Using Miners Genetic Algorithm to Solve Travelling Salesman Problems

碩士 === 國立臺灣科技大學 === 工業管理系 === 100 === This thesis modifies the structure of Genetic Algorithms (GA) to develop a new algorithm to solve the Traveling Salesman Problem (TSP). The new algorithm is called Miners Genetic Algorithms (MGA). The MGA includes three phases as follows: (i) Mining, (ii) Explor...

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Main Authors: Bo-jhih Chen, 陳柏志
Other Authors: none
Format: Others
Language:zh-TW
Published: 2012
Online Access:http://ndltd.ncl.edu.tw/handle/11066710453199853202
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spelling ndltd-TW-100NTUS50410462015-10-13T21:17:25Z http://ndltd.ncl.edu.tw/handle/11066710453199853202 Using Miners Genetic Algorithm to Solve Travelling Salesman Problems 以礦工基因演算法求解旅行商問題 Bo-jhih Chen 陳柏志 碩士 國立臺灣科技大學 工業管理系 100 This thesis modifies the structure of Genetic Algorithms (GA) to develop a new algorithm to solve the Traveling Salesman Problem (TSP). The new algorithm is called Miners Genetic Algorithms (MGA). The MGA includes three phases as follows: (i) Mining, (ii) Exploration and (iii) Communication. The first phase (Mining) takes down all of the solutions on a mining location. The second phase (Exploration) searches new mining locations. The last phase (Communication) decides a mining location through the information of different mining. Since the MGA is a improve version of the GA, the MGA has the advantage of the GA. In addition, the MGA does not set the mutation and mating rates. In order to verify the efficiency of the MGA, the TSP examples are given to illustrate the efficiency of the MGA. Further, the efficiency of the MGA is compared with the GA for the TSP. In the TSP examples, we find that the initial value of MGA is produced using the Greed Algorithm and have more Explorations, which can find the better solution for TSP. Therefore, this method is called MGA_GM. In this thesis, the MGA_GM is compared with some heuristic algorithms for TSP. The comparison results show that the efficiency of MGA_GM is better than the other algorithms. none 葉瑞徽 2012 學位論文 ; thesis 55 zh-TW
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description 碩士 === 國立臺灣科技大學 === 工業管理系 === 100 === This thesis modifies the structure of Genetic Algorithms (GA) to develop a new algorithm to solve the Traveling Salesman Problem (TSP). The new algorithm is called Miners Genetic Algorithms (MGA). The MGA includes three phases as follows: (i) Mining, (ii) Exploration and (iii) Communication. The first phase (Mining) takes down all of the solutions on a mining location. The second phase (Exploration) searches new mining locations. The last phase (Communication) decides a mining location through the information of different mining. Since the MGA is a improve version of the GA, the MGA has the advantage of the GA. In addition, the MGA does not set the mutation and mating rates. In order to verify the efficiency of the MGA, the TSP examples are given to illustrate the efficiency of the MGA. Further, the efficiency of the MGA is compared with the GA for the TSP. In the TSP examples, we find that the initial value of MGA is produced using the Greed Algorithm and have more Explorations, which can find the better solution for TSP. Therefore, this method is called MGA_GM. In this thesis, the MGA_GM is compared with some heuristic algorithms for TSP. The comparison results show that the efficiency of MGA_GM is better than the other algorithms.
author2 none
author_facet none
Bo-jhih Chen
陳柏志
author Bo-jhih Chen
陳柏志
spellingShingle Bo-jhih Chen
陳柏志
Using Miners Genetic Algorithm to Solve Travelling Salesman Problems
author_sort Bo-jhih Chen
title Using Miners Genetic Algorithm to Solve Travelling Salesman Problems
title_short Using Miners Genetic Algorithm to Solve Travelling Salesman Problems
title_full Using Miners Genetic Algorithm to Solve Travelling Salesman Problems
title_fullStr Using Miners Genetic Algorithm to Solve Travelling Salesman Problems
title_full_unstemmed Using Miners Genetic Algorithm to Solve Travelling Salesman Problems
title_sort using miners genetic algorithm to solve travelling salesman problems
publishDate 2012
url http://ndltd.ncl.edu.tw/handle/11066710453199853202
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