2016
DOI: 10.1109/tac.2015.2468651
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Robust Adaptive Controller Combined With a Linear Quadratic Regulator Based on Kalman Filtering

Abstract: This work presents a control algorithm which incorporates a Reference Model Robust Adaptive Controller (RM RAC) and a Linear Quadratic Regulator based on Kalman Filtering (LQRKF ) to obtain a high performance and robust control system. The adaptive portion of the controller deals with system uncertainties, while the optimum scheme, aided by a Kalman Filter, is designed to deal with harmonically related system disturbances. A proof of stability is presented in addition to a numerical example of the combined RM … Show more

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Cited by 25 publications
(8 citation statements)
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“…However, in practice, not all state variables are directly measurable in the case of large systems while any measurements would contain noise. Thus, it becomes imperative to estimate unavailable state variables from the available measurements of state variables using a state observer [9,15,20]. The present paper proposes to use the Kalman Estimator for estimating states from the available measurement of frequency change.…”
Section: Linear Quadratic Regulator Controlmentioning
confidence: 99%
“…However, in practice, not all state variables are directly measurable in the case of large systems while any measurements would contain noise. Thus, it becomes imperative to estimate unavailable state variables from the available measurements of state variables using a state observer [9,15,20]. The present paper proposes to use the Kalman Estimator for estimating states from the available measurement of frequency change.…”
Section: Linear Quadratic Regulator Controlmentioning
confidence: 99%
“…To conclude this section about fully model‐based adaptation, we can cite other recent works, ie, post the latest general survey paper, which can be classified under the model‐based paradigm: for nonlinear models,) for models with time delay,) with parameter‐independent realization controllers, with input/output quantization,) under state constraints,) under inputs and actuator‐bandwidth constraints,) for Markovian jump systems,) for switched systems,) for partial differential equation (PDE)–based models,) for nonminimum/minimum‐phase systems,) to achieve adaptive regulation and disturbance rejection,) multiple‐model and switching adaptive control,) linear quadratic regulator (LQR)–based adaptive control, model predictive control–based adaptive control,) applications of model‐based adaptive control,) for sensor/actuator fault mitigation,) for rapidly time‐varying uncertainties, nonquadratic Lyapunov function–based MRAC, for stochastic systems,) retrospective cost adaptive control, persistent excitation–free/data accumulation–based control or concurrent adaptive control, sliding mode–based adaptive control,) set‐theoretic–based adaptive controller with performance guarantees, sampled data systems, and robust adaptive control …”
Section: Model‐based Adaptive Controlmentioning
confidence: 99%
“…The LQR controller requires angular position measurement only. A robust reference model-based adaptive controller is combined with LQR based on Kalman filtering is proposed in [16] to deal with unmodelled dynamics, uncertainties, and disturbances. In [17], an optimal state feedback controller based on model linearization along the desired trajectories is designed for a 3-DOF helicopter.…”
Section: Introductionmentioning
confidence: 99%