Fuzzy optimization for uncertain systems

碩士 === 國立臺灣大學 === 化學工程學研究所 === 89 === In this thesis,we mainly discuss how to solve the single objective and multi-objective fuzzy optimization problems and ,moreover,introduce the methodology in detail. In single objective optimization problem,by means of fuzzy lo...

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Main Authors: Huang Jung-Ping, 黃榮彬
Other Authors: Chen Cheng-Liang
Format: Others
Language:zh-TW
Published: 2001
Online Access:http://ndltd.ncl.edu.tw/handle/76100837603015279428
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spelling ndltd-TW-089NTU000630532016-07-04T04:17:53Z http://ndltd.ncl.edu.tw/handle/76100837603015279428 Fuzzy optimization for uncertain systems 不確定系統之模糊最適化方法研究 Huang Jung-Ping 黃榮彬 碩士 國立臺灣大學 化學工程學研究所 89 In this thesis,we mainly discuss how to solve the single objective and multi-objective fuzzy optimization problems and ,moreover,introduce the methodology in detail. In single objective optimization problem,by means of fuzzy logic,we transfer uncertain parameters and constraints into fuzzy sets with membership functions.Therefore,objective function is considered as a fuzzy one.Through the analysis of mathematical programming, we know that original objective value locates between the condition of pessimistic view and the condition of optimistic view.According to above two objective values, the fuzzy description of objective function could be constructed.After fuzzification ,one can reformulate the original single objective optimization into a new mathematical model by principle of fuzzy decision and solve it.We again apply the concept of fuzzy decision in multi-objective optimization problem. Base on the optimum of each objective we can establish a payoff table . And using the value of unacceptable level and optimal value of each objective fuzzification can be achieved by means of mathematical programming.Similarly,the problem of muti-objective optimization problem can be reformulated and solved.Finally,we apply methodology and procedures for single objective and multi-objective fuzzy optimization on batch process design. Chen Cheng-Liang 陳誠亮 2001 學位論文 ; thesis 161 zh-TW
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language zh-TW
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description 碩士 === 國立臺灣大學 === 化學工程學研究所 === 89 === In this thesis,we mainly discuss how to solve the single objective and multi-objective fuzzy optimization problems and ,moreover,introduce the methodology in detail. In single objective optimization problem,by means of fuzzy logic,we transfer uncertain parameters and constraints into fuzzy sets with membership functions.Therefore,objective function is considered as a fuzzy one.Through the analysis of mathematical programming, we know that original objective value locates between the condition of pessimistic view and the condition of optimistic view.According to above two objective values, the fuzzy description of objective function could be constructed.After fuzzification ,one can reformulate the original single objective optimization into a new mathematical model by principle of fuzzy decision and solve it.We again apply the concept of fuzzy decision in multi-objective optimization problem. Base on the optimum of each objective we can establish a payoff table . And using the value of unacceptable level and optimal value of each objective fuzzification can be achieved by means of mathematical programming.Similarly,the problem of muti-objective optimization problem can be reformulated and solved.Finally,we apply methodology and procedures for single objective and multi-objective fuzzy optimization on batch process design.
author2 Chen Cheng-Liang
author_facet Chen Cheng-Liang
Huang Jung-Ping
黃榮彬
author Huang Jung-Ping
黃榮彬
spellingShingle Huang Jung-Ping
黃榮彬
Fuzzy optimization for uncertain systems
author_sort Huang Jung-Ping
title Fuzzy optimization for uncertain systems
title_short Fuzzy optimization for uncertain systems
title_full Fuzzy optimization for uncertain systems
title_fullStr Fuzzy optimization for uncertain systems
title_full_unstemmed Fuzzy optimization for uncertain systems
title_sort fuzzy optimization for uncertain systems
publishDate 2001
url http://ndltd.ncl.edu.tw/handle/76100837603015279428
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AT huángróngbīn bùquèdìngxìtǒngzhīmóhúzuìshìhuàfāngfǎyánjiū
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