Finite Element Analysis of Geometric Nonlinear Structure
碩士 === 淡江大學 === 土木工程研究所 === 82 === In this paper, we majored in the nonlinear geometric large deformation analysis of plane frame. According to different kinds of defined strains by the point of view conjugate energy , we could promote th...
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ndltd-TW-082TKU000150322016-02-08T04:06:29Z http://ndltd.ncl.edu.tw/handle/01729290030177865313 Finite Element Analysis of Geometric Nonlinear Structure 幾何非線性結構之有限元素法分析 Tyan-Chuen Chang 張田春 碩士 淡江大學 土木工程研究所 82 In this paper, we majored in the nonlinear geometric large deformation analysis of plane frame. According to different kinds of defined strains by the point of view conjugate energy , we could promote the various stresses definition. The relation of siffness matrix difference between the governing balanced equation and the governing incremental-balanced equation was explained, and the stiffness of different coordinations was studied. The governing incremental-balanced equation could be divided to three category methods: The first method using virtual work principle could be classified by (1)Total Lagrangian method and (2)Updated Langrangian method. The second method was the differentiation of the governing balanced equation. The third method using numerical technical method was classified by (1)Newton-Raphson method,(2)modified Newton-Raphson method, (3)directly making use of stiffness from the governing balanced equation. The plane structural problem was studied by the direct method and incremental load method. Accurate results was obtained by both methods Yi-Ping Tseng 曾一平 1994 學位論文 ; thesis 190 zh-TW |
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碩士 === 淡江大學 === 土木工程研究所 === 82 === In this paper, we majored in the nonlinear geometric large
deformation analysis of plane frame. According to different
kinds of defined strains by the point of view conjugate energy
, we could promote the various stresses definition. The
relation of siffness matrix difference between the governing
balanced equation and the governing incremental-balanced
equation was explained, and the stiffness of different
coordinations was studied. The governing incremental-balanced
equation could be divided to three category methods: The first
method using virtual work principle could be classified by
(1)Total Lagrangian method and (2)Updated Langrangian method.
The second method was the differentiation of the governing
balanced equation. The third method using numerical technical
method was classified by (1)Newton-Raphson method,(2)modified
Newton-Raphson method, (3)directly making use of stiffness from
the governing balanced equation. The plane structural problem
was studied by the direct method and incremental load method.
Accurate results was obtained by both methods
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author2 |
Yi-Ping Tseng |
author_facet |
Yi-Ping Tseng Tyan-Chuen Chang 張田春 |
author |
Tyan-Chuen Chang 張田春 |
spellingShingle |
Tyan-Chuen Chang 張田春 Finite Element Analysis of Geometric Nonlinear Structure |
author_sort |
Tyan-Chuen Chang |
title |
Finite Element Analysis of Geometric Nonlinear Structure |
title_short |
Finite Element Analysis of Geometric Nonlinear Structure |
title_full |
Finite Element Analysis of Geometric Nonlinear Structure |
title_fullStr |
Finite Element Analysis of Geometric Nonlinear Structure |
title_full_unstemmed |
Finite Element Analysis of Geometric Nonlinear Structure |
title_sort |
finite element analysis of geometric nonlinear structure |
publishDate |
1994 |
url |
http://ndltd.ncl.edu.tw/handle/01729290030177865313 |
work_keys_str_mv |
AT tyanchuenchang finiteelementanalysisofgeometricnonlinearstructure AT zhāngtiánchūn finiteelementanalysisofgeometricnonlinearstructure AT tyanchuenchang jǐhéfēixiànxìngjiégòuzhīyǒuxiànyuánsùfǎfēnxī AT zhāngtiánchūn jǐhéfēixiànxìngjiégòuzhīyǒuxiànyuánsùfǎfēnxī |
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