Algoritmos por modo deslizante de orden superior

Los algoritmos por modos deslizantes de orden superior (en inglés HOSM) reducen el problema de chattering, inherente a los algoritmos por modo deslizante tradicionales, y a su vez preservan la mayoría de sus características de robustez. Nos orientamos al desarrollo de versiones modificadas de los algoritmos HOSM clásicos como también al desarrollo de nuevas herramientas de diseño de estos algoritmos utilizando escalado temporal y cambio de coordenadas.


Publicaciones

Theses

Rosendo JL.  2019.  Robust techniques of automatic control for mobile robotic systems. PhD

Journal Articles

Inthamoussou FA, Valenciaga F.  2021.  A fast and robust closed-loop photovoltaic MPPT approach based on sliding mode techniques. Sustainable Energy Technologies and Assessments. 47:101499.
Seeber R, Haimovich H, Horn M, Fridman LM, De Battista H.  2021.  Robust exact differentiators with predefined convergence time. Automatica. 134:109858.
Eldigair Y, Garelli F, Kunusch C, Ocampo-Martínez C.  2020.  Adaptive PI control with robust variable structure anti-windup strategy for systems with rate-limited actuators: Application to compression systems. Control Engineering Practice. 96:104282.
Haimovich H, De Battista H.  2019.  Disturbance-tailored super-twisting algorithms: Properties and design framework. Automatica. 101:318-329.
Valenciaga F, Inthamoussou FA.  2018.  A novel PV-MPPT method based on a second order sliding mode gradient observer. Energy Conversion and Management. 176:422-430.
Monnet D, Rosendo JL, De Battista H, Clement B, Ninin J, Garelli F.  2018.  A global optimization approach for non-linear sliding mode control analysis and design. IFAC-PapersOnLine. 51:128-133.
Jamilis M, Garelli F, De Battista H.  2016.  Smooth extremum-seeking control for fed-batch processes. IFAC-PapersOnLine. 49:103-108.
Nuñez S, Garelli F, De Battista H.  2016.  Product-based sliding mode observer for biomass and growth rate estimation in Luedeking–Piret like processes. Chemical Engineering Research and Design. 105:24-30.
Valenciaga F, Fernández R.D.  2015.  Multiple-input-multiple-output high-order sliding mode control for a permanent magnet synchronous generator wind-based system with grid support capabilities. IET Renewable Power Generation. 9:925-934.
Jamilis M, Garelli F, Mozumder MSI, Castañeda T, De Battista H.  2015.  Modeling and estimation of production rate for the production phase of non-growth associated high cell density processes. Bioprocess and Biosystems Engineering. 38:1903-1914.
Valenciaga F.  2014.  A Second Order Sliding Mode Path Following Control for Autonomous Surface Vessels. Asian Journal of Control. 16:1515–1521.
Nuñez S, Garelli F, De Battista H.  2014.  Second-order sliding mode observer for biomass concentration and growth rate estimation in batch photo-bioreactors. International Journal of Hydrogen Energy. 39:8772-8779.
Picó J, Picó-Marco E, Vignoni A, De Battista H.  2013.  Stability preserving maps for finite-time convergence: Super-twisting sliding-mode algorithm. Automatica. 49:534-539.
Mantz RJ, De Battista H, Bianchi FD.  2005.  VSS global performance improvement based on AW concepts. Automatica. 41:1099-1103.
Mantz RJ, De Battista H, Bianchi FD, Fernández R.D.  2003.  Control of the reaching mode in variable structure systems. {Latin American applied research}. 33:469-474.
Mantz RJ, De Battista H, Puleston PF.  2001.  A new approach to reaching mode of VSS using trajectory planning. Automatica. 37:763-767.
Mantz RJ, Puleston PF, De Battista H.  1999.  Output overshoots in systems with integral action operating in sliding mode. Automatica. 35:1141-1147.