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Stability of Dynamical Systems

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In the analysis and synthesis of contemporary systems, engineers and scientists are
frequently confronted with increasingly complex models that may simultaneously
include components whose states evolve along continuous time (continuous dynamics) and discrete instants (discrete dynamics); components whose descriptions
may exhibit hysteresis nonlinearities, time lags or transportation delays, lumped
parameters, spatially distributed parameters, uncertainties in the parameters, and
the like; and components that cannot be described by the usual classical equations (ordinary differential equations, difference equations, functional differential
equations, partial differential equations, and Volterra integrodifferential equations),
as in the case of discrete-event systems, logic commands, Petri nets, and the
like. The qualitative analysis of systems of this type may require results for
finite-dimensional systems as well as infinite-dimensional systems, continuoustime systems as well as discrete-time systems, continuous continuous-time systems
as well as discontinuous continuous-time systems (DDS), and hybrid systems
involving a mixture of continuous and discrete dynamics.

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Detail Information

Series Title

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Call Number

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Publisher

Cambridge : Springer., 2015

Collation

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Language

English

ISBN/ISSN

978-3-319-15275-2

Classification

NONE

Content Type

text

Media Type

computer

Carrier Type

online resource

Edition

Second Edition

Subject(s)

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Specific Detail Info

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Statement of Responsibility

Anthony N. Michel , Ling Hou , Derong Liu

Other Information

Cataloger

Jemadi

Source

https://link.springer.com/content/pdf/10.1007/978-3-319-15275-2.pdf?pdf=button

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