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Computational Contact Mechanics: Geometrically Exact Theory for Arbitrary Shaped Bodies - Softcover

 
9783642315329: Computational Contact Mechanics: Geometrically Exact Theory for Arbitrary Shaped Bodies

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Synopsis

Differential Geometry of Surfaces and Curves.- Closest Point Projection Procedure and Corresponding Curvilinear Coordinate System.- Geometry and Kinematics of Contact.- Weak Formulation of Contact Conditions.- Contact Constraints and Constitutive Equations for Contact Tractions.- Linearization of the Weak Forms - Tangent Matrices in a Covariant Form.- Surface-To-Surface Contact - Various Aspects for Implementations.- Special Case of Implementation - Reduction into 2D Case.- Implementation of Contact Algorithms with High Order FE.- Anisotropic Adhesion-Friction Models - Implementation.- Experimental Validations of the Coupled Anistropi.- Various Aspects of Implementation of the Curve-To-Curve Contact Model.- 3D-Generalization of the Euler-Eytelwein Formula Considering Pitch.

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From the Back Cover

Introduction to Computational Contact Mechanics: A Geometrical Approach
Alexander Konyukhov and Ridvan Izi - Karlsruhe Institute of Technology, Germany

Introduction to Computational Contact Mechanics: A Geometrical Approach covers the fundamentals of computational contact mechanics and focuses on its practical implementation. Part one of this textbook focuses on the underlying theory and covers essential information about differential geometry and mathematical methods which are necessary to build the computational algorithm independently from other courses in mechanics. The geometrically exact theory for the computational contact mechanics is described in step-by-step manner, using examples of strict derivation from a mathematical point of view. The final goal of the theory is to construct in the independent approximation form /so-called covariant form, including application to high-order and isogeometric finite elements.

The second part of a book is a practical guide for programming of contact elements and is written in such a way that makes it easy for a programmer to implement using any programming language. All programming examples are accompanied by a set of verification examples allowing the user to learn the research verification technique, essential for the computational contact analysis.

Key features:

  • Covers the fundamentals of computational contact mechanics
  • Covers practical programming, verification and analysis of contact problems
  • Presents the geometrically exact theory for computational contact mechanics
  • Describes algorithms used in well-known finite element software packages
  • Describes modeling of forces as an inverse contact algorithm
  • Includes practical exercises
  • Contains unique verification examples such as the generalized Euler formula for a rope on a surface, and the impact problem and verification of thе percussion center
  • Accompanied by a website hosting software

Introduction to Computational Contact Mechanics: A Geometrical Approach is an ideal textbook for graduates and senior undergraduates, and is also a useful reference for researchers and practitioners working in computational mechanics.

About the Author

Alexander Konyukhov has been working at Karlsruhe Institute of Technology in Germany since 2002, where he has made his Habilitation in 2010 in the field of Geometrically exact theory of contact interaction. His main areas of research are computational and theoretical mechanics. He is recognized expert in the field of Computational Contact Mechanics, authors of other books in Computational Contact Mechanics and has numerous publications in international journals. His special teaching interest in Computational Contact Mechanics has led to this book.

Ridvan Izi is a member of the academic staff in the Institute of Mechanics at Karlsruhe Institute of Technology. His work focuses on computational contact problems.

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Other Popular Editions of the Same Title

9783642315305: Computational Contact Mechanics: Geometrically Exact Theory for Arbitrary Shaped Bodies (Lecture Notes in Applied and Computational Mechanics, 67)

Featured Edition

ISBN 10:  3642315305 ISBN 13:  9783642315305
Publisher: Springer, 2012
Hardcover