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Non Smooth Deterministic or Stochastic Discrete Dy namical Systems / Applications to Models with Fric tion or Impact

Autor J Bastien
en Limba Engleză Hardback – 14 feb 2013
This book contains theoretical and application-oriented methods to treat models of dynamical systems involving non-smooth nonlinearities. The theoretical approach that has been retained and underlined in this work is associated with differential inclusions of mainly finite dimensional dynamical systems and the introduction of maximal monotone operators (graphs) in order to describe models of impact or friction. The authors of this book master the mathematical, numerical and modeling tools in a particular way so that they can propose all aspects of the approach, in both a deterministic and stochastic context, in order to describe real stresses exerted on physical systems. Such tools are very powerful for providing reference numerical approximations of the models. Such an approach is still not very popular nevertheless, even though it could be very useful for many models of numerous fields (e.g. mechanics, vibrations, etc.). This book is especially suited for people both in research and industry interested in the modeling and numerical simulation of discrete mechanical systems with friction or impact phenomena occurring in the presence of classical (linear elastic) or non-classical constitutive laws (delay, memory effects, etc.). It aims to close the gap between highly specialized mathematical literature and engineering applications, as well as to also give tools in the framework of non-smooth stochastic differential systems: thus, applications involving stochastic excitations (earthquakes, road surfaces, wind models etc.) are considered. Contents 1. Some Simple Examples. 2. Theoretical Deterministic Context. 3. Stochastic Theoretical Context. 4. Riemannian Theoretical Context. 5. Systems with Friction. 6. Impact Systems. 7. Applications-Extensions. About the Authors Jérôme Bastien is Assistant Professor at the University Lyon 1 (Centre de recherche et d'Innovation sur le sport) in France. Frédéric Bernardin is a Research Engineer at Département Laboratoire de Clermont-Ferrand (DLCF), Centre d'Etudes Techniques de l'Equipement (CETE), Lyon, France. Claude-Henri Lamarque is Head of Laboratoire Géomatériaux et Génie Civil (LGCB) and Professor at Ecole des Travaux Publics de l'Etat (ENTPE), Vaulx-en-Velin, France.
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Specificații

ISBN-13: 9781848215252
ISBN-10: 1848215258
Pagini: 512
Dimensiuni: 165 x 235 x 33 mm
Greutate: 0.89 kg
Ediția:New.
Editura: ISTE Ltd.
Locul publicării:Hoboken, United States

Public țintă

This book is especially suited for people both in research and industry who are interested in the modeling and  numerical simulation of discrete mechanical systems with friction and impact phenomena occurring in presence of classical (linear elastic) or non classical constitutive laws (delay, memory effects, etc.). Such systems can be found in various fields of technical application in mechanics, civil engineering, mechanical engineering, etc.; contacts between wheels and ground in vehicle dynamics, devices in motors, machines, simplified models of buildings with non–smooth constitutive laws, walking machines, limit stops and friction in arbitrary kind of mechanisms or contacts.
The book intends to close the gap between highly specialized mathematical literature and engineering application, and to give also tools in the framework of non smooth stochastic differential systems: so applications involving stochastic excitations (seisms, road surface, wind models etc.) are concerned.
Many other fields of research (physics, materials, electronics, etc.) could be interested to model some phenomena (for example hysteretic ones) by using the mathematical tools provided by this book.

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Descriere

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.