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http://hdl.handle.net/20.500.12358/24662
TitleInverse optimal controller based on extended Kalman filter for discrete‐time nonlinear systems
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Abstract

In this study, we present an inverse optimal control approach based on extended Kalman filter (EKF) algorithm to solve the optimal control problem of discrete‐time affine nonlinear systems. The main aim of inverse optimal control is to circumvent the tedious task of solving the Hamilton‐Jacobi‐Bellman equation that results from the classical solution of a nonlinear optimal control problem. Here, the inverse optimal controller is based on defining an appropriate quadratic control Lyapunov function (CLF) where the parameters of this candidate CLF were estimated by adopting the EKF equations. The root mean square error of the system states is used as the observed error in the case of classical EKF algorithm application, whereas, here, the EKF tries to eliminate the same root mean square error defined over the parameters by generating a CLF matrix with appropriate elements. The performance and the applicability …

Authors
Almobaied, Moayed
Eksin, Ibrahim
Guzelkaya, Mujde
TypeJournal Article
Date2018
Subjects
hamilton-jacobi-bellman (hjb) equation
inverse optimal control
control lyapunov function (clf)
extended kalman filter (ekf)
Published inOptimal Control Applications and Methods
SeriesVolume: 39, Number: 1
PublisherWiley
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The institutional repository of the Islamic University of Gaza was established as part of the ROMOR project that has been co-funded with support from the European Commission under the ERASMUS + European programme. This publication reflects the views only of the author, and the Commission cannot be held responsible for any use which may be made of the information contained therein.

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The institutional repository of the Islamic University of Gaza was established as part of the ROMOR project that has been co-funded with support from the European Commission under the ERASMUS + European programme. This publication reflects the views only of the author, and the Commission cannot be held responsible for any use which may be made of the information contained therein.

Contact Us | Send Feedback