Canonical realizations by factorization of constant matrices
Canonical realizations by factorization of constant matrices
In van der Schaft and Rapisarda (2011) [3] we showed that a state variable for a LTI system can be computed factorizing a two-variable polynomial matrix computed directly from the system equations. Different factorizations of this matrix yield different state maps, and consequently different state equations; based on this fact we present a unifying point of view on some classical canonical forms for linear systems.
state maps, bilinear differential forms, canonical realization
827-833
Rapisarda, Paolo
79efc3b0-a7c6-4ca7-a7f8-de5770a4281b
Schaft, van der, Arjan
0d954dfb-0c92-42b8-b00d-8fe71b4904b2
August 2012
Rapisarda, Paolo
79efc3b0-a7c6-4ca7-a7f8-de5770a4281b
Schaft, van der, Arjan
0d954dfb-0c92-42b8-b00d-8fe71b4904b2
Rapisarda, Paolo and Schaft, van der, Arjan
(2012)
Canonical realizations by factorization of constant matrices.
Systems & Control Letters, 61 (8), .
(doi:10.1016/j.sysconle.2012.05.004).
Abstract
In van der Schaft and Rapisarda (2011) [3] we showed that a state variable for a LTI system can be computed factorizing a two-variable polynomial matrix computed directly from the system equations. Different factorizations of this matrix yield different state maps, and consequently different state equations; based on this fact we present a unifying point of view on some classical canonical forms for linear systems.
Text
1-s2.0-S0167691112001016-main.pdf
- Version of Record
Restricted to Repository staff only
Request a copy
More information
e-pub ahead of print date: July 2012
Published date: August 2012
Keywords:
state maps, bilinear differential forms, canonical realization
Organisations:
Southampton Wireless Group
Identifiers
Local EPrints ID: 340730
URI: http://eprints.soton.ac.uk/id/eprint/340730
PURE UUID: 40419e2d-a582-4d8f-bb08-f17e76f77d35
Catalogue record
Date deposited: 02 Jul 2012 11:23
Last modified: 14 Mar 2024 11:29
Export record
Altmetrics
Contributors
Author:
Paolo Rapisarda
Author:
Arjan Schaft, van der
Download statistics
Downloads from ePrints over the past year. Other digital versions may also be available to download e.g. from the publisher's website.
Loading...View more statistics
