A Study of Using the Revised Electromagnetism-like Mechanism to Solve the Traveling Salesman Problems

碩士 === 義守大學 === 工業工程與管理學系碩士班 === 94 === In this study, the main objective is to solve the traveling salesman problems (TSP). TSP is an instance of the combinatorial optimization problems and NP-complete problems. When the problems of the dimensions are higher, it becomes difficult and hard to solve...

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Main Authors: Hsin-chieh Fang, 方信傑
Other Authors: Peitsang Wu
Format: Others
Language:en_US
Published: 2006
Online Access:http://ndltd.ncl.edu.tw/handle/22667792783338000201
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spelling ndltd-TW-094ISU050310332015-10-13T14:49:54Z http://ndltd.ncl.edu.tw/handle/22667792783338000201 A Study of Using the Revised Electromagnetism-like Mechanism to Solve the Traveling Salesman Problems 應用改良式電磁演算法於求解旅行銷售員問題之研究 Hsin-chieh Fang 方信傑 碩士 義守大學 工業工程與管理學系碩士班 94 In this study, the main objective is to solve the traveling salesman problems (TSP). TSP is an instance of the combinatorial optimization problems and NP-complete problems. When the problems of the dimensions are higher, it becomes difficult and hard to solve though this problem is easy to describe and understand. If we consider all feasible solutions, it may cost a lot of time and not be effective. The new meta-heuristic algorithm, called the Electromagnetism-like Mechanism (EM), was proposed by Birbil and Fang (2003). It utilizes an attraction-repulsion mechanism to force the sample point move toward better feasible region even optimality. Although EM has been used to solve TSP, the results obtained still immerge the local optimum. We introduce new mechanism and local search method into EM (called Revised electromagnetism-like mechanism) to expect to gain a better solution than original EM when we solve the problems with more dimensions. Keywords: Revised electromagnetism-like mechanism (EM), Traveling salesman problems (TSP), NP-complete problems. Peitsang Wu 巫沛倉 2006 學位論文 ; thesis 49 en_US
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description 碩士 === 義守大學 === 工業工程與管理學系碩士班 === 94 === In this study, the main objective is to solve the traveling salesman problems (TSP). TSP is an instance of the combinatorial optimization problems and NP-complete problems. When the problems of the dimensions are higher, it becomes difficult and hard to solve though this problem is easy to describe and understand. If we consider all feasible solutions, it may cost a lot of time and not be effective. The new meta-heuristic algorithm, called the Electromagnetism-like Mechanism (EM), was proposed by Birbil and Fang (2003). It utilizes an attraction-repulsion mechanism to force the sample point move toward better feasible region even optimality. Although EM has been used to solve TSP, the results obtained still immerge the local optimum. We introduce new mechanism and local search method into EM (called Revised electromagnetism-like mechanism) to expect to gain a better solution than original EM when we solve the problems with more dimensions. Keywords: Revised electromagnetism-like mechanism (EM), Traveling salesman problems (TSP), NP-complete problems.
author2 Peitsang Wu
author_facet Peitsang Wu
Hsin-chieh Fang
方信傑
author Hsin-chieh Fang
方信傑
spellingShingle Hsin-chieh Fang
方信傑
A Study of Using the Revised Electromagnetism-like Mechanism to Solve the Traveling Salesman Problems
author_sort Hsin-chieh Fang
title A Study of Using the Revised Electromagnetism-like Mechanism to Solve the Traveling Salesman Problems
title_short A Study of Using the Revised Electromagnetism-like Mechanism to Solve the Traveling Salesman Problems
title_full A Study of Using the Revised Electromagnetism-like Mechanism to Solve the Traveling Salesman Problems
title_fullStr A Study of Using the Revised Electromagnetism-like Mechanism to Solve the Traveling Salesman Problems
title_full_unstemmed A Study of Using the Revised Electromagnetism-like Mechanism to Solve the Traveling Salesman Problems
title_sort study of using the revised electromagnetism-like mechanism to solve the traveling salesman problems
publishDate 2006
url http://ndltd.ncl.edu.tw/handle/22667792783338000201
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