Multivariable self-tuning regulator with generalized cost-function†
L. Keviczky, K.S.P. Kumar
Abstract
L. Keviczky, K.S.P. Kumar
Abstract
The control of a class of multivariable systems described by linear vector difference equations with constant but unknown parameters is discussed. A strategy using a generalized cost-function is first presented. A multivariable self-tuning regulator based on this generalized minimum variance strategy is then proposed. It uses a recursive multiple least squares estimator and a linear matrix controller obtained directly from the estimates. The algorithm can be considered as a multivariable generalization of Clarke's self-tuning controller.
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The control of a class of multivariable systems described by linear vector difference equations with constant but unknown parameters is discussed. A strategy using a generalized cost-function is first presented. A multivariable self-tuning regulator based on this generalized minimum variance strategy is then proposed. It uses a recursive multiple least squares estimator and a linear matrix controller obtained directly from the estimates. The algorithm can be considered as a multivariable generalization of Clarke's self-tuning controller.
Key concepts: Multivariable calculus, Control theory (sociology), Self-tuning, Generalization, Mathematics, Estimator, Controller (irrigation), Regulator