Two-machine No-wait Total Completion Time Flowshop Scheduling Problem

碩士 === 朝陽科技大學 === 工業工程與管理系碩士班 === 94 === The flowshop scheduling problem can be stated as follows. There are n independent jobs and m different machines. There is restriction on the order in which the operations of a job are to be performed. Each machine can process at most one job at a time and eac...

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Main Authors: Jian -Shao, 蘇建韶
Other Authors: Ching-Fang Liaw
Format: Others
Language:zh-TW
Published: 2006
Online Access:http://ndltd.ncl.edu.tw/handle/jj2x9a
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spelling ndltd-TW-094CYUT50310252019-05-15T19:17:50Z http://ndltd.ncl.edu.tw/handle/jj2x9a Two-machine No-wait Total Completion Time Flowshop Scheduling Problem 二機連續性流程工廠總完工時間最小化之排程問題研究 Jian -Shao 蘇建韶 碩士 朝陽科技大學 工業工程與管理系碩士班 94 The flowshop scheduling problem can be stated as follows. There are n independent jobs and m different machines. There is restriction on the order in which the operations of a job are to be performed. Each machine can process at most one job at a time and each job can be processed on one machine at a time. flowshop scheduling are often encountered in mass production systems. Scheduling problems with no-wait constraints occur in many industries. For instance, in hot metal rolling industries , where the heated metal has to undergo a series of operations at continuously high temperatures before it is cooled in order to prevent defects. Similarly , in the plastic molding and silverware production industries, a series of operations must be performed to immediately follow one another to prevent degradation. We consider the problem of total completion time in a two-machine no-wait flow shop environment. In our research, we present a heuristic solution method for solving large-scaled problems. We also develop a branch and bound algorithm. We use an upper bound based on the heuristic algorithm developed, and propose some dominance rules to help pruning unpromising nodes in the branch-and-bound search tree. Finally, computational experiments are conducted to evaluate the performances of the proposed algorithms. The algorithms can efficiently solve problem with 30 jobs. Ching-Fang Liaw 廖經芳 2006 學位論文 ; thesis 61 zh-TW
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description 碩士 === 朝陽科技大學 === 工業工程與管理系碩士班 === 94 === The flowshop scheduling problem can be stated as follows. There are n independent jobs and m different machines. There is restriction on the order in which the operations of a job are to be performed. Each machine can process at most one job at a time and each job can be processed on one machine at a time. flowshop scheduling are often encountered in mass production systems. Scheduling problems with no-wait constraints occur in many industries. For instance, in hot metal rolling industries , where the heated metal has to undergo a series of operations at continuously high temperatures before it is cooled in order to prevent defects. Similarly , in the plastic molding and silverware production industries, a series of operations must be performed to immediately follow one another to prevent degradation. We consider the problem of total completion time in a two-machine no-wait flow shop environment. In our research, we present a heuristic solution method for solving large-scaled problems. We also develop a branch and bound algorithm. We use an upper bound based on the heuristic algorithm developed, and propose some dominance rules to help pruning unpromising nodes in the branch-and-bound search tree. Finally, computational experiments are conducted to evaluate the performances of the proposed algorithms. The algorithms can efficiently solve problem with 30 jobs.
author2 Ching-Fang Liaw
author_facet Ching-Fang Liaw
Jian -Shao
蘇建韶
author Jian -Shao
蘇建韶
spellingShingle Jian -Shao
蘇建韶
Two-machine No-wait Total Completion Time Flowshop Scheduling Problem
author_sort Jian -Shao
title Two-machine No-wait Total Completion Time Flowshop Scheduling Problem
title_short Two-machine No-wait Total Completion Time Flowshop Scheduling Problem
title_full Two-machine No-wait Total Completion Time Flowshop Scheduling Problem
title_fullStr Two-machine No-wait Total Completion Time Flowshop Scheduling Problem
title_full_unstemmed Two-machine No-wait Total Completion Time Flowshop Scheduling Problem
title_sort two-machine no-wait total completion time flowshop scheduling problem
publishDate 2006
url http://ndltd.ncl.edu.tw/handle/jj2x9a
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