A sub-stepping scheme for multi-scale analysis of solids
By D. Somer, E. A. Souza Neto, Wulf G. Dettmer, Djordje Peric. 2009
52 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/463313fa9a3a20324f02d02581b58f9ffb1e0a77
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- X. Martínez
- F. Otero
- Oriol Lloberas-Valls
- Martijn Stroeven
- Vinh Phu Nguyen
- Lambertus J. Sluys
- S. Oller
In Mechanics of Materials
- Vinh Phu Nguyen
- Martijn Stroeven
- Oriol Lloberas-Valls
- X. Martínez
- F. Otero
- Lambertus J. Sluys
- S. Oller
- Jian-Ying Wu
Citations in the corpus
- Homogenization-based multiscale crack modelling: from micro diffusive damage to macro cracks (2011, background): “[35] could be another option worth to be considered.”
- Multiscale Computational Homogenization: Review and Proposal of a New Enhanced-First-Order Method (2016, methodology): “adaptive strategies to solve the micro-scale problem only the minimum number of times necessary [93, 124], adaptive sub-incremental strategies to ensure the convergence of the multiscale solution in the presence of several sources of non-linearity [100, 110], model-order reduction techniques [41, 64”