2013
DOI: 10.1016/j.compstruct.2012.11.019
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Elastic modulus of 3D carbon/carbon composite using image-based finite element simulations and experiments

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Cited by 51 publications
(30 citation statements)
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“…The method of asymptotic numerical homogenisation with periodic boundary conditions is one of the most effective approaches to obtain the effective homogenised stiffness matrix of a heterogeneous elastic material (Jansson 1992;Li 1997;Sharma et al 2013). In this approach, six boundary conditions are applied to a representative volume element (RVE), which is modelled with detailed micro/meso-scale multi-phasic constituents, to calculate the homogenised elastic properties of the RVE.…”
Section: Xct-image Based Numerical Homogenisationmentioning
confidence: 99%
See 1 more Smart Citation
“…The method of asymptotic numerical homogenisation with periodic boundary conditions is one of the most effective approaches to obtain the effective homogenised stiffness matrix of a heterogeneous elastic material (Jansson 1992;Li 1997;Sharma et al 2013). In this approach, six boundary conditions are applied to a representative volume element (RVE), which is modelled with detailed micro/meso-scale multi-phasic constituents, to calculate the homogenised elastic properties of the RVE.…”
Section: Xct-image Based Numerical Homogenisationmentioning
confidence: 99%
“…For instance, in the last decade XCT has been applied to characterise microstructures and properties of wide range of materials, such as geological materials (rock, soil and fossils) (Carlson, 2006), metals and alloys Marrow et al, 2006;Qian et al, 2008), porous materials (Kerckhofs et al, 2008), composites (Drummond et al, 2005;Sharma 2013), asphalt mixtures (Song et al, 2006), cement (Meyer et al, 2009) and concrete (Garboczi, 2002;Wang et al, 2003;Man and van Mier, 2008;Landis and Bolander, 2009). Many XCT studies acquire the internal structures of intact materials without external loading, or study damaged materials after loading (i.e.…”
Section: Introductionmentioning
confidence: 99%
“…In the cohesive zone model, the interfacial debonding and frictional sliding behavior as well as the effect of the residual stress have been considered. Sharma et al [21] developed an image-based finite element model to determine the homogenized effective elastic properties of 3D carbon/carbon composites. In this model, the imperfections of microstructure such as cracks and voids, the cross-section distortion and mis-alignment of the yarns were introduced by using X-ray tomography, and the yarn/matrix interfaces were modeled as frictional cohesive surfaces.…”
mentioning
confidence: 99%
“…The unit cells were analyzed for six independent load cases and are discussed as follows. Table 5 Interfacial properties for fiber bundle/matrix interface (Sharma (2013) The stress-strain response of the unit cells is shown in Fig.5 for e 11 and e 33 loading conditions. The response of the stresses was nonlinear nearly up to 0.1% strain and followed by an almost linear part up to peek.…”
Section: Imperfectly Bonded Interfaces (Case-2)mentioning
confidence: 99%
“…The unilateral contact and adhesion conditions in the normal directions are given as (Alfano (2006), Sharma (2013)). …”
Section: Homogenization and Periodic Boundary Conditionsmentioning
confidence: 99%