. To satisfy this need, an integrated model is proposed, in which multiple types of interruptions commonly seen on the shop floor are considered. Copyright © 2011 IIE.

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JO - IIE Transactions

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Applying queueing theory to single machine systems subject to interruptions.

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