9781139104166-1139104160-Mathematical Models in Contact Mechanics (London Mathematical Society Lecture Note Series)

Mathematical Models in Contact Mechanics (London Mathematical Society Lecture Note Series)

ISBN-13: 9781139104166
ISBN-10: 1139104160
Author: Mircea Sofonea
Publication date: 2016
Publisher: Cambridge University Press
Format: Printed Access Code 1 pages
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Book details

ISBN-13: 9781139104166
ISBN-10: 1139104160
Author: Mircea Sofonea
Publication date: 2016
Publisher: Cambridge University Press
Format: Printed Access Code 1 pages

Summary

Mathematical Models in Contact Mechanics (London Mathematical Society Lecture Note Series) (ISBN-13: 9781139104166 and ISBN-10: 1139104160), written by authors Mircea Sofonea, was published by Cambridge University Press in 2016. With an overall rating of 4.2 stars, it's a notable title among other books. You can easily purchase or rent Mathematical Models in Contact Mechanics (London Mathematical Society Lecture Note Series) (Printed Access Code) from BooksRun, along with many other new and used books and textbooks. And, if you're looking to sell your copy, our current buyback offer is $0.44.

Description

This text provides a complete introduction to the theory of variational inequalities with emphasis on contact mechanics. It covers existence, uniqueness and convergence results for variational inequalities, including the modelling and variational analysis of specific frictional contact problems with elastic, viscoelastic and viscoplastic materials. New models of contact are presented, including contact of piezoelectric materials. Particular attention is paid to the study of history-dependent quasivariational inequalities and to their applications in the study of contact problems with unilateral constraints. The book fully illustrates the cross-fertilisation between modelling and applications on the one hand and nonlinear mathematical analysis on the other. Indeed, the reader will gain an understanding of how new and nonstandard models in contact mechanics lead to new types of variational inequalities and, conversely, how abstract results concerning variational inequalities can be applied to prove the unique solvability of the corresponding contact problems.
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