Application of queueing theory and performance analysis of manufacturing flow lines with finite storage space
This report conceptualizes the manufacturing flow lines of Vansin Trading & Engineering Pte Ltd as a multiple server queueing system for a processing group of pressure vessels of a variable size. The objective of the project is to apply queueing theory techniques on the manufacturing lines t...
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sg-ntu-dr.10356-207292023-03-04T19:18:46Z Application of queueing theory and performance analysis of manufacturing flow lines with finite storage space Yeo, Pao Seng. Khong Poh Wah School of Mechanical and Aerospace Engineering Vansin Trading and Engineering Pte Ltd DRNTU::Engineering::Industrial engineering::Operations research This report conceptualizes the manufacturing flow lines of Vansin Trading & Engineering Pte Ltd as a multiple server queueing system for a processing group of pressure vessels of a variable size. The objective of the project is to apply queueing theory techniques on the manufacturing lines to define the buffer problems and reformulate it to a convenient form for analysis. The queueing system (M/M/s/K) is considered in which the service time of a pressure vessel entering service depends on the queue length. The arrival and service processes followed a Poisson distribution and the balance equations are given for the stationary probabilities of the Markov process. An explicit formula for the generating function of the distribution is obtained and the exact solutions for the stationary probabilities are constructed for the finite capacity system. The results demonstrate the usefulness of the queueing models in providing quantifiable parameters and buffer optimization to aid business decision. Bachelor of Engineering (Mechanical Engineering) 2010-01-06T09:20:51Z 2010-01-06T09:20:51Z 2009 2009 Final Year Project (FYP) http://hdl.handle.net/10356/20729 en Nanyang Technological University 111 p. application/pdf |
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DRNTU::Engineering::Industrial engineering::Operations research Yeo, Pao Seng. Application of queueing theory and performance analysis of manufacturing flow lines with finite storage space |
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This report conceptualizes the manufacturing flow lines of Vansin Trading & Engineering Pte Ltd as a multiple server queueing system for a processing group of pressure vessels of a variable size.
The objective of the project is to apply queueing theory techniques on the manufacturing lines to define the buffer problems and reformulate it to a convenient form for analysis.
The queueing system (M/M/s/K) is considered in which the service time of a pressure vessel entering service depends on the queue length. The arrival and service processes followed a Poisson distribution and the balance equations are given for the stationary probabilities of the Markov process.
An explicit formula for the generating function of the distribution is obtained and the exact solutions for the stationary probabilities are constructed for the finite capacity system.
The results demonstrate the usefulness of the queueing models in providing quantifiable parameters and buffer optimization to aid business decision. |
author2 |
Khong Poh Wah |
author_facet |
Khong Poh Wah Yeo, Pao Seng. |
format |
Final Year Project |
author |
Yeo, Pao Seng. |
author_sort |
Yeo, Pao Seng. |
title |
Application of queueing theory and performance analysis of manufacturing flow lines with finite storage space |
title_short |
Application of queueing theory and performance analysis of manufacturing flow lines with finite storage space |
title_full |
Application of queueing theory and performance analysis of manufacturing flow lines with finite storage space |
title_fullStr |
Application of queueing theory and performance analysis of manufacturing flow lines with finite storage space |
title_full_unstemmed |
Application of queueing theory and performance analysis of manufacturing flow lines with finite storage space |
title_sort |
application of queueing theory and performance analysis of manufacturing flow lines with finite storage space |
publishDate |
2010 |
url |
http://hdl.handle.net/10356/20729 |
_version_ |
1759857448876769280 |