http://orcid.org/0000-0003-0208-3615
References
- Bernuau, E. , Polyakov, A. , Efimov, D. , & Perruquetti, W . (2013). Verification of ISS, IISS and IOSS properties applying weighted homogeneity. Systems and Control Letters , 62 (12), 1159–1167. Retrieved from http://www.sciencedirect.com/science/article/pii/S0167691113001916
- Boiko, I. , & Fridman, L. (2005). Analysis of chattering in continuous sliding-mode controllers. IEEE Transactions on Automatic Control , 50 (9), 1442–1446.
- Gonzalez, T. , Moreno, J.A. , & Fridman, L. (2012). Variable gain super-twisting sliding mode control. IEEE Transactions on Automatic Control , 57 (8), 2100–2105.
- Guzmán, E. , & Moreno, J.A. (2015). Super-twisting observer for second-order systems with time-varying coefficient. IET Control Theory Applications , 9 (4), 553–562.
- Levant, A . (1993). Sliding order and sliding accuracy in sliding mode control. International Journal of Control , 58 (6), 1247–1263. doi:10.1080/00207179308923053
- Levant, A . (1998). Robust exact differentiation via sliding mode technique*. Automatica , 34 (3), 379–384. Retrieved from http://www.sciencedirect.com/science/article/pii/S0005109897002094
- Moreno, J. (2011). Lyapunov approach for analysis and design of second order sliding mode algorithms. In L. Fridman J.A. Moreno R. Iriarte (Eds.), Sliding modes after the first decade of the 21st century (Vol. 412, pp. 113–149). Berlin: Springer-Verlag.
- Moreno, J.A. (2009, January). A linear framework for the robust stability analysis of a Generalized Super-Twisting Algorithm. In 2009 6th IEEE international conference on electrical engineering, computing science and automatic control, CCE 2009, Toluca, Mexico (pp. 1–6). Toluca, México: IEEE.
- Moreno, J.A. , & Osorio, M. (2008, December). A Lyapunov approach to second-order sliding mode controllers and observers. In 47th IEEE conference on decision and control, 2008. CDC 2008, Cancun, México (pp. 2856–2861).
- Orlov, Y. , Aoustin, Y. , & Chevallereau, C. (2011). Finite time stabilization of a perturbed double integrator–Part I: Continuous sliding mode-based output feedback synthesis. IEEE Transactions on Automatic Control , 56 (3), 614–618.
- Picó, J. , Picó-Marco, E. , Vignoni, A. , & Battista, H.D . (2013). Stability preserving maps for finite-time convergence: Super-twisting sliding-mode algorithm. Automatica , 49 (2), 534–539. Retrieved from http://www.sciencedirect.com/science/article/pii/S0005109812005584
- Polyakov, A. , & Poznyak, A. (2009). Reaching time estimation for “super-twisting” second order sliding mode controller via Lyapunov function designing. IEEE Transactions on Automatic Control , 54 (8), 1951–1955.
- Shtessel, Y. , Taleb, M. , & Plestan, F . (2012). A novel adaptive-gain supertwisting sliding mode controller: Methodology and application. Automatica , 48 (5), 759–769. Retrieved from http://www.sciencedirect.com/science/article/pii/S0005109812000751
- Utkin, V. (2016). Discussion aspects of high-order sliding mode control. IEEE Transactions on Automatic Control , 61 (3), 829–833.
- Utkin, V.I . (1992). Sliding modes in control and optimization . Berlin: Springer-Verlag.
- Utkin, V.I. (2013). On convergence time and disturbance rejection of super-twisting control. IEEE Transactions on Automatic Control , 58 (8), 2013–2017.
- Utkin, V.I. , & Poznyak, A.S . (2013). Adaptive sliding mode control with application to super-twist algorithm: Equivalent control method. Automatica , 49 (1), 39–47. Retrieved from http://www.sciencedirect.com/science/article/pii/S0005109812004694