Optimal Periodical Production Mix with Inseparable Orders in a Closed Loop Supply Chain System
碩士 === 國立清華大學 === 工業工程與工程管理學系 === 102 === Production planning, which allows the producer to manage all production activities efficiently, is a major issue in manufacturing/processing industries. A good plan helps the company lower down its expenses and/or increase the profit. This study considers a...
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ndltd-TW-102NTHU50311172016-03-09T04:31:10Z http://ndltd.ncl.edu.tw/handle/50597782114155473019 Optimal Periodical Production Mix with Inseparable Orders in a Closed Loop Supply Chain System 閉迴路供應鏈中考量多期及不可拆單情況下之最佳生產組合 林洪緒 碩士 國立清華大學 工業工程與工程管理學系 102 Production planning, which allows the producer to manage all production activities efficiently, is a major issue in manufacturing/processing industries. A good plan helps the company lower down its expenses and/or increase the profit. This study considers a medium-term production planning problem in which a producer receives several periodic orders from multiple retailers at the beginning of planning horizon. Due to the capacity limit of the production system, the producer needs to reject some orders based on profit maximization principle. The producer faces two questions: 1) which order the producer should accept, and 2) when the products need to be allocated to the retailers. To solve these problems, we propose an integer programming model. Furthermore, due to the demand uncertainty, Fuzzy Set Theory is applied to construct a Fuzzy Chance-Constrained Production Mix Model so that the producer’s risk attitude and preference can be adopted to address uncertainty issue. Numerical examples for deterministic and uncertain cases are provided for illustration. The results of this study can help producers deal with a more realistic environment. 王小璠 2014 學位論文 ; thesis 77 en_US |
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碩士 === 國立清華大學 === 工業工程與工程管理學系 === 102 === Production planning, which allows the producer to manage all production activities efficiently, is a major issue in manufacturing/processing industries. A good plan helps the company lower down its expenses and/or increase the profit. This study considers a medium-term production planning problem in which a producer receives several periodic orders from multiple retailers at the beginning of planning horizon. Due to the capacity limit of the production system, the producer needs to reject some orders based on profit maximization principle. The producer faces two questions: 1) which order the producer should accept, and 2) when the products need to be allocated to the retailers. To solve these problems, we propose an integer programming model. Furthermore, due to the demand uncertainty, Fuzzy Set Theory is applied to construct a Fuzzy Chance-Constrained Production Mix Model so that the producer’s risk attitude and preference can be adopted to address uncertainty issue. Numerical examples for deterministic and uncertain cases are provided for illustration. The results of this study can help producers deal with a more realistic environment.
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王小璠 |
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王小璠 林洪緒 |
author |
林洪緒 |
spellingShingle |
林洪緒 Optimal Periodical Production Mix with Inseparable Orders in a Closed Loop Supply Chain System |
author_sort |
林洪緒 |
title |
Optimal Periodical Production Mix with Inseparable Orders in a Closed Loop Supply Chain System |
title_short |
Optimal Periodical Production Mix with Inseparable Orders in a Closed Loop Supply Chain System |
title_full |
Optimal Periodical Production Mix with Inseparable Orders in a Closed Loop Supply Chain System |
title_fullStr |
Optimal Periodical Production Mix with Inseparable Orders in a Closed Loop Supply Chain System |
title_full_unstemmed |
Optimal Periodical Production Mix with Inseparable Orders in a Closed Loop Supply Chain System |
title_sort |
optimal periodical production mix with inseparable orders in a closed loop supply chain system |
publishDate |
2014 |
url |
http://ndltd.ncl.edu.tw/handle/50597782114155473019 |
work_keys_str_mv |
AT línhóngxù optimalperiodicalproductionmixwithinseparableordersinaclosedloopsupplychainsystem AT línhóngxù bìhuílùgōngyīngliànzhōngkǎoliàngduōqījíbùkěchāidānqíngkuàngxiàzhīzuìjiāshēngchǎnzǔhé |
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1718201948922970112 |