inverse dynamic computations of a five degree-of-freedom parallel mechanism
碩士 === 國立臺灣科技大學 === 機械工程系 === 91 === This thesis deals with the inverse dynamic analysis of a five degree of freedom parallel manipulator. The forward and backward velocity and acceleration transformations between the joint space and the Cartesian space are first derived. The dynamic equations of th...
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ndltd-TW-091NTUST4890422016-06-20T04:16:01Z http://ndltd.ncl.edu.tw/handle/53576377876161783122 inverse dynamic computations of a five degree-of-freedom parallel mechanism 一種五自由度並聯式平台機構之反向動力學分析 Ping chang Liu 劉濱彰 碩士 國立臺灣科技大學 機械工程系 91 This thesis deals with the inverse dynamic analysis of a five degree of freedom parallel manipulator. The forward and backward velocity and acceleration transformations between the joint space and the Cartesian space are first derived. The dynamic equations of the manipulator are then derived by using the Newton-Euler and the Lagrange approaches. The Newton-Euler formulation considered each link individually and can be used for computing both driving forces of the actuators and the constraint forces between the links. The Lagrange formulation considered the system as a whole and is derived based on the generalized D’Alembert’s principle and the constraint Jacobian matrices of the links. Therefore it not only gives the minimum number of equations but also consists of only the variables of the five independent driving joint. A numerical example is presented to verify the results obtained from the two approaches. 王勵群 2003 學位論文 ; thesis 63 zh-TW |
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碩士 === 國立臺灣科技大學 === 機械工程系 === 91 === This thesis deals with the inverse dynamic analysis of a five degree of freedom parallel manipulator. The forward and backward velocity and acceleration transformations between the joint space and the Cartesian space are first derived. The dynamic equations of the manipulator are then derived by using the Newton-Euler and the Lagrange approaches. The Newton-Euler formulation considered each link individually and can be used for computing both driving forces of the actuators and the constraint forces between the links. The Lagrange formulation considered the system as a whole and is derived based on the generalized D’Alembert’s principle and the constraint Jacobian matrices of the links. Therefore it not only gives the minimum number of equations but also consists of only the variables of the five independent driving joint. A numerical example is presented to verify the results obtained from the two approaches.
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王勵群 |
author_facet |
王勵群 Ping chang Liu 劉濱彰 |
author |
Ping chang Liu 劉濱彰 |
spellingShingle |
Ping chang Liu 劉濱彰 inverse dynamic computations of a five degree-of-freedom parallel mechanism |
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Ping chang Liu |
title |
inverse dynamic computations of a five degree-of-freedom parallel mechanism |
title_short |
inverse dynamic computations of a five degree-of-freedom parallel mechanism |
title_full |
inverse dynamic computations of a five degree-of-freedom parallel mechanism |
title_fullStr |
inverse dynamic computations of a five degree-of-freedom parallel mechanism |
title_full_unstemmed |
inverse dynamic computations of a five degree-of-freedom parallel mechanism |
title_sort |
inverse dynamic computations of a five degree-of-freedom parallel mechanism |
publishDate |
2003 |
url |
http://ndltd.ncl.edu.tw/handle/53576377876161783122 |
work_keys_str_mv |
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