Dynamic Analysis of the Flexible Quick-Return Mechanism by Fixed and Variable Finite-Difference Grids

碩士 === 中原大學 === 機械工程學系 === 87 === The finite difference method (FDM) with fixed and variable grids is proposed to approximate the numerical solutions of a flexible quick-return mechanism, which involves a flexible rod with time-dependent length. In the dynamic analysis and simu...

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Main Authors: Chang Han Chi, 張漢錡
Other Authors: Fung Rong Fung
Format: Others
Language:en_US
Published: 1999
Online Access:http://ndltd.ncl.edu.tw/handle/54409730200580624186
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spelling ndltd-TW-087CYCU04890482016-02-03T04:32:24Z http://ndltd.ncl.edu.tw/handle/54409730200580624186 Dynamic Analysis of the Flexible Quick-Return Mechanism by Fixed and Variable Finite-Difference Grids 固定及變格點之有限差分法於彈性速回機構的動態分析 Chang Han Chi 張漢錡 碩士 中原大學 機械工程學系 87 The finite difference method (FDM) with fixed and variable grids is proposed to approximate the numerical solutions of a flexible quick-return mechanism, which involves a flexible rod with time-dependent length. In the dynamic analysis and simulation, the flexible rod is divided into two regions. Each region is modeled by the Timoshenko- and Euler-beam theories. It is found that (1) the fixed-grid method, where the moving boundary is often located between two neighboring grid points, breaks down when the boundary moves a distance larger than an increment space during a time step. (2) The possibility of break down can be avoided via the variable-grid method, in which a coordinate transformation is employed to fix the moving boundary. The numerical results are provided to compare with the previous works. Fung Rong Fung 馮榮豐 1999 學位論文 ; thesis 50 en_US
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language en_US
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description 碩士 === 中原大學 === 機械工程學系 === 87 === The finite difference method (FDM) with fixed and variable grids is proposed to approximate the numerical solutions of a flexible quick-return mechanism, which involves a flexible rod with time-dependent length. In the dynamic analysis and simulation, the flexible rod is divided into two regions. Each region is modeled by the Timoshenko- and Euler-beam theories. It is found that (1) the fixed-grid method, where the moving boundary is often located between two neighboring grid points, breaks down when the boundary moves a distance larger than an increment space during a time step. (2) The possibility of break down can be avoided via the variable-grid method, in which a coordinate transformation is employed to fix the moving boundary. The numerical results are provided to compare with the previous works.
author2 Fung Rong Fung
author_facet Fung Rong Fung
Chang Han Chi
張漢錡
author Chang Han Chi
張漢錡
spellingShingle Chang Han Chi
張漢錡
Dynamic Analysis of the Flexible Quick-Return Mechanism by Fixed and Variable Finite-Difference Grids
author_sort Chang Han Chi
title Dynamic Analysis of the Flexible Quick-Return Mechanism by Fixed and Variable Finite-Difference Grids
title_short Dynamic Analysis of the Flexible Quick-Return Mechanism by Fixed and Variable Finite-Difference Grids
title_full Dynamic Analysis of the Flexible Quick-Return Mechanism by Fixed and Variable Finite-Difference Grids
title_fullStr Dynamic Analysis of the Flexible Quick-Return Mechanism by Fixed and Variable Finite-Difference Grids
title_full_unstemmed Dynamic Analysis of the Flexible Quick-Return Mechanism by Fixed and Variable Finite-Difference Grids
title_sort dynamic analysis of the flexible quick-return mechanism by fixed and variable finite-difference grids
publishDate 1999
url http://ndltd.ncl.edu.tw/handle/54409730200580624186
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