LMI based Stability Analysis for Discrete Linear Repetitive Processes
LMI based Stability Analysis for Discrete Linear Repetitive Processes
4457-4462
Rogers, E.
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Lam, J.
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Galkowski, K.
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Xu, S.
cc1b53e4-d014-4d72-9af3-073ea273e88f
Wood, J.
65587872-7126-469a-851a-d60195d39058
Owens, D. H.
6b9ed1e4-abf9-4f86-8584-6fb1bb58ceae
2001
Rogers, E.
611b1de0-c505-472e-a03f-c5294c63bb72
Lam, J.
3b1c882d-baa3-47c7-abe8-b736af96ba13
Galkowski, K.
40c02cf5-8fcb-44de-bb1e-f9f70fdd265d
Xu, S.
cc1b53e4-d014-4d72-9af3-073ea273e88f
Wood, J.
65587872-7126-469a-851a-d60195d39058
Owens, D. H.
6b9ed1e4-abf9-4f86-8584-6fb1bb58ceae
Rogers, E., Lam, J., Galkowski, K., Xu, S., Wood, J. and Owens, D. H.
(2001)
LMI based Stability Analysis for Discrete Linear Repetitive Processes.
40th IEEE Conference on Decision and Control, United States.
.
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Published date: 2001
Venue - Dates:
40th IEEE Conference on Decision and Control, United States, 2001-12-04
Organisations:
Southampton Wireless Group
Identifiers
Local EPrints ID: 256343
URI: http://eprints.soton.ac.uk/id/eprint/256343
PURE UUID: 7b3d1b54-4e5e-49d4-8d58-9165990efba2
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Date deposited: 22 Feb 2002
Last modified: 20 Jul 2019 01:23
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Contributors
Author:
E. Rogers
Author:
J. Lam
Author:
K. Galkowski
Author:
S. Xu
Author:
J. Wood
Author:
D. H. Owens
University divisions
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