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The Boundary Integral Approach to Static and Dynamic Contact Problems: Equality and Inequality Methods

The Boundary Integral Approach to Static and Dynamic Contact Problems: Equality and Inequality Methods
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Field name Details
Dewey Class 500
Title The Boundary Integral Approach to Static and Dynamic Contact Problems ([EBook]) : Equality and Inequality Methods / by Heinz Antes, Panagiotis D. Panagiotopoulos.
Author Antes, Heinz
Added Personal Name Panagiotopoulos, Panagiotis D. , 1950-1998. author.
Other name(s) SpringerLink (Online service)
Publication Basel : Birkhäuser , 1992.
Physical Details XV, 307 pages : online resource.
Series International Series of Numerical Mathematics / Internationale Schriftenreihe zur Numerischen Mathematik / Série Internationale d’Analyse Numérique ; 108
ISBN 9783034886505
Summary Note The fields of boundary integral equations and of inequality problems, or more gen­ erally, of nonsmooth mechanics, have seen, in a remarkably short time, a considerable development in mathematics and in theoretical and applied mechanics. The engineering sciences have also benefited from these developments in that open problems have been attacked succesfully and entirely new methodologies have been developed. The contact problems of elasticity is a class of problems which has offered many open questions to deal with, both to the research workers working on the theory of boundary integral equations and to those working on the theory of inequality problems. Indeed, the area of static and dynamic contact problems could be considered as the testing workbench of the new developments in both the inequality problems and in the boundary integral equations. This book is a first attempt to formulate and study the boundary integral equations arising in inequality contact problems. The present book is a result of more than two decades of research and teaching activity of the first author on boundary integral equations and, of the second author, on inequality problems, as well as the outgrowth of seminars and courses for a variety of audiences in the Technical University of Aachen, the Aristotle University of Thessa­ loniki, the Universities of Bochum, of Hamburg and Braunschweig, the Pontificia Univ. Catolica in Rio de Janeiro etc.:
Contents note 1 Introductory Material -- 2 The Direct and Indirect B.I.E.M. for Bilateral Problems -- 3 Boundary Integral Formulations for Some Special Elastostatic B.V.Ps -- 4 On the Numerical Implementation of Boundary Element Equations -- 5 Extension to Dynamic Problems -- 6 Dynamic Interaction Problems -- 7 B.I. Formulations for the Signorini-Fichera Inequality Problem -- 8 Mathematical Study of the B.I. Formulations of the Signorini-Fichera B.V.P. -- 9 Boundary Integral Formulation of the Frictional Unilateral Contact B.V.P. -- 10 Boundary Integral Formulations for the Monotone Multivalued Boundary Conditions -- 11 Elastodynamic Unilateral Problems. A B.I.E. Approach -- 12 Nonconvex Unilateral Contact Problems -- 13 Miscellanea -- References.
System details note Online access to this digital book is restricted to subscription institutions through IP address (only for SISSA internal users)
Internet Site http://dx.doi.org/10.1007/978-3-0348-8650-5
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