Self-Adaptive Fuzzy Genetic Algorithms and Their Applications

碩士 === 國立交通大學 === 資訊科學學系 === 83 === It is known that genetic algorithms (GAs) are an effective search method which also have the advantages of robustness and efficiency. In this thesis, we introduce two new ideas to further improve GAs. The first directio...

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Main Authors: Ming-Da Wu, 吳明達
Other Authors: Chuen-Tsai Sun
Format: Others
Language:en_US
Published: 1995
Online Access:http://ndltd.ncl.edu.tw/handle/22893920816254184728
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spelling ndltd-TW-083NCTU03940202015-10-13T12:53:37Z http://ndltd.ncl.edu.tw/handle/22893920816254184728 Self-Adaptive Fuzzy Genetic Algorithms and Their Applications 具自我調適能力的模糊遺傳演算法及其應用 Ming-Da Wu 吳明達 碩士 國立交通大學 資訊科學學系 83 It is known that genetic algorithms (GAs) are an effective search method which also have the advantages of robustness and efficiency. In this thesis, we introduce two new ideas to further improve GAs. The first direction is focused on solving it multi-stage problems, which have the property that different strategies should be employed in different stages. Since the boundaries between stages are rather fuzzy than crisp, fuzzy theories are suitable for describing these characteristics. We introduce two ways of incorporating fuzzy theory into GAs, i.e, fuzzily characterized features and fuzzy polyploidy. In the second approach, we add a self-adaptive function to traditional GAs. A dynamic fitnesst echniques was developed, which is helpful for continuous evolution and robust solution. We expect to improve not only the quality but also the efficiency of GA search by using these twomethods. Two experiments were presented in this thesis to verify the power of our new methods. First, we tested our idea in the domain of Othello game playing, which is an challenging game because of the drastic board changes that result from moves. Second, an even more difficult problem, Taiwan stock market investment analysis, was used to validate the effectiveness and robustness of our methods. Chuen-Tsai Sun 孫春在 1995 學位論文 ; thesis 105 en_US
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description 碩士 === 國立交通大學 === 資訊科學學系 === 83 === It is known that genetic algorithms (GAs) are an effective search method which also have the advantages of robustness and efficiency. In this thesis, we introduce two new ideas to further improve GAs. The first direction is focused on solving it multi-stage problems, which have the property that different strategies should be employed in different stages. Since the boundaries between stages are rather fuzzy than crisp, fuzzy theories are suitable for describing these characteristics. We introduce two ways of incorporating fuzzy theory into GAs, i.e, fuzzily characterized features and fuzzy polyploidy. In the second approach, we add a self-adaptive function to traditional GAs. A dynamic fitnesst echniques was developed, which is helpful for continuous evolution and robust solution. We expect to improve not only the quality but also the efficiency of GA search by using these twomethods. Two experiments were presented in this thesis to verify the power of our new methods. First, we tested our idea in the domain of Othello game playing, which is an challenging game because of the drastic board changes that result from moves. Second, an even more difficult problem, Taiwan stock market investment analysis, was used to validate the effectiveness and robustness of our methods.
author2 Chuen-Tsai Sun
author_facet Chuen-Tsai Sun
Ming-Da Wu
吳明達
author Ming-Da Wu
吳明達
spellingShingle Ming-Da Wu
吳明達
Self-Adaptive Fuzzy Genetic Algorithms and Their Applications
author_sort Ming-Da Wu
title Self-Adaptive Fuzzy Genetic Algorithms and Their Applications
title_short Self-Adaptive Fuzzy Genetic Algorithms and Their Applications
title_full Self-Adaptive Fuzzy Genetic Algorithms and Their Applications
title_fullStr Self-Adaptive Fuzzy Genetic Algorithms and Their Applications
title_full_unstemmed Self-Adaptive Fuzzy Genetic Algorithms and Their Applications
title_sort self-adaptive fuzzy genetic algorithms and their applications
publishDate 1995
url http://ndltd.ncl.edu.tw/handle/22893920816254184728
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