No Gap Element Modeling of Bolted Joints Interface
碩士 === 國立中興大學 === 機械工程學系 === 92 === The correct modeling of interfaces affects the results of finite element analysis. The stiffness of interface was usually modeled by spring elements. Although this approach achieves the purpose of modeling interfaces, the time spent on creating the fini...
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ndltd-TW-092NCHU04890022016-06-17T04:16:36Z http://ndltd.ncl.edu.tw/handle/85844691123412651286 No Gap Element Modeling of Bolted Joints Interface 無介面層之螺栓接合界面模擬之方法 Pao-Heng Sen 沈保衡 碩士 國立中興大學 機械工程學系 92 The correct modeling of interfaces affects the results of finite element analysis. The stiffness of interface was usually modeled by spring elements. Although this approach achieves the purpose of modeling interfaces, the time spent on creating the finite elements model is significant. The purpose of this thesis is to simplify the interface modeling of bolted joints and to reduce the modeling time. Two different models are created in this thesis. One has interface elements and the other one has no interface element. The differences of analyses by these two models are compared. The model without interface elements uses Young’s moduli and the moduli and structural damping coefficients of elements neighboring the interface as design variables. The correlation of the finite element model and modal test data are accomplished through optimization procedure. The objective is to minimize the differences of analytical and measured natural frequencies. The MACs are used as constraints. After finishing the identification of stiffness, the optimization procedure is used again to minimize the differences of analytical and measured modal damping ratios. Three different types of bolted joints and three different tightening torques are used to test the proposed method of this thesis. Ting-Yu Chen 陳定宇 2003 學位論文 ; thesis 161 zh-TW |
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碩士 === 國立中興大學 === 機械工程學系 === 92 === The correct modeling of interfaces affects the results of finite element analysis. The stiffness of interface was usually modeled by spring elements. Although this approach achieves the purpose of modeling interfaces, the time spent on creating the finite elements model is significant.
The purpose of this thesis is to simplify the interface modeling of bolted joints and to reduce the modeling time. Two different models are created in this thesis. One has interface elements and the other one has no interface element. The differences of analyses by these two models are compared. The model without interface elements uses Young’s moduli and the moduli and structural damping coefficients of elements neighboring the interface as design variables. The correlation of the finite element model and modal test data are accomplished through optimization procedure. The objective is to minimize the differences of analytical and measured natural frequencies. The MACs are used as constraints. After finishing the identification of stiffness, the optimization procedure is used again to minimize the differences of analytical and measured modal damping ratios. Three different types of bolted joints and three different tightening torques are used to test the proposed method of this thesis.
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author2 |
Ting-Yu Chen |
author_facet |
Ting-Yu Chen Pao-Heng Sen 沈保衡 |
author |
Pao-Heng Sen 沈保衡 |
spellingShingle |
Pao-Heng Sen 沈保衡 No Gap Element Modeling of Bolted Joints Interface |
author_sort |
Pao-Heng Sen |
title |
No Gap Element Modeling of Bolted Joints Interface |
title_short |
No Gap Element Modeling of Bolted Joints Interface |
title_full |
No Gap Element Modeling of Bolted Joints Interface |
title_fullStr |
No Gap Element Modeling of Bolted Joints Interface |
title_full_unstemmed |
No Gap Element Modeling of Bolted Joints Interface |
title_sort |
no gap element modeling of bolted joints interface |
publishDate |
2003 |
url |
http://ndltd.ncl.edu.tw/handle/85844691123412651286 |
work_keys_str_mv |
AT paohengsen nogapelementmodelingofboltedjointsinterface AT chénbǎohéng nogapelementmodelingofboltedjointsinterface AT paohengsen wújièmiàncéngzhīluóshuānjiēhéjièmiànmónǐzhīfāngfǎ AT chénbǎohéng wújièmiàncéngzhīluóshuānjiēhéjièmiànmónǐzhīfāngfǎ |
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1718307870935613440 |