A Heuristic method for the Unrealated Parallel Machines Scheduling problem
碩士 === 朝陽大學 === 工業工程與管理研究所 === 86 === In this research , we examine the total weighted earliness and tardiness unrelated parallel machine scheduling problem. The problem is known to be NP-hard. A tow-stage heuristic method is presented . In the first stage, the la...
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ndltd-TW-086CYUT00310042016-01-22T04:17:09Z http://ndltd.ncl.edu.tw/handle/72285006873605606124 A Heuristic method for the Unrealated Parallel Machines Scheduling problem 以啟發式方法求解不相關平行機器排程問題 Ke-Hung Yu 游擱鴻 碩士 朝陽大學 工業工程與管理研究所 86 In this research , we examine the total weighted earliness and tardiness unrelated parallel machine scheduling problem. The problem is known to be NP-hard. A tow-stage heuristic method is presented . In the first stage, the lagrangian relaxation technique is applied to a mixed integer programming for mulation of the problem to compute a lower bound , followed by a simple procedure to generate an initial feasible schedule. The second stage consists of a neighborhood search procedure which is used to improve the initial schedule obtained in the first stage. A large number of randomly geaenated problems are used to evaluate the performance of the proposed method. Computational results show that method performs well. The average percentage deviation from the lower bound is about 12.68%. Moreover , the method performs best when the due date tightness faitor is large and the due date range faitor is small , whereas the method performs worst when the due date tightness faitor is small and the due date range faitor is large. Ching-Fang Liaw, Ph.D. 廖經芳 1998 學位論文 ; thesis 89 zh-TW |
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碩士 === 朝陽大學 === 工業工程與管理研究所 === 86 === In this research , we examine the total weighted earliness
and tardiness unrelated parallel machine scheduling problem.
The problem is known to be NP-hard. A tow-stage heuristic
method is presented . In the first stage, the lagrangian
relaxation technique is applied to a mixed integer
programming for mulation of the problem to compute a lower
bound , followed by a simple procedure to generate an initial
feasible schedule. The second stage consists of a
neighborhood search procedure which is used to improve the
initial schedule obtained in the first stage. A large number
of randomly geaenated problems are used to evaluate the
performance of the proposed method. Computational results
show that method performs well. The average percentage
deviation from the lower bound is about 12.68%. Moreover ,
the method performs best when the due date tightness faitor
is large and the due date range faitor is small , whereas the
method performs worst when the due date tightness faitor is
small and the due date range faitor is large.
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author2 |
Ching-Fang Liaw, Ph.D. |
author_facet |
Ching-Fang Liaw, Ph.D. Ke-Hung Yu 游擱鴻 |
author |
Ke-Hung Yu 游擱鴻 |
spellingShingle |
Ke-Hung Yu 游擱鴻 A Heuristic method for the Unrealated Parallel Machines Scheduling problem |
author_sort |
Ke-Hung Yu |
title |
A Heuristic method for the Unrealated Parallel Machines Scheduling problem |
title_short |
A Heuristic method for the Unrealated Parallel Machines Scheduling problem |
title_full |
A Heuristic method for the Unrealated Parallel Machines Scheduling problem |
title_fullStr |
A Heuristic method for the Unrealated Parallel Machines Scheduling problem |
title_full_unstemmed |
A Heuristic method for the Unrealated Parallel Machines Scheduling problem |
title_sort |
heuristic method for the unrealated parallel machines scheduling problem |
publishDate |
1998 |
url |
http://ndltd.ncl.edu.tw/handle/72285006873605606124 |
work_keys_str_mv |
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