Asymptotic Tracking Position Control for Nonlinear Systems using BacksteppingTechnique
Author(s) -
Sahazati Md Rozali,
Muhammad Nizam Kamarudin,
M. F. Rahmat,
Abdul Rashid Husain
Publication year - 2013
Publication title -
procedia engineering
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.32
H-Index - 74
ISSN - 1877-7058
DOI - 10.1016/j.proeng.2013.02.034
Subject(s) - backstepping , control theory (sociology) , controller (irrigation) , nonlinear system , lyapunov function , control engineering , exponential stability , position (finance) , stability (learning theory) , actuator , lyapunov stability , tracking (education) , strict feedback form , engineering , mathematics , computer science , adaptive control , control (management) , artificial intelligence , psychology , pedagogy , physics , finance , quantum mechanics , machine learning , agronomy , economics , biology
Backstepping is a technique developed for designing stabilizing controls for a special class of nonlinear dynamical systems. It is built from subsystems that radiate out from an irreducible system which can be stabilized using some other method. This method is based directly on the mathematical model of the examined system. It is developed by introducing new variables into it in a form depending on the state variables, controlling parameters and stabilizing functions. The stabilizing functions compensate for nonlinearities exists in the system which affect the stability of its operation. Backstepping can be used for tracking and regulation problem. With the aid of Lyapunov stability design, this paper presents control approach for asymptotical tracking. Electrohydraulic actuator system is chosen as numerical example for the designed controller. The performance of backstepping controller is then compared with unity feedback controller applied to the same system. The results show that backstepping controller produced better output tracking then unity feedback controller
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