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Advanced finite element technologies [electronic resource] / Jörg Schröder, Peter Wriggers, editors

Schröder, Jörg (Mechanical engineer), editor.; Wriggers, P., editor.
2016
TA347.F5
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Title
Advanced finite element technologies [electronic resource] / Jörg Schröder, Peter Wriggers, editors
ISBN
9783319319254 (electronic book)
3319319256 (electronic book)
9783319319230
Published
Switzerland : Springer, 2016.
Language
English
Description
1 online resource (vii, 236 pages) : illustrations.
Call Number
TA347.F5
Dewey Decimal Classification
518/.25
Summary
The book presents an overview of the state of research of advanced finite element technologies. Besides the mathematical analysis, the finite element development and their engineering applications are shown to the reader. The authors give a survey of the methods and technologies concerning efficiency, robustness and performance aspects. The book covers the topics of mathematical foundations for variational approaches and the mathematical understanding of the analytical requirements of modern finite element methods. Special attention is paid to finite deformations, adaptive strategies, incompressible, isotropic or anisotropic material behavior and the mathematical and numerical treatment of the well-known locking phenomenon. Beyond that new results for the introduced approaches are presented especially for challenging nonlinear problems.
Bibliography, etc. Note
Includes bibliographical references.
Access Note
Access limited to authorized users.
Source of Description
Online resource; title from PDF title page (SpringerLink, viewed May 26, 2016).
Added Author
Schröder, Jörg (Mechanical engineer), editor.
Wriggers, P., editor.
Series
Courses and lectures ; v. 566.
Available in Other Form
Advanced Finite Element Technologies
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All Resources
Least-squares mixed finite elements for hyperelasticity
Discretization methods for solids undergoing finite deformations
On the use of anisotropic triangles with mixed finite elements: application to an "immersed" boundary with the incompressible Stokes problem
Stress-based finite element methods in linear and nonlinear solid mechanics
Topics of mathematical fundamentals, mixed methods in elasticity, and plasticity
Discontinuous Galerkin methods ND reduced order models.

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