Structural System Identification by Sequential Quadratic Programming

碩士 === 淡江大學 === 機械工程學系 === 85 === The purpose of this study is to propose a general method to correlate thefinite element analysis data and modal test data systematically. Mathematically the structural system identification problem is identical to the opt...

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Main Authors: Wu, Guo Wei, 伍國維
Other Authors: Yeong-Kang Chang
Format: Others
Language:zh-TW
Published: 1997
Online Access:http://ndltd.ncl.edu.tw/handle/34201510423579724266
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spelling ndltd-TW-085TKU004890092016-07-01T04:15:57Z http://ndltd.ncl.edu.tw/handle/34201510423579724266 Structural System Identification by Sequential Quadratic Programming 應用逐次二次規劃法於結構系統識別之研究 Wu, Guo Wei 伍國維 碩士 淡江大學 機械工程學系 85 The purpose of this study is to propose a general method to correlate thefinite element analysis data and modal test data systematically. Mathematically the structural system identification problem is identical to the optimum design problem in which the difference between analysis data and test data are used as objective function. When all constraints are satisfied and the objective function becomes minimum, we can obtain the new finite element analysis model which is similar to the test model. The Sequential Quadratic Programming(SQP)is adapted to solve this problem. The difference of analysis/test data in natural frequency, mode shape and design parameter will be considered in objective function. The natural frequency, mode shape, design parameter and structural mass also will be controlled in constraints to limit their allowances. With the helpof SQP and the improve move limit, the design analyst can obtain the more accurate finite element model easily and the saving of computer time is significant. Sensitivity is adopted to establish reanalysis modal and determine search direction. The better search direction avail to solve the optimum problem. A few numerical examples will be solved to demonstrate the capability of the above method. Yeong-Kang Chang 張永康 1997 學位論文 ; thesis 76 zh-TW
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description 碩士 === 淡江大學 === 機械工程學系 === 85 === The purpose of this study is to propose a general method to correlate thefinite element analysis data and modal test data systematically. Mathematically the structural system identification problem is identical to the optimum design problem in which the difference between analysis data and test data are used as objective function. When all constraints are satisfied and the objective function becomes minimum, we can obtain the new finite element analysis model which is similar to the test model. The Sequential Quadratic Programming(SQP)is adapted to solve this problem. The difference of analysis/test data in natural frequency, mode shape and design parameter will be considered in objective function. The natural frequency, mode shape, design parameter and structural mass also will be controlled in constraints to limit their allowances. With the helpof SQP and the improve move limit, the design analyst can obtain the more accurate finite element model easily and the saving of computer time is significant. Sensitivity is adopted to establish reanalysis modal and determine search direction. The better search direction avail to solve the optimum problem. A few numerical examples will be solved to demonstrate the capability of the above method.
author2 Yeong-Kang Chang
author_facet Yeong-Kang Chang
Wu, Guo Wei
伍國維
author Wu, Guo Wei
伍國維
spellingShingle Wu, Guo Wei
伍國維
Structural System Identification by Sequential Quadratic Programming
author_sort Wu, Guo Wei
title Structural System Identification by Sequential Quadratic Programming
title_short Structural System Identification by Sequential Quadratic Programming
title_full Structural System Identification by Sequential Quadratic Programming
title_fullStr Structural System Identification by Sequential Quadratic Programming
title_full_unstemmed Structural System Identification by Sequential Quadratic Programming
title_sort structural system identification by sequential quadratic programming
publishDate 1997
url http://ndltd.ncl.edu.tw/handle/34201510423579724266
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