An approach to micro-macro modeling of heterogeneous materials
By V. Kouznetsova, W. Brekelmans, Fpt Frank Baaijens. 2001
980 citations recorded by the source corpus.
Subfields: Automotive Engineering, Mechanical Engineering, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/12647ae804cbe6386fe398a38ebc2cf7506a1fc1
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Automotive Engineering
- Mgd Marc Geers
- V. Kouznetsova
- Lambertus J. Sluys
- E. Coenen
- W. Brekelmans
- Martijn Stroeven
- İ. Özdemir
- Dierk Raabe
In Mechanical Engineering
- Franz Roters
- Dierk Raabe
- Philip Eisenlohr
- T. Bieler
- Mgd Marc Geers
- L. Hantcherli
- D. Tjahjanto
- V. Kouznetsova
In Mechanics of Materials
- Lambertus J. Sluys
- Vinh Phu Nguyen
- R. de Borst
- Franz Roters
- Mgd Marc Geers
- Dierk Raabe
- Martijn Stroeven
- H. Askes
Citations in the corpus
- Computational homogenization for the multi-scale analysis of multi-phase materials (2002, methodology): “In the present work an alternative scheme, which employs the direct condensation of the constrained degrees of freedom, as has been presented in Kouznetsova et al. (2001a), is used.”
- Computational homogenization for adhesive and cohesive failure in quasi‐brittle solids (2010, background): “The consistent tangent in the undeformed state H0 is obtained by using the equations (7) and (9) in combination with condensation of the microscopic tangent matrix in the undeformed state [20].”
- Variational Foundations and Generalized Unified Theory of RVE-Based Multiscale Models (2016, methodology): “The use of RVE-based theories in situations of practical interest relies almost exclusively on techniques of computational homogenization, based on finite element methods [30,57,64,77,78,79,80,81,82, 93,115,121].”
- Homogenization-based multiscale crack modelling: from micro diffusive damage to macro cracks (2011, methodology): “where K∗ is the condensed stiffness matrix according to the degrees of freedom of the nodes along the right edge, see [8] for a discussion on this static condensation procedure.”
- Perturbation-based stochastic multi-scale computational homogenization method for the determination of the effective properties of composite materials with random properties (2016, methodology): “Details of the computational homogenization method for heterogeneous materials adopted in this work can be found in [5,30,31].”