finc.format ElectronicArticle
finc.mega_collection IEEE Xplore Library
finc.id ai-89-ODY5MjMyMg
finc.record_id 8692322
finc.source_id 89
ris.type EJOUR
rft.atitle Controllability and observability of networked singular systems
rft.epage 771
rft.issn 1751-8644
rft.issue 6
rft.jtitle IET Control Theory & Applications
rft.tpages 9
rft.pages 763-771
rft.pub IEEE
rft.date 2019-04-01
x.date 2019-04-01T00:00:00Z
rft.spage 763
rft.volume 13
abstract The controllability and observability of networked systems are studied, where the network topology is directed and the nodes are time-invariant singular linear systems. Under the regularity assumption, a specific condition for the R-controllability of the network with single-input single-output node-systems is first established. Furthermore, necessary and sufficient conditions are derived for the R-controllability and C-controllability of the network with multi-input multi-output node systems. It is shown that the controllability of the overall system is an integrated result of the network topology, the subsystem dynamics, the external inputs, and the inner interactions. Additionally, corresponding observability criteria for such systems are also obtained, which indicate that the observability of the whole system depends only on the parameters of its subsystem. Finally, several examples are given to illustrate the proposed results.
authors Zhu Zhen-Hua
Guan Zhi-Hong
Li Tao
Chen Jie
Jiang Xiao-Wei
doi 10.1049/iet-cta.2018.5010
languages eng
url http://ieeexplore.ieee.org/stamp/stamp.jsp?arnumber=8692322
http://doi.org/10.1049/iet-cta.2018.5010
version 0.9
x.subjects discrete time systems
linear systems
stability
continuous time systems
controllability
observability
networked singular systems
network topology
time-invariant singular linear systems
regularity assumption
specific condition
R-controllability
single-output node-systems
necessary conditions
sufficient conditions
C-controllability
multiinput multioutput node systems
corresponding observability criteria
x.packages Periodical
IEE Periodical
None