Aguilar Pérez, José Ignacio | CINVESTAV-IPN |
Castro-Linares, Rafael | CINVESTAV-IPN |
Velasco-Villa, Martin | CINVESTAV-IPN |
https://doi.org/10.58571/CNCA.AMCA.2023.087
Resumen: The development of a fractional order tracking control for a differential wheeled mobile robot under the effect of skidding and slipping effects is presented in this paper. The kinematic model of a differential mobile robot with disturbances are used to solve the tracking problem. The control scheme proposed is based on backstepping, feedback passivity and fractional sliding modes techniques. Numeric simulations are shown to prove the effectiveness of the proposed method and a comparison with entire order scheme is also provided.
![Fractional Order Tracking Control for Diferential Mobile Robots with Skidding and Slipping Effects](/wp-content/uploads/2022/04/logotipo_amca100.png)
¿Cómo citar?
Aguilar Pérez, José Ignacio; Castro-Linares, Rafael; Velasco-Villa, Martin. Fractional Order Tracking Control for Diferential Mobile Robots with Skidding and Slipping Effects. Memorias del Congreso Nacional de Control Automático, pp. 633-638, 2023. https://doi.org/10.58571/CNCA.AMCA.2023.087
Palabras clave
Control de Sistemas Lineales; Control Basado en pasividad; Control Discontinuo (modos deslizantes)
Referencias
- Manuel Mera et al (2023). Perturbed Unicycle Mobile Robots: A Second–Order Sliding–Mode Trajectory Tracking Control IEEE Transactions on Industrial Electronics, 2023.
- Mohammad Salah et al (2019). Robust Backstepping Control for Tracked Vehicles Under the Influence of Slipping and Skidding 20th International Conference on Research and Education in Mechatronics (REM)
- Danwei Wang et al (2008). Modeling and Analysis of Skidding and Slipping in Wheeled Mobile Robots: Control Design Perspective IEEE Transactions on Robotics Volumen: 24, Issue: 3, June 2008.
- Diego García-Olivares, Martin Velasco-Villa and Rafael Castro-Linares (2020). Tracking Control for Differential Mobile Robots With Skidding and Slipping effects. Memorias del Congreso Nacional de Control Automático, pp. 1-6, 2020.
- Boukens, M., Boukabou, A., y Chadli, M. (2017). Robust adaptive neural network-based trajectory tracking control approach for nonholonomic electrically driven mobile robots. Robotics & Autonomous Systems, 92, 30–40.
- Cui, M., Huang, R., Liu, H., Liu, X., y Sun, D. (2014). Adaptative tracking control of wheeled mobile robots with unknown longitudinal and lateral slipping parameters. Nonlinear Dynamics, 78, 1811–1826.
- Gallegos-Sanlucar, J.D., Castro-Linares, R., Velasco-Villa, M. (2018) Control de formación lider seguidor robusto de un conjunto de robots moviles diferenciales. En Congreso Mexicano de Robótica.
- Utkin, V., Guldner, J., y Shi, J. (1999) Sliding mode control in electromechanical systems. CRC Press.
- Byrnes, C.I., Isidori, A., Willems, J.C. (1991) Passivity, feedback equivalence, and the global stabilization of minimum phase nonlinear systems. IEEE Transactions on Automatic Control, 36, 1228–1240
- Yu Tian, Naim Sidek and Nilanjan Sarkar (2009) Modeling and Control of a Nonholonomic Wheeled Mobile Robot with Wheel Slip Dynamics. IEEE Transactions on Automatic Control 978-1-4244-2752-9/09/
- Al-Mayyahi, Auday, Wang, William and Birch, Philip (2016) Design of fractional-order controller for trajectory tracking control of a non-holonomic autonomous ground vehicle. Journal of Control, Automation and Electrical Systems, 27 (1). pp. 29-42. ISSN 2195-3880
- Padmini Singh, Subhash Chand Yogi, Laxmidhar Behera, Nishchal K. Verma (2021) Kinematic and Dynamic Tracking of Mobile robot Using Fractional Order Control. IEEE DOI: 10.1109/CCTA48906.2021.9658759
- Shantanu Das. (2008) Functional Fractional Calculus for System Identification and Controls. Springer-Verlag Berlin Heidelberg
- Agrawal C. and Chen Y.Q. (2010) An approximate method for numerically solving fractionalorder optimal control problems of general form Computers and Mathematics with Applications DOI https://doi.org/10.1016/j.camwa.2009.08.006.
- B., Monse C.(2008) Introducci´on al Control Fraccionario, Revista Iberoamericana de Automática e Informática Industrial (RIAI), ISSM 1697-7912, Vol. 3, No. 3, 5-23, DOI: 10.4995/riai.v3.i3.8081.
- A., Srivastava H., Trujillo J. (2006) Theory and Applications of Fractional Differential Equations, Elsevier Mehmet ¨Onder Efe (2010) Integral Sliding Mode Control of a Quadrotor with Fractional Order Reaching Dynamics. Transactions of the Institute of Measurement and Control https://doi.org/10.1177/0142331210377227