Computing LQG plant and controller perturbations
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Anderson, Brian D.O.
De Bruyne, Franky
Gevers, Michel
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Using the dual Youla parametrizations of controller based coprime factor plant perturbations and plant based coprime factor controller perturbations, we provide a computational procedure for computing an optimal infinite horizon Linear Quadratic Gaussian (LQG) controller from any stabilizing controller. The method allows us to calculate a new optimal LQG controller from a previous one when the plant has slightly changed, and to quantify the change in the controller as a function of the change in the plant. In addition, we compute the degradation in the achieved LQG cost when the LQG controller is computed on the basis of a plant model that is `close to' the real plant, where the closeness is measured by some norm of the perturbation.
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Proceedings of the IEEE Conference on Decision and Control
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