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Non-smooth deterministic or stochastic discrete dynamical systems applications to models with friction or impact /

This practical work bridges the gap between highly specialized mathematical literature and real-world engineering applications, providing researchers and engineers in diverse technical fields with a framework of non smooth stochastic differential systems and applications involving stochastic excitat...

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Bibliographic Details
Main Authors: Bastien, Jérôme
Group Author: Bernardin, Frédéric; Lamarque, Claude-Henri
Published:
Literature type: Electronic eBook
Language: English
Series: Mechanical engineering and solid mechanics series
Subjects:
Dynamics > Mathematical models
Friction > Mathematical models
Impact > Mathematical models
TECHNOLOGY & ENGINEERING > Engineering General
TECHNOLOGY & ENGINEERING > Reference
Electronic books
Online Access: http://onlinelibrary.wiley.com/book/10.1002/9781118604045
Summary: This practical work bridges the gap between highly specialized mathematical literature and real-world engineering applications, providing researchers and engineers in diverse technical fields with a framework of non smooth stochastic differential systems and applications involving stochastic excitations. The authors introduce theoretical and practical methods to treat models of dynamical systems involving non smooth nonlinearities, taking into account friction or impact models in discrete dynamical systems via differential inclusions of mainly finite dimensional dynamical systems.
Carrier Form: 1 online resource (xvi, 496 p.) : ill.
Bibliography: Includes bibliographical references and index.
ISBN: 9781118604328 (e-book)
1118604326 (e-book)
9781118604045 (electronic bk.)
1118604040 (electronic bk.)
Index Number: QA845
CLC: O415.5
Contents: Some simple examples -- Theoretical deterministic context -- Stochastic theoretical context -- Riemannian theoretical context -- Systems with friction -- Impact systems -- Applications-extensions -- Mathematical reminders -- Convex functions -- Proof of theorem 2.20 -- Proof of theorem 3.18 -- Research of convex potential -- Bibliography -- Index.

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