2018
DOI: 10.1016/j.ijsolstr.2017.10.031
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A numerical framework to analyze fracture in composite materials: From R-curves to homogenized softening laws

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Cited by 32 publications
(15 citation statements)
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“…Both glass fibre and epoxy matrix are assumed to be linear elastic, isotropic solids. A cohesive surface contact between fibre and matrix is defined and follows a traction-separation law with the properties given in Table 1, where the interfacial tensile strength is assumed to be two-thirds of the shear strength, σ N I = 2σ S I /3 [8]. To compare the effect of matrix cracking and interface debonding more directly, we choose two sets of material parameters: The predicted stress-strain responses of single edge cracked plate made from bulk matrix and fibre-reinforced composites are summarised in Fig.…”
Section: Singe-edge Cracked Plate Subjected To Tensionmentioning
confidence: 99%
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“…Both glass fibre and epoxy matrix are assumed to be linear elastic, isotropic solids. A cohesive surface contact between fibre and matrix is defined and follows a traction-separation law with the properties given in Table 1, where the interfacial tensile strength is assumed to be two-thirds of the shear strength, σ N I = 2σ S I /3 [8]. To compare the effect of matrix cracking and interface debonding more directly, we choose two sets of material parameters: The predicted stress-strain responses of single edge cracked plate made from bulk matrix and fibre-reinforced composites are summarised in Fig.…”
Section: Singe-edge Cracked Plate Subjected To Tensionmentioning
confidence: 99%
“…We proceed to simulate three-point bending (TPB) experiments on a notched beam to predict the microscale crack topology and the matrix-dominated toughness of the composite lamina. This is achieved by means of an embedded cell model, following the approach developed in [8,10]. As shown in Fig.…”
Section: Single-edge Notched Three-point Bending Testmentioning
confidence: 99%
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“…The most widely used are periodic RVEs including periodic boundary conditions (PBC) to characterize the elastic and inelastic behaviors of heterogeneous materials up to deformation localization [7][8][9][10][11][12][13]. It is important to note that PBC are not appropriate to study damage processes, for that purpose embedded cell models are often considered [14,15]. Finally, other modelling schemes can be found such as the extended RVE concept developed by [16], which avoids the periodicity requirement.…”
Section: Introductionmentioning
confidence: 99%
“…They also provided the clarification regarding the minimum number of interface elements within the cohesive zone. Herráez et al [19] developed a numerical framework to obtain the crack resistance curve and its corresponding softening law for fracture analysis in composite materials under small scale bridging. A methodology to determine the constitutive parameters for the simulation of progressive delamination, taking into account the size of a cohesive finite element and the length of the cohesive zone and ensuring the correct dissipation of energy, was proposed by Turon et al [20].…”
Section: Introductionmentioning
confidence: 99%