Finding Semi-Active Schedules for Job Shop Scheduling Problem with Minimum and Maximum Time Lags

碩士 === 國立中央大學 === 工業管理研究所 === 102 === We consider the job shop scheduling problem with minimum and maximum time lags while minimizing the makespan. This problem typically arises in a manufacturing environment where the next operation has to be carried out within a specific time range after the compl...

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Main Authors: Chih-chou Yeh, 葉秩州
Other Authors: Gwo-ji Sheen
Format: Others
Language:en_US
Published: 2014
Online Access:http://ndltd.ncl.edu.tw/handle/69318980755857467935
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spelling ndltd-TW-102NCU050410922015-10-13T23:55:41Z http://ndltd.ncl.edu.tw/handle/69318980755857467935 Finding Semi-Active Schedules for Job Shop Scheduling Problem with Minimum and Maximum Time Lags 利用半主動排程之搜尋求解具最小與最大時間延遲限制之零工式排程問題 Chih-chou Yeh 葉秩州 碩士 國立中央大學 工業管理研究所 102 We consider the job shop scheduling problem with minimum and maximum time lags while minimizing the makespan. This problem typically arises in a manufacturing environment where the next operation has to be carried out within a specific time range after the completion of the immediately preceding operation. This type of temporal constraints occurs in practical applications such food production, chemical production and steel production. We describe a branch and bound algorithm, based on the input and output of given clique, a concept first proposed by Carlier and Pinson (1989), and the relevant propositions adopted from Sheen and Liao (2007), for finding the optimal waiting times. For enumerating the solutions efficiently, we incorporate the branching scheme form Giffler and Thompson (1960) and Carlier and Pinson (1989) to generate semi-active schedules for the job shop scheduling problem with minimum and maximum time lags. In the computational experiments, we generate scenarios to showing we can either find an optimal schedule or establish the infeasibility in different waiting time ranges. Gwo-ji Sheen 沈國基 2014 學位論文 ; thesis 51 en_US
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description 碩士 === 國立中央大學 === 工業管理研究所 === 102 === We consider the job shop scheduling problem with minimum and maximum time lags while minimizing the makespan. This problem typically arises in a manufacturing environment where the next operation has to be carried out within a specific time range after the completion of the immediately preceding operation. This type of temporal constraints occurs in practical applications such food production, chemical production and steel production. We describe a branch and bound algorithm, based on the input and output of given clique, a concept first proposed by Carlier and Pinson (1989), and the relevant propositions adopted from Sheen and Liao (2007), for finding the optimal waiting times. For enumerating the solutions efficiently, we incorporate the branching scheme form Giffler and Thompson (1960) and Carlier and Pinson (1989) to generate semi-active schedules for the job shop scheduling problem with minimum and maximum time lags. In the computational experiments, we generate scenarios to showing we can either find an optimal schedule or establish the infeasibility in different waiting time ranges.
author2 Gwo-ji Sheen
author_facet Gwo-ji Sheen
Chih-chou Yeh
葉秩州
author Chih-chou Yeh
葉秩州
spellingShingle Chih-chou Yeh
葉秩州
Finding Semi-Active Schedules for Job Shop Scheduling Problem with Minimum and Maximum Time Lags
author_sort Chih-chou Yeh
title Finding Semi-Active Schedules for Job Shop Scheduling Problem with Minimum and Maximum Time Lags
title_short Finding Semi-Active Schedules for Job Shop Scheduling Problem with Minimum and Maximum Time Lags
title_full Finding Semi-Active Schedules for Job Shop Scheduling Problem with Minimum and Maximum Time Lags
title_fullStr Finding Semi-Active Schedules for Job Shop Scheduling Problem with Minimum and Maximum Time Lags
title_full_unstemmed Finding Semi-Active Schedules for Job Shop Scheduling Problem with Minimum and Maximum Time Lags
title_sort finding semi-active schedules for job shop scheduling problem with minimum and maximum time lags
publishDate 2014
url http://ndltd.ncl.edu.tw/handle/69318980755857467935
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