Mixed-mode cohesive-zone models for fracture of an adhesively bonded polymer–matrix composite

By Suyi Li, Michael D. Thouless, Anthony M. Waas, J. Schroeder, Pablo D. Zavattieri. 2006

273 citations recorded by the source corpus.

Subfields: Building and Construction, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/8fcb6cb595354ead38b67766d92dc408cfde8b02

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In Building and Construction

In Mechanics of Materials

Citations in the corpus

Discrete cohesive zone model for mixed-mode fracture using finite element analysis (2006, methodology): “Cohesive strength rC and sC can be the tensile strength and shear strength, respectively, of the material system, and a method to measure this as a system parameter is provided in [7, 18 ,32,33].”
Modelling adhesive joints with cohesive zone models: effect of the cohesive law shape of the adhesive layer (2013, background): “Thus, initiation of damage is coupled between tension and shear [41].”
A fatigue degradation law for cohesive interface elements – Development and application to composite materials (2010, background): “They are also being successfully applied to predicting crack propagation along adhesive bond-lines [8,9,10,11].”
An improved description of the exponential Xu and Needleman cohesive zone law for mixed-mode decohesion (2006, methodology): “With the mode-I and mode-II parameters known, a mixed-mode cohesive zone model was formulated and the fracture of adhesive joints under mixed-mode loading conditions was successfully simulated [22, 26 ,45].”
Interfacial stress analysis and prediction of debonding for a thin plate bonded to a curved substrate (2009, methodology): “This approach was used by Kafkalidis and Thouless (2002), and Li et al. (2006), among others.”
Direct extraction of rate-dependent traction–separation laws for polyurea/steel interfaces (2009, unknown): “Although some methods to reduce the frictional effects have been proposed, such as incorporation of a small steel wire as a spacer between the adherends (Li et al., 2006), the improvement remains unclear.”
Using a cohesive damage model to predict the tensile behaviour of CFRP single-strap repairs (2008, background): “Regarding these types of laws, one of the first studies included a mixed-mode embedded-process-zone (EPZ) model (Tvergaard and Hutchinson, 1993; Tvergaard and Hutchinson, 1996) to study interfacial fracture of bi-material systems.”