Kharuf Gutiérrez, Samy | Instituto Tecnológico de Tijuana |
Ferreira de Loza, Alejandra | Instituto Politecnico Nacional |
Aguilar, Luis T. | Instituto Politecnico Nacional |
Coria, Luis N. | Instituto Tecnológico de Tijuana |
https://doi.org/10.58571/CNCA.AMCA.2023.049
Resumen: This work presents a continuous robust control method for stabilizing the reaction wheel pendulum, despite the effect of external perturbations and using only output information. To achieve this, first, an extended high-order sliding-modes observer estimates the states and identifies the perturbations, theoretically, in finite time. Then, an active disturbance rejection scheme considers the estimated states and the identified perturbation. As a result, the closed-loop system is robust against external perturbations, and the system trajectories converge to the origin. Experimental results illustrate the performance and advantages of the presented algorithm.
![Output-Feedback Stabilization of the Reaction Wheel Pendulum Via Active Disturbance Rejection Control](/wp-content/uploads/2022/04/logotipo_amca100.png)
¿Cómo citar?
Kharuf Gutiérrez, Samy; Ferreira de Loza, Alejandra; Aguilar, Luis T.; Coria, Luis N. Output-Feedback Stabilization of the Reaction Wheel Pendulum Via Active Disturbance Rejection Control. Memorias del Congreso Nacional de Control Automático, pp. 223-228, 2023. https://doi.org/10.58571/CNCA.AMCA.2023.049
Palabras clave
Control Robusto; Control de Sistemas No Lineales; Robótica y Mecatrónica
Referencias
- Angulo, M.T., Fridman, L., y Moreno, J.A. (2013). Output-feedback finite-time stabilization of disturbed feedback linearizable nonlinear systems. Automatica, 49(9), 2767-2773.
- Aström, K., Block, D., y Spong, M. (2007). The reaction wheel pendulum. Morgan and Claypool Publishers.
- Chalanga, A., Kamal, S., y Bandyopadhyay, B. (2013). Continuous integral sliding mode control: A chattering free approach. In 2013 IEEE International Symposium on Industrial Electronics, 1-6.
- Cruz-Zavala, E. y Moreno, J.A. (2019). Levant’s arbitrary-order exact differentiator: A Lyapunov approach. IEEE Trans. Automat. Contr., 64(7), 3034-3039.
- Filippov, A.F. (1988). Differential Equations with Discontinuous Righthand side. Springer, Dordrecht.
- Gutierrez-Oribio, D., Mercado Uribe, J., Moreno, J., y Fridman, L. (2021a). Reaction wheel pendulum control using fourth-order discontinuous integral algorithm. J. Robust Nonlinear Control., 31, 185-206.
- Gutierrez-Oribio, D., Angel Mercado-Uribe, Moreno, J.A., y Fridman, L. (2021b). Joint swing-up and stabilization of the reaction wheel pendulum using discontinuous integral algorithm. Nonlinear Analysis: Hybrid Systems, 41, 101042.
- Han, J. (2009). From PID to active disturbance rejection control. IEEE Transactions on Industrial Electronics, 56(3), 900-906.
- Hernandez-Guzman, V.M. y Silva-Ortigoza, R. (2019). Control of an Inertia Wheel Pendulum, 921-950. Springer International Publishing, Cham.
- Ramirez-Neria, M., Sira-Ramirez, H., Garrido-Moctezuma, R., y Luviano-Juarez, A. (2019). Active disturbance rejection control of the inertia Wheel pendulum through a tangent linearization approach. Int J Control Autom Syst, 17, 18-28.
- Spong, M.W., Corke, P., y Lozano, R. (2001). Nonlinear control of the reaction wheel pendulum. Automatica, 37(11), 1845-1851.
- Teja, G.P., Dhabale, A., y Waghmare, T. (2020). Nonlinear control of the reaction wheel pendulum using passivity-based control and backstepping control. In 2020 IEEE First International Conference on Smart Technologies for Power, Energy and Control (STPEC), 1-6.
- Trentin, J.F., da Silva, S., Ribeiro, J.M.d.S., y Schaub, H. (2021). An experimental study to swing up and control a pendulum with two reaction wheels. Meccanica, 56(4), 981-990.
- Utkin, V., Guldner, J., y Shi, J. (2017). Sliding Mode Control in Electro-Mechanical Systems. CRC press.