Model reduction for hybrid systems with state-dependent jumps
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Accepted version
Author(s)
Scarciotti, G
Astolfi, A
Type
Conference Paper
Abstract
In this paper we present a model reduction technique based on moment matching
for a class of hybrid systems with state-dependent jumps. The problem of characterizing the
steady-state for this class of systems is studied and a result which allows to described the steadystate
response of hybrid systems through the use of a hybrid mapping is given. Then a family
of hybrid reduced order models which achieve moment matching and are easily parameterizable
is provided. The special case of periodic input signals is analyzed and conditions for applying
the technique are given for this class. A numerical simulation illustrates the results.
for a class of hybrid systems with state-dependent jumps. The problem of characterizing the
steady-state for this class of systems is studied and a result which allows to described the steadystate
response of hybrid systems through the use of a hybrid mapping is given. Then a family
of hybrid reduced order models which achieve moment matching and are easily parameterizable
is provided. The special case of periodic input signals is analyzed and conditions for applying
the technique are given for this class. A numerical simulation illustrates the results.
Date Issued
2016-12-22
Date Acceptance
2016-04-18
Citation
IFAC papers online, 2016, 49 (18), pp.850-855
ISSN
1474-6670
Publisher
Elsevier
Start Page
850
End Page
855
Journal / Book Title
IFAC papers online
Volume
49
Issue
18
Copyright Statement
© 2016, Elsevier. Licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International http://creativecommons.org/licenses/by-nc-nd/4.0/
Sponsor
Engineering & Physical Science Research Council (EPSRC)
Grant Number
EP/G066477/1
Source
10th IFAC Symposium on Nonlinear Control Systems
Subjects
NONLINEAR-SYSTEMS
SWITCHED SYSTEMS
LINEAR-SYSTEMS
Publication Status
Published
Start Date
2016-08-23
Finish Date
2016-08-25
Coverage Spatial
Monterey, California
