FE2 multiscale in linear elasticity based on parametrized microscale models using proper generalized decomposition

By F. E. Halabi, David González, A. Chico, Manuel Doblaré. 2013

47 citations recorded by the source corpus.

Subfields: Biomedical Engineering, Computational Theory and Mathematics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/0121647057f0e6e6e6b22c8d3afa6fe9b706ea75

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Biomedical Engineering

1. Pierre-Alain Guidault
2. Massimiliano Cremonesi
3. Pierre Ladevèze
4. David Néron

In Computational Theory and Mathematics

1. Pierre Ladevèze
2. Pierre-Alain Guidault
3. Anthony Nouy

In Mechanics of Materials

1. Pierre Ladevèze
2. Pierre-Alain Guidault
3. Massimiliano Cremonesi
4. David Néron
5. Anthony Nouy
6. Ludovic Chamoin
7. Carlos Armando Duarte

Citations in the corpus

• Multiscale structural topology optimization with an approximate constitutive model for local material microstructure (2015, unknown): “Most of the existing ROMs constructed using reduction strategies such as Proper Orthogonal Decomposition (POD) [24,25], Proper Generalized Decomposition (PGD) [26–28], material map model [29,30], eigendeformation-based reduction [31,32], Nonuniform Transformation Field Analysis (NTFA) [33–36], and N”
• A PGD-based homogenization technique for the resolution of nonlinear multiscale problems (2013, methodology): “The issue of the multiscale analysis of structures using the PGD technique has also been addressed in [46] where the PGD method was used in a FE2 technique to solve the problems defined at the level of the RVE for any possible sets of geometry, material properties and boundary conditions.”