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Method of Dimensionality Reduction in Contact Mechanics and Friction

Method of Dimensionality Reduction in Contact Mechanics and Friction
Kataloginformation
Feldname Details
Vorliegende Sprache eng
Hinweise auf parallele Ausgaben 43475515X Druckausg.: ‡Popov, Valentin Leonidovič, 1959 - : Method of dimensionality reduction in contact mechanics and friction
ISBN 978-3-642-53875-9
Name Popov, Valentin Leonidovič
Heß, Markus
ANZEIGE DER KETTE Heß, Markus
T I T E L Method of Dimensionality Reduction in Contact Mechanics and Friction
Verlagsort Berlin, Heidelberg ; s.l.
Verlag Springer Berlin Heidelberg
Erscheinungsjahr 2015
2015
Umfang Online-Ressource (XVII, 265 p. 115 illus., 13 illus. in color, online resource)
Reihe SpringerLink. Bücher
Notiz / Fußnoten Description based upon print version of record
Weiterer Inhalt IntroductionSeparation of the Elastic and Inertial Properties in Three-dimensional Systems -- Normal Contact Problems with Axially-symmetric Bodies without Adhesion -- Normal Contact with Adhesion -- Tangential Contact -- Rolling Contact -- Contact with Elastomers -- Heat Transfer and Heat Generation -- Adhesion with Elastomers -- Normal Contact of Rough Surfaces -- Frictional Force -- Frictional Damping -- Coupling to Macroscopic Dynamics -- Acoustic Emission in Rolling Contacts -- Coupling to the Microscale -- And Now What -- Appendix.
Titelhinweis Druckausg.: ‡Popov, Valentin Leonidovič, 1959 - : Method of dimensionality reduction in contact mechanics and friction
ISBN ISBN 978-3-642-53876-6
Klassifikation TG
TEC009070
TEC021000
TGMD
SCI096000
*74-02
74M15
74M10
74S30
531
620.1
TA405-409.3
QA808.2
UF 1500
Kurzbeschreibung Introduction -- Separation of the Elastic and Inertial Properties in Three-dimensional Systems -- Normal Contact Problems with Axially-symmetric Bodies without Adhesion -- Normal Contact with Adhesion -- Tangential Contact -- Rolling Contact -- Contact with Elastomers -- Heat Transfer and Heat Generation -- Adhesion with Elastomers -- Normal Contact of Rough Surfaces -- Frictional Force -- Frictional Damping -- Coupling to Macroscopic Dynamics -- Acoustic Emission in Rolling Contacts -- Coupling to the Microscale -- And Now What -- Appendix.
2. Kurzbeschreibung This book describes for the first time a simulation method for the fast calculation of contact properties and friction between rough surfaces in a complete form. In contrast to existing simulation methods, the method of dimensionality reduction (MDR) is based on the exact mapping of various types of three-dimensional contact problems onto contacts of one-dimensional foundations. Within the confines of MDR, not only are three dimensional systems reduced to one-dimensional, but also the resulting degrees of freedom are independent from another. Therefore, MDR results in an enormous reduction of the development time for the numerical implementation of contact problems as well as the direct computation time and can ultimately assume a similar role in tribology as FEM has in structure mechanics or CFD methods, in hydrodynamics. Furthermore, it substantially simplifies analytical calculation and presents a sort of “pocket book edition” of the entirety contact mechanics. Measurements of the rheology of bodies in contact as well as their surface topography and adhesive properties are the inputs of the calculations. In particular, it is possible to capture the entire dynamics of a system – beginning with the macroscopic, dynamic contact calculation all the way down to the influence of roughness – in a single numerical simulation model. Accordingly, MDR allows for the unification of the methods of solving contact problems on different scales. The goals of this book are on the one hand, to prove the applicability and reliability of the method and on the other hand, to explain its extremely simple application to those interested.
1. Schlagwortkette Kontaktmechanik
Tribologie
Oberfläche
Rauigkeit
Dimensionsreduktion
Mathematisches Modell
SWB-Titel-Idn 416042449
Signatur Springer E-Book
Bemerkungen Elektronischer Volltext - Campuslizenz
Elektronische Adresse $uhttp://dx.doi.org/10.1007/978-3-642-53876-6
Internetseite / Link Volltext
Siehe auch Volltext
Siehe auch Cover
Siehe auch Inhaltstext
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