Robust Networked Control of a Quadrotor Using Piecewise Polynomial Lyapunov Function

碩士 === 國立中正大學 === 光機電整合工程研究所 === 107 === In this thesis, robust polynomial fuzzy networked control systems (NCSs) based on piecewise polynomial Lyapunov functions (PPLF) are designed. Through the characteristics of the minimum-type of PPLF, the proposed robust fuzzy networked control stability condi...

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Main Authors: CHIU,YU-SHAN, 邱于珊
Other Authors: YU,GWO-RUEY
Format: Others
Language:en_US
Published: 2019
Online Access:http://ndltd.ncl.edu.tw/handle/2rhmfw
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spelling ndltd-TW-107CCU006510162019-11-03T03:37:14Z http://ndltd.ncl.edu.tw/handle/2rhmfw Robust Networked Control of a Quadrotor Using Piecewise Polynomial Lyapunov Function 應用分段多項式李亞普諾夫函數之四旋翼強健網路控制 CHIU,YU-SHAN 邱于珊 碩士 國立中正大學 光機電整合工程研究所 107 In this thesis, robust polynomial fuzzy networked control systems (NCSs) based on piecewise polynomial Lyapunov functions (PPLF) are designed. Through the characteristics of the minimum-type of PPLF, the proposed robust fuzzy networked control stability conditions base on SOS are more relaxed. Additionally, the system consider external disturbances and model uncertainties at the same time, also consider the time delay and packet dropout caused by networked control in order to make the system more robust. In addition, the theorem2 is to reduce the number of fuzzy rules through the proposed polynomial fuzzy controller based on Non-PDC design, so as to shorten the microprocessor operation time. Then through the computer simulations of the Matlab Truetime2.0 toolbox, it verified that the proposed stability conditions are more relaxed than the existing stable conditions, and more effective and robust. Finally, the robust fuzzy networked controller of the designed piecewise polynomial Lyapunov function is applied to the quadrotor trajectory tracking control simulation and experiment which show the effect is better than the general Lyapunov controller. YU,GWO-RUEY 余國瑞 2019 學位論文 ; thesis 142 en_US
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language en_US
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description 碩士 === 國立中正大學 === 光機電整合工程研究所 === 107 === In this thesis, robust polynomial fuzzy networked control systems (NCSs) based on piecewise polynomial Lyapunov functions (PPLF) are designed. Through the characteristics of the minimum-type of PPLF, the proposed robust fuzzy networked control stability conditions base on SOS are more relaxed. Additionally, the system consider external disturbances and model uncertainties at the same time, also consider the time delay and packet dropout caused by networked control in order to make the system more robust. In addition, the theorem2 is to reduce the number of fuzzy rules through the proposed polynomial fuzzy controller based on Non-PDC design, so as to shorten the microprocessor operation time. Then through the computer simulations of the Matlab Truetime2.0 toolbox, it verified that the proposed stability conditions are more relaxed than the existing stable conditions, and more effective and robust. Finally, the robust fuzzy networked controller of the designed piecewise polynomial Lyapunov function is applied to the quadrotor trajectory tracking control simulation and experiment which show the effect is better than the general Lyapunov controller.
author2 YU,GWO-RUEY
author_facet YU,GWO-RUEY
CHIU,YU-SHAN
邱于珊
author CHIU,YU-SHAN
邱于珊
spellingShingle CHIU,YU-SHAN
邱于珊
Robust Networked Control of a Quadrotor Using Piecewise Polynomial Lyapunov Function
author_sort CHIU,YU-SHAN
title Robust Networked Control of a Quadrotor Using Piecewise Polynomial Lyapunov Function
title_short Robust Networked Control of a Quadrotor Using Piecewise Polynomial Lyapunov Function
title_full Robust Networked Control of a Quadrotor Using Piecewise Polynomial Lyapunov Function
title_fullStr Robust Networked Control of a Quadrotor Using Piecewise Polynomial Lyapunov Function
title_full_unstemmed Robust Networked Control of a Quadrotor Using Piecewise Polynomial Lyapunov Function
title_sort robust networked control of a quadrotor using piecewise polynomial lyapunov function
publishDate 2019
url http://ndltd.ncl.edu.tw/handle/2rhmfw
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