2014
DOI: 10.1051/meca/2014030
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Prediction of delamination crack growth in carbon/fiber epoxy composite laminates using non-local interface damage model

Abstract: The use of composite laminates is increasing in these days due to desired directional properties and low densities in comparison of metals. Delamination is a major source of failure in composite laminates where a crack like entity can initiate and propagate between different layers of composite laminates under given loading conditions. Damage mechanics based theories are employed to simulate the delamination phenomena between composite laminates. These damage models are inherently local and can cause the conce… Show more

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Cited by 7 publications
(8 citation statements)
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References 18 publications
(18 reference statements)
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“…The classical interface damage model shows the strain softening phenomenon during the degradation process (Borino et al, 2007;Ijaz et al, 2014). Due to this softening behaviour, the stress tends to localize in a narrow region in front of the crack tip.…”
Section: Non-local Interface Damage Model For Static Loadingmentioning
confidence: 99%
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“…The classical interface damage model shows the strain softening phenomenon during the degradation process (Borino et al, 2007;Ijaz et al, 2014). Due to this softening behaviour, the stress tends to localize in a narrow region in front of the crack tip.…”
Section: Non-local Interface Damage Model For Static Loadingmentioning
confidence: 99%
“…This domain dependent characteristic length l will also simulate the fibre bridging behaviour since bridging occurs over a certain domain during delamination crack growth in composite laminates. Now one can write the average of damage variable d over the surrounding domain using the weight function α 0 (r) (Ijaz et al, 2014)…”
Section: Non-local Interface Damage Model For Static Loadingmentioning
confidence: 99%
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“…[1,3,5,10,16,18,19,53,57,77] employed the continuum damage mechanics approach to model the degradation of non-coherent, cohesive interface elements. A formulation for a non-local damage-type cohesive zone model was provided by [14,42]. Within a thermomechanical framework [32,35,69,91]…”
Section: State-of-the-art Review Of Cohesive Zone Modelsmentioning
confidence: 99%
“…and using the extended forms of divergence theorem (42) and (43), for various parts of the body results in…”
Section: Weak Form Of the Balance Of Forcesmentioning
confidence: 99%