A Controller Design of the Stewart Platform Using Generalized Inverse

碩士 === 逢甲大學 === 自動控制工程所 === 92 === The Stewart Platform can be used for flight simulators and applied to any mechanical systems which have higher stiffness, heavy load, and the capability of precise orientation such as measurement platform and kinetic platform. Recently, more and more researchers st...

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Main Authors: Jia-Liang Guo, 郭家良
Other Authors: Nan-Jou Lin
Format: Others
Language:zh-TW
Published: 2004
Online Access:http://ndltd.ncl.edu.tw/handle/30311906368003958655
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spelling ndltd-TW-092FCU051460412015-10-13T13:01:03Z http://ndltd.ncl.edu.tw/handle/30311906368003958655 A Controller Design of the Stewart Platform Using Generalized Inverse 應用廣義逆矩陣於史都華平台之控制器設計 Jia-Liang Guo 郭家良 碩士 逢甲大學 自動控制工程所 92 The Stewart Platform can be used for flight simulators and applied to any mechanical systems which have higher stiffness, heavy load, and the capability of precise orientation such as measurement platform and kinetic platform. Recently, more and more researchers studied the Stewart Platform. The objective of this thesis is to design a controller utilizing generalized inverse for the purpose of controlling the motion of the Stewart platform. First, we divide the Stewart Platform into two parts:(1) feedforward controller and (2) feedback controller. The input signals of feedforward controller are reference commands computed by inverse dynamics to find the force of actuator of Stewart Platform. We use the PID control to form the feedback controller and get the better control capabilities by adjusting the Kp, Ki and Kd. Because the weighting matrix of the kinetic function and the controller are under different space, we must transfer the weighting matrix. The non-square matrix occurred during the transformation is not suitable for the use of the nominal inverse matrix. In this thesis, we use the generalized inverse matrix to find the weighting matrix and to make the controller have good control capability. Nan-Jou Lin 林南州 2004 學位論文 ; thesis 67 zh-TW
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language zh-TW
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description 碩士 === 逢甲大學 === 自動控制工程所 === 92 === The Stewart Platform can be used for flight simulators and applied to any mechanical systems which have higher stiffness, heavy load, and the capability of precise orientation such as measurement platform and kinetic platform. Recently, more and more researchers studied the Stewart Platform. The objective of this thesis is to design a controller utilizing generalized inverse for the purpose of controlling the motion of the Stewart platform. First, we divide the Stewart Platform into two parts:(1) feedforward controller and (2) feedback controller. The input signals of feedforward controller are reference commands computed by inverse dynamics to find the force of actuator of Stewart Platform. We use the PID control to form the feedback controller and get the better control capabilities by adjusting the Kp, Ki and Kd. Because the weighting matrix of the kinetic function and the controller are under different space, we must transfer the weighting matrix. The non-square matrix occurred during the transformation is not suitable for the use of the nominal inverse matrix. In this thesis, we use the generalized inverse matrix to find the weighting matrix and to make the controller have good control capability.
author2 Nan-Jou Lin
author_facet Nan-Jou Lin
Jia-Liang Guo
郭家良
author Jia-Liang Guo
郭家良
spellingShingle Jia-Liang Guo
郭家良
A Controller Design of the Stewart Platform Using Generalized Inverse
author_sort Jia-Liang Guo
title A Controller Design of the Stewart Platform Using Generalized Inverse
title_short A Controller Design of the Stewart Platform Using Generalized Inverse
title_full A Controller Design of the Stewart Platform Using Generalized Inverse
title_fullStr A Controller Design of the Stewart Platform Using Generalized Inverse
title_full_unstemmed A Controller Design of the Stewart Platform Using Generalized Inverse
title_sort controller design of the stewart platform using generalized inverse
publishDate 2004
url http://ndltd.ncl.edu.tw/handle/30311906368003958655
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