Abstract
Results are presented showing that the constant-gain state-feedback solution to the infinite-time linear quadratic regulator problem is optimal not only for arbitrary initial conditions or white noise disturbances, but also for worst case L/sup 1/ disturbances. Similarly, in the stationary Kalman filter, the white disturbance and measurement noise can be replaced by unknown bounded energy signals, and optimality still holds if the performance criterion is a time-domain L/sup infinity / norm of the state estimation errors in the presence of worst case energy signals.

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