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On computing minimal realizations of periodic descriptor systems

Varga, Andreas (2007) On computing minimal realizations of periodic descriptor systems. In: Proceedings of IFAC Workshop on Periodic Control Systems, St. Petersburg, Russia. IFAC 2007, St. Petersburg, Russia.

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Abstract

Abstract: We propose computationally efficient and numerically reliable algorithms to compute minimal realizations of periodic descriptor systems. The main computational tool employed for the structural analysis of periodic descriptor systems (i.e., reachability and observability) is the orthogonal reduction of periodic matrix pairs to Kronecker-like forms. Specializations of a general reduction algortithm are employed for particular type of systems. One of the proposed minimal realization transformations for which the backward numerical stability can be proved.

Item URL in elib:https://elib.dlr.de/51284/
Document Type:Conference or Workshop Item (Speech, Paper)
Title:On computing minimal realizations of periodic descriptor systems
Authors:
AuthorsInstitution or Email of AuthorsAuthors ORCID iD
Varga, AndreasUNSPECIFIEDUNSPECIFIED
Date:2007
Journal or Publication Title:Proceedings of IFAC Workshop on Periodic Control Systems, St. Petersburg, Russia
Refereed publication:Yes
Open Access:Yes
Gold Open Access:No
In SCOPUS:No
In ISI Web of Science:No
Status:Published
Keywords:Periodic systems, discrete-time systems, time-varying systems, Kalman decomposition, numercial methods
Event Title:IFAC 2007
Event Location:St. Petersburg, Russia
Event Type:international Conference
HGF - Research field:Aeronautics, Space and Transport
HGF - Program:Aeronautics
HGF - Program Themes:Aircraft Research (old)
DLR - Research area:Aeronautics
DLR - Program:L AR - Aircraft Research
DLR - Research theme (Project):L - Systems & Cabin (old)
Location: Oberpfaffenhofen
Institutes and Institutions:Institute of Robotics and Mechatronics (until 2012) > System Dynamics and Control (former Control Design Engineering)
Deposited By: Klauer, Monika
Deposited On:09 Jun 2008
Last Modified:31 Jul 2019 19:20

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