Abstract:
This paper develops a new set of conditions for strong practical stability of linear discrete repetitive processes through use of the generalized version of the Kalman-Ya...View moreMetadata
Abstract:
This paper develops a new set of conditions for strong practical stability of linear discrete repetitive processes through use of the generalized version of the Kalman-Yakubovich-Popov Lemma, with an extension to examples with uncertainty. These new conditions reduce the problem of determining if an example has this stability property to checking for the existence of a solution to a set of linear matrix inequalities (LMIs) and, relative to alternatives, can reduce the level of conservatism. The validity of the developed results are demonstrated by numerical example. A numerical example is also given.
Published in: 52nd IEEE Conference on Decision and Control
Date of Conference: 10-13 December 2013
Date Added to IEEE Xplore: 10 March 2014
ISBN Information:
Print ISSN: 0191-2216