Further Insights by Theoretical Investigations of the Multiscale Arlequin Method
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Summary
The Arlequin method allows for concurrent multimodel and multiscale analyses of mechanical problems and is helpful for the design of reliable choices.
- Type
- article
- Published
- 2008-01-01
- Cited by
- 76
- References
- 22
- Access
- Open access
- OpenAlex
- https://openalex.org/W1985625692
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:60874459
Keywords
Simple (philosophy), Computer science, Applied mathematics, Mathematics, Epistemology
References
- Some basic problems of the mathematical theory of elasticity
- Introduction to Continuum Mechanics
- Elliptic Problems in Nonsmooth Domains
- On the existence, uniqueness and approximation of saddle-point problems arising from lagrangian multipliers
- A Force-Based Blending Model forAtomistic-to-Continuum Coupling
- On the L2 and the H1 couplings for an overlapping domain decomposition method using Lagrange multipliers
- The Arlequin method as a flexible engineering design tool
- Application of the Arlequin method to some structures with defects
- Book Reviews : The Finite Element Method (Revised): O.C. Zienkiewicz McGraw-Hill Book Co., New York, New York
- Error-bounds for finite element method
- Computational analysis of modeling error for the coupling of particle and continuum models by the Arlequin method
- Global-local approaches: the Arlequin framework
- Analyse mathématique de la méthode Arlequin mixte
- Level-Sets and Arlequin framework for dynamic contact problems
- From Molecular Models¶to Continuum Mechanics
- The finite element method for elliptic problems
- A bridging domain method for coupling continua with molecular dynamics
- On the application of the Arlequin method to the coupling of particle and continuum models
- Multiscale mechanical problems: the Arlequin method
- Coupling of atomistic and continuum models in the Arlequin framework
Cited by
- Propagation numérique de zones critiques dans un pneumatique par approches multi-modèles
- Contributions à la modélisation avancée des machines tournantes en dynamique transitoire dans le cadre Arlequin
- Approches numérique multi-échelle/multi-modèle de la dégradation des matériaux composites
- Modelling-based design of anisotropic piezocomposite transducers and multi-domain analysis of smart structures
- Numerical strategy for unbiased homogenization of random materials
- Heterogeneous asynchronous time integrators for computational structural dynamics
- Error estimation and model adaptation for a stochastic‐deterministic coupling method based on the Arlequin framework
- Variable kinematic plate elements coupled via Arlequin method
- Coupling of nonlocal and local continuum models by the Arlequin approach
- Incompressibility in the multimodel Arlequin framework
- On the use of XFEM within the Arlequin framework for the simulation of crack propagation
- A Stochastic-deterministic Coupling Method for Multiscale Problems. Application to Numerical Homogenization of Random Materials☆
- Bridging techniques in a multi-scale modeling of pattern formation
- Modeling and computation of fretting wear of structures under sharp contact
- Multi-scale techniques to analyze instabilities in sandwich structures
- A stochastic-deterministic coupling method for continuum mechanics
- A bridging technique to analyze the influence of boundary conditions on instability patterns
- Arlequin based PGD domain decomposition
- Ghost forces and spurious effects in atomic‐to‐continuum coupling methods by the Arlequin approach
- Multiscale Modeling of Complex Dynamic Problems: An Overview and Recent Developments
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