2002Unpublished venueRequires access

A self-optimizing adaptive LQG control scheme for input-output systems

Maria Prandini, Marco C. Campi

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Abstract

We consider the optimal control problem of an unknown linear system in input-output form based on the linear quadratic Gaussian (LQG) control design method. A self-tuning LQG control scheme is proposed which is shown to be stable and self-optimizing. Optimality is achieved by using an identification algorithm which incorporates a cost-biasing term favoring the parameters with smaller LQG optimal cost and a second term aiming at moderating the time-variability of the estimate.

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What this paper is about

We consider the optimal control problem of an unknown linear system in input-output form based on the linear quadratic Gaussian (LQG) control design method. A self-tuning LQG control scheme is proposed which is shown to be stable and self-optimizing. Optimality is achieved by using an identification algorithm which incorporates a cost-biasing term favoring the parameters with smaller LQG optimal cost and a second term aiming at moderating the time-variability of the estimate.

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Available abstract

We consider the optimal control problem of an unknown linear system in input-output form based on the linear quadratic Gaussian (LQG) control design method. A self-tuning LQG control scheme is proposed which is shown to be stable and self-optimizing. Optimality is achieved by using an identification algorithm which incorporates a cost-biasing term favoring the parameters with smaller LQG optimal cost and a second term aiming at moderating the time-variability of the estimate.

Key concepts: Linear-quadratic-Gaussian control, Optimal projection equations, Control theory (sociology), Linear-quadratic regulator, Optimal control, Scheme (mathematics), Self-tuning, Linear system

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