A Three-Dimensional Inverse Geometry Problem in Estimating the Unknown Boundary Configurations
碩士 === 國立成功大學 === 系統及船舶機電工程學系碩博士班 === 95 === A three-dimensional inverse geometry problem (shape identification problem), which is very limited in the literatures, in determining the unknown irregular surface configurations by utilizing the conjugate gradient method (CGM) and a general purpose comme...
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ndltd-TW-095NCKU53450362016-05-20T04:17:27Z http://ndltd.ncl.edu.tw/handle/50580034683872134009 A Three-Dimensional Inverse Geometry Problem in Estimating the Unknown Boundary Configurations 反算法於三維未知邊界幾何形狀之預測 Meng-Ting Chaing 蔣孟廷 碩士 國立成功大學 系統及船舶機電工程學系碩博士班 95 A three-dimensional inverse geometry problem (shape identification problem), which is very limited in the literatures, in determining the unknown irregular surface configurations by utilizing the conjugate gradient method (CGM) and a general purpose commercial code CFD-RC is successfully developed and examined in this study based on the simulated measured temperature distributions on the bottom surface by infrared thermography. The advantage of calling CFD-RC as a subroutine in the present inverse calculation lies in that its auto mesh function enables the handling of this moving boundary problem. Results obtained by using the technique of CGM to solve the inverse geometry problem are justified based on the numerical experiments. Three test cases are performed to test the validity of the present algorithm by using different types of surface shapes, initial guess and measurement errors. Results show that excellent estimations on the unknown surface geometry can be obtained with any arbitrary initial guesses. Huang Cheng Hung 黃正弘 2007 學位論文 ; thesis 68 zh-TW |
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碩士 === 國立成功大學 === 系統及船舶機電工程學系碩博士班 === 95 === A three-dimensional inverse geometry problem (shape identification problem), which is very limited in the literatures, in determining the unknown irregular surface configurations by utilizing the conjugate gradient method (CGM) and a general purpose commercial code CFD-RC is successfully developed and examined in this study based on the simulated measured temperature distributions on the bottom surface by infrared thermography. The advantage of calling CFD-RC as a subroutine in the present inverse calculation lies in that its auto mesh function enables the handling of this moving boundary problem.
Results obtained by using the technique of CGM to solve the inverse geometry problem are justified based on the numerical experiments. Three test cases are performed to test the validity of the present algorithm by using different types of surface shapes, initial guess and measurement errors. Results show that excellent estimations on the unknown surface geometry can be obtained with any arbitrary initial guesses.
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author2 |
Huang Cheng Hung |
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Huang Cheng Hung Meng-Ting Chaing 蔣孟廷 |
author |
Meng-Ting Chaing 蔣孟廷 |
spellingShingle |
Meng-Ting Chaing 蔣孟廷 A Three-Dimensional Inverse Geometry Problem in Estimating the Unknown Boundary Configurations |
author_sort |
Meng-Ting Chaing |
title |
A Three-Dimensional Inverse Geometry Problem in Estimating the Unknown Boundary Configurations |
title_short |
A Three-Dimensional Inverse Geometry Problem in Estimating the Unknown Boundary Configurations |
title_full |
A Three-Dimensional Inverse Geometry Problem in Estimating the Unknown Boundary Configurations |
title_fullStr |
A Three-Dimensional Inverse Geometry Problem in Estimating the Unknown Boundary Configurations |
title_full_unstemmed |
A Three-Dimensional Inverse Geometry Problem in Estimating the Unknown Boundary Configurations |
title_sort |
three-dimensional inverse geometry problem in estimating the unknown boundary configurations |
publishDate |
2007 |
url |
http://ndltd.ncl.edu.tw/handle/50580034683872134009 |
work_keys_str_mv |
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