A multi-level computational model for multi-scale damage analysis in composite and porous materials

By Somnath Ghosh, Kyunghoon Lee, P. Raghavan. 2001

412 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/2e223276b386e1760bbc3420ea8e5a779a2e63a3

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

1. V. Kouznetsova
2. Mgd Marc Geers
3. Lambertus J. Sluys
4. Stéphane P.A. Bordas
5. Vinh Phu Nguyen
6. Philippe H. Geubelle
7. M. H. Aliabadi
8. G. Sfantos

In Mechanics of Materials

1. Carlos Armando Duarte
2. Stéphane P.A. Bordas
3. V. Kouznetsova
4. Mgd Marc Geers
5. Vinh Phu Nguyen
6. J. Pereira
7. Timon Rabczuk
8. Dae-Jin Kim

Citations in the corpus

• Eigendeformation-based reduced order homogenization for failure analysis of heterogeneous materials (2007, background): “Various hierarchical techniques [13,14] and higher order homogenization techniques [15] have been developed to extend the range of validity of O(1) computational homogenization approaches.”
• MULTISCALE CONTINUOUS AND DISCONTINUOUS MODELING OF HETEROGENEOUS MATERIALS: A REVIEW ON RECENT DEVELOPMENTS (2011, positive): “In non-critical regions, a phenomenological or a micromechanically derived constitutive model is adopted whereas a CH model is realized for hot spots.(33,163) The partition of the macro solid into non-critical domains and hot spots is usually realized adaptively based on error analysis in quantities”
• Mechanical properties of lattice materials via asymptotic homogenization and comparison with alternative homogenization methods (2013, methodology): “To capture these local effects, AH can be integrated with the finite element mesh superposition method [65–67] or an adaptive multiscale methodology [68].”
• Strong coupling methods in multi-phase and multi-scale modeling of inelastic behavior of heterogeneous structures (2003, neutral): “see [15,21,28] or [6]).”
• Computational homogenization for the multi-scale analysis of multi-phase materials (2002, background): “…(1995); Ghosh et al. (1995, 1996) and further developed and improved in more recent works by Smit et al. (1998); Smit (1998); Miehe et al. (1999b); Miehe and Koch (2002); Michel et al. (1999); Feyel and Chaboche (2000); Terada and Kikuchi (2001); Ghosh et al. (2001); Kouznetsova et al. (2001a).”
• Multi-scale boundary element modelling of material degradation and fracture (2007, methodology): “Multi-scale methods can also provide valuable informations of the damage evolution in a material throughout different scales [11—14].”
• Concurrent multi-level model for damage evolution in microstructurally debonding composites (2007, positive): “…tackled by multi-scale modeling methods e.g. in Smit et al. (1998), Fish and Shek (2000), Fish et al. (1999), Oden and Zohdi (1997), Vemaganti and Oden (2001), Ghosh et al. (2001), Raghavan and Ghosh (2004a,b), Terada and Kikuchi (2000), Zohdi and Wriggers (1999) and Tamma and Chung (1999).”
• Statistically Equivalent Representative Volume Elements for Unidirectional Composite Microstructures: Part I - Without Damage (2006, methodology): “A special method of constructing a periodic computational domain with non-straight edges containing periodically positioned nodes for the nonuniform microstructure has been developed in [ 29 ,30].”
• The Mori–Tanaka method for composite materials with nonlinear interface debonding (2005, methodology): “Keywords: Interfacial debonding; Nonlinear behavior; Size effects; Micromechanics; Particulate reinforced material”