β Scribed by Gautam Sagar, Erwin Stein (auth.), Ernst Stephan, Peter Wriggers (eds.)
No coin nor oath required. For personal study only.
The book includes different contributions that cover interdisciplinary research in the areas of
Β· Error controlled numerical methods, efficient algorithms and software development
Β· Elastic and in elastic deformation processes
Β· Models with multiscales and multi-physics
βHigh Performanceβ adaptive numerical methods using finite elements (FEM) and boundary elements (BEM) are described as well as efficient solvers for linear systems and corresponding software components for non-linear, coupled field equations of various branches of mechanics, electromagnetics, and geosciences.
Front Matter....Pages -
Martensitic Phase Transformations of Mono and Polycrystalline Shape Memory Alloys β A Theoretically and Numerically Unified Concept....Pages 1-28
Thermo-Hydro-Mechanical Modeling of Coupled Processes in Clay Materials....Pages 29-74
Multibody Contact Algorithms for Fracturing Solids....Pages 75-116
New Strategies in Finite Element Analysis of Material Processing....Pages 117-131
Computational Techniques for Multiscale Analysis of Materials and Interfaces....Pages 133-167
Numerical Modelling and Simulation of Atomic Force Microscopes....Pages 169-180
Finite Element and Boundary Element Approaches to Transmission and Contact Problems in Elasticity....Pages 181-199
Efficient Solvers for Mixed Finite Element Discretizations of Nonlinear Problems in Solid Mechanics....Pages 201-209
Computational Differential Geometry Contributions of theWelfenlab to GRK 615....Pages 211-235
Analysis of a Mathematical Model Describing Necrotic Tumor Growth....Pages 237-250
Back Matter....Pages -
Continuum Mechanics and Mechanics of Materials; Simulation and Modeling; Appl.Mathematics/Computational Methods of Engineering
π SIMILAR VOLUMES
This book includes different contributions that cover interdisciplinary research in Applied and Computational Mechanics. High Performance adaptive numerical methods using finite elements (FEM) and boundary elements (BEM) are described.
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