Development of Structure-Dependent Integration Method with Numerical Dissipation

碩士 === 國立臺北科技大學 === 土木與防災研究所 === 99 === For the solution of structure dynamic problems, the integration method with numerical dissipation are considered to be important in the development of a new integration method. Although implicit methods can generally have unconditional stability, explicit meth...

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Main Authors: Shin-Yun Tsai, 蔡欣芸
Other Authors: 張順益
Format: Others
Language:zh-TW
Published: 2011
Online Access:http://ndltd.ncl.edu.tw/handle/2a4r3e
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spelling ndltd-TW-099TIT056530492019-05-15T20:42:28Z http://ndltd.ncl.edu.tw/handle/2a4r3e Development of Structure-Dependent Integration Method with Numerical Dissipation 具數值阻尼且為結構相依之逐步積分法的發展 Shin-Yun Tsai 蔡欣芸 碩士 國立臺北科技大學 土木與防災研究所 99 For the solution of structure dynamic problems, the integration method with numerical dissipation are considered to be important in the development of a new integration method. Although implicit methods can generally have unconditional stability, explicit methods generally preferred over implicit methods since they involve no iteration procedure or extra hardware in the pseudodynamic testing. This paper will propose a new family of unconditionally stable explicit method with numerical dissipation, witch is basted to solving general structural dynamic problems. Due to the explicitness of each time step, this family method involves no nonlinear iteration and thus it is very suitable for both time history analysis and pseudodynamic testing. In addition, many computational efforts can be saved in a time history analysis since there is no nonlinear iteration involved per time step. Both numerical examples and actual pseudodynamic tests are employed to confirm the superiority of the proposed new family method. 張順益 2011 學位論文 ; thesis 112 zh-TW
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language zh-TW
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description 碩士 === 國立臺北科技大學 === 土木與防災研究所 === 99 === For the solution of structure dynamic problems, the integration method with numerical dissipation are considered to be important in the development of a new integration method. Although implicit methods can generally have unconditional stability, explicit methods generally preferred over implicit methods since they involve no iteration procedure or extra hardware in the pseudodynamic testing. This paper will propose a new family of unconditionally stable explicit method with numerical dissipation, witch is basted to solving general structural dynamic problems. Due to the explicitness of each time step, this family method involves no nonlinear iteration and thus it is very suitable for both time history analysis and pseudodynamic testing. In addition, many computational efforts can be saved in a time history analysis since there is no nonlinear iteration involved per time step. Both numerical examples and actual pseudodynamic tests are employed to confirm the superiority of the proposed new family method.
author2 張順益
author_facet 張順益
Shin-Yun Tsai
蔡欣芸
author Shin-Yun Tsai
蔡欣芸
spellingShingle Shin-Yun Tsai
蔡欣芸
Development of Structure-Dependent Integration Method with Numerical Dissipation
author_sort Shin-Yun Tsai
title Development of Structure-Dependent Integration Method with Numerical Dissipation
title_short Development of Structure-Dependent Integration Method with Numerical Dissipation
title_full Development of Structure-Dependent Integration Method with Numerical Dissipation
title_fullStr Development of Structure-Dependent Integration Method with Numerical Dissipation
title_full_unstemmed Development of Structure-Dependent Integration Method with Numerical Dissipation
title_sort development of structure-dependent integration method with numerical dissipation
publishDate 2011
url http://ndltd.ncl.edu.tw/handle/2a4r3e
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