Abstract
Estimation and enlarging the domain of attraction of nonlinear systems is one of the difficult and important challenges in the control of dynamical systems. This case efficiently influences the performance and reliability of controlled nonlinear mechatronic systems. In this paper a wide range of affine nonlinear systems has been considered and based on Zubov Theorem, a controller has been designed in which choosing suitable coefficients for the Lyapunov function stabilizes and enlarges the domain of attraction of closed loop system. The proposed method has been simulated on Van der Pol oscillator and on a non-globally stabilizable system to show the efficiency of the method.
Original language | English |
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Title of host publication | Proceedings - 2017 International Conference on Research and Education in Mechatronics, REM 2017 |
Publisher | Institute of Electrical and Electronics Engineers Inc. |
ISBN (Electronic) | 9781538618820 |
DOIs | |
Publication status | Published - 19 Oct 2017 |
Externally published | Yes |
Event | 2017 International Conference on Research and Education in Mechatronics, REM 2017 - Wolfenbuettel, Germany Duration: 14 Sept 2017 → 15 Sept 2017 |
Publication series
Name | Proceedings - 2017 International Conference on Research and Education in Mechatronics, REM 2017 |
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Conference
Conference | 2017 International Conference on Research and Education in Mechatronics, REM 2017 |
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Country/Territory | Germany |
City | Wolfenbuettel |
Period | 14/09/17 → 15/09/17 |
Bibliographical note
Publisher Copyright:© 2017 IEEE.
Keywords
- Domain of Attraction
- Mechatronic
- Nonlinear Systems
- Stabilizable
- Zubov Theorem