IUTAM Symposium on Discretization Methods for Evolving Discontinuities : Proceedings of the IUTAM Symposium held in Lyon, France, September 4-7, 2006
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書誌事項
IUTAM Symposium on Discretization Methods for Evolving Discontinuities : Proceedings of the IUTAM Symposium held in Lyon, France, September 4-7, 2006
（IUTAM bookseries, v. 5）
Springer, c2007
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注記
Includes bibliographical references and indexes
内容説明・目次
内容説明
In recent years, discretization methods have been proposed which are more flexible and which have the potential of capturing (moving) discontinuities in a robust and efficient manner. This monograph assembles contributions of leading experts with the most recent developments in this rapidly evolving field. It provides the most comprehensive coverage of state-of-the art numerical methods for treating discontinuities in mechanics.
目次
- Preface
- Meshless Finite Element Methods: Meshless discretisation of nonlocal damage theories, by H. Askes, T. Bennett and S. Kulasegaram
- Three-dimensional non-linear fracture mechanics by enriched meshfree methods without asymptotic enrichment, by S. Bordas, C. Zi and T. Rabczuk
- Accounting for weak discontinuities and moving boundaries in the context of the Natural Element Method and model reduction techniques, by F. Chinesta, F. Cueto, P. Joyot and P. Villon
- Discontinuous Galerkin Methods: Modeling evolving discontinuities with spacetime discontinuous Galerkin methods, by R. Abedi, S.-H. Chung, M.A. Hawker, J. Palaniappan and R.B. Haber
- Analysis of a finite element formulation for modelling phase separation G.N. Wells and K. Garikipati
- Finite Element Methods with Embedded Discontinuities: Recent developments in the formulation of finite elements with embedded strong discontinuities, by F. Armero and C. Linder
- Evolving material discontinuities: Numerical modeling by the Continuum Strong Discontinuity Approach (CSDA), by J. Oliver, A.E. Huespe, S. Blanco and D.L. Linero
- A 3D cohesive investigation on branching for brittle materials, by R.C. Yu, A. Pandolfi and M. Ortiz
- Partition-of-Unity Based Finite Element Methods: On applications of XFEM to dynamic fracture and dislocations, by T. Belytschko, J.-H. Song, H. Wang and R. Gracie
- Some improvements of XFEM for cracked domains, by E. Chahine, P. Laborde, J. Pommier, Y. Renard and M. Salaun
- 2D X-FEM simulation of dynamic brittle crack propagation, by A. Combescure, A. Gravouil, H. Maigre, J. Rethore and D. Gregoire
- A numerical framework to model 3-D fracture in bone tissue with application to failure of the proximal femur, by T.C. Gasser and G.A. Holzapfel
- Application of X-FEM to 3D real cracks and elastic-plastic fatigue crack growth, by A. Gravouil, A. Combescure, T. Elguedj, E. Ferrie, J.-Y. Buffiere and W. Ludwig
- Accurate simulation offrictionless and frictional cohesive crack growth in quasi-brittle materials using XFEM B.L. Karihaloo and Q.Z. Xiao
- On the application of Hansbo's method for interface problems, by B. Kuhi, Ph. Jager, J. Mergheim and P. Steinmann
- An optimal explicit time stepping scheme for cracks modeled with X-FEM, by T. Menouillard, N. Moes and A. Combescure
- Variational Extended Finite Element Model for cohesive cracks: Influence of integration and interface law, by G. Meschke, P. Dumstorff and W. Fleming
- An evaluation of the accuracy of discontinuous finite elements in explicit dynamic calculations, by J.J. C. Remmers, R. de Borst, A. Needleman
- A discrete model for the propagation of discontinuities in a fluid-saturated medium, by J. Rethore, R. de Borst and M.-A. Abellan
- Single domain quadrature techniques for discontinuous and non-linear enrichments in local Partition of Unity FEM, by G. Ventura
- Other Discretization Methods: Numerical determination of crack stress and deformation fields in gradient elastic solids, by G.F. Karlis, S.V. Tsinopoulos, D. Polyzos and Th.E. Beskos
- The variational formulation of brittle fracture: Numerical implementation and extensions, by B. Bourdin
- Measurement and identification techniques for evolving discontinuities, by F. Hild, J. Rethore and S. Roux
- Conservation under incompatibility for fluid-solid-interaction problems: The NPCL method, by E.H. van Brummelen and R. de Borst
- Author Index
- Subject Index.
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