On the Stability of Linear Repetitive Processes described by a Delay-Difference Equation
Rogers, E and Owens, D H (2004) On the Stability of Linear Repetitive Processes described by a Delay-Difference Equation. IEEE Transactions on Circuits and Systems I: Fundamental Theory and Applications, 51, (7), 359-363.
This paper considers linear repetitive processes which are a distinct class of 2D continuous-discrete linear systems of both physical and systems theoretic interest. Their essential unique feature is a series of sweeps, termed passes, through a set of dynamics defined over a finite and fixed duration known as the pass length. The result can be oscillations in the output sequence of pass profiles which increase in amplitude in the pass-to-pass direction. This cannot be controlled by existing techniques and instead control must be based on a suitably defined stability theory. In the literature to-date, the development of such a theory has been attempted from two different starting points and in this paper we critically compare these for dynamics defined by a delay-difference equation.
|Divisions:||Faculty of Physical Sciences and Engineering > Electronics and Computer Science > Comms, Signal Processing & Control
|Date Deposited:||10 Oct 2004|
|Last Modified:||18 Aug 2012 03:25|
|Contributors:||Rogers, E (Author)
Owens, D H (Author)
|Further Information:||Google Scholar|
|ISI Citation Count:||1|
|RDF:||RDF+N-Triples, RDF+N3, RDF+XML, Browse.|
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