2006
DOI: 10.1016/j.engfracmech.2005.12.006
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An improved description of the exponential Xu and Needleman cohesive zone law for mixed-mode decohesion

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Cited by 260 publications
(180 citation statements)
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“…The third case study highlights the sensitivity of CZMs to traction controlled mode mixity. Previous papers have typically used double cantilever beam data with uneven bending moment to validate cohesive zone performance under mode I and mixed-mode conditions (Sørensen and Jacobsen, 2003;van den Bosch et al, 2006;Park et al, 2009;Mosler and Scheider, 2011). The three case studies presented in this paper provide further challenges in the assessment of mixed-mode cohesive zone performance and should be considered in addition to double cantilever beam simulation.…”
Section: Discussionmentioning
confidence: 99%
“…The third case study highlights the sensitivity of CZMs to traction controlled mode mixity. Previous papers have typically used double cantilever beam data with uneven bending moment to validate cohesive zone performance under mode I and mixed-mode conditions (Sørensen and Jacobsen, 2003;van den Bosch et al, 2006;Park et al, 2009;Mosler and Scheider, 2011). The three case studies presented in this paper provide further challenges in the assessment of mixed-mode cohesive zone performance and should be considered in addition to double cantilever beam simulation.…”
Section: Discussionmentioning
confidence: 99%
“…In other words, if a potential traction-separation law is formulated, it is not possible to distinguish energetically between pure mode I and pure mode II, as the fracture energy is required to be independent from the fracture path. However, as pointed out by some authors [92,93], it is reasonable to assume that the work of decohesion should be path dependent, as the energy dissipated in a fracture process depends on some microstructural details that inherently make mode II different from mode I, at least at a macroscopic level. In the framework introduced above, the fracture energy path-dependency can be achieved by simply discarding Eq.…”
Section: Damaged Interface: Cohesive Traction-separation Lawsmentioning
confidence: 99%
“…These laws allow for different fracture energies in different mode mixities. Also, the lack of a potential introduces a path-dependency, which has a physical ground considering that cohesive zone models can describe an irreversible damage process at an interface (van den Bosch et al 2006). In this paper two cohesive zone laws are used to model the interfacial behavior in the normal and in the tangential directions.…”
Section: Cohesive Zone Modelingmentioning
confidence: 99%