Abstract
The dead-beat response problem of discrete-time systems was thoroughly studied in the past within the framework of the control systems theory, but has been traditionally restricted to prototype time-domain inputs only. This article presents an extension to the tracking of complex signals that can be generated by systems described by homogeneous linear constant-coefficient difference equations. The proposed approach takes advantage of a general theory for the computation of the response of a linear system to time-domain inputs and the moment-and-cumulant theory for a discrete-time signal. >
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