A Direct Method for the Assessment of Cohesive Zone Models for Thin Adhesive Layers Loaded in Mode I, Mode II, and Mixed-Mode I/II
Author(s) -
Éric Paroissien,
Frédéric Lachaud,
Joseph Morlier,
Sébastien Schwartz
Publication year - 2018
Publication title -
reviews of adhesion and adhesives
Language(s) - English
Resource type - Journals
eISSN - 2168-0973
pISSN - 2168-0965
DOI - 10.7569/raa.2018.097301
Subject(s) - cohesive zone model , context (archaeology) , materials science , mode (computer interface) , adhesive , finite element method , work (physics) , structural engineering , bilinear interpolation , mechanics , composite material , fracture mechanics , computer science , mechanical engineering , engineering , physics , geology , layer (electronics) , paleontology , computer vision , operating system
In the context of increasing the strength-to-mass ratio of lightweight structures, the adhesively bonded joining technology appears to be an attractive solution. Nevertheless, this attractiveness of the adhesive bonding is effective only when the structural integrity of joints is ensured. In the literature, the cohesive zone models (CZMs) are shown to be able to predict both the static and fatigue strengths of adhesively bonded joints. The strength prediction is dependent on material laws and associated material parameters, characterizing the bondline behaviour mainly under pure mode I, mode II and mixed-mode I/II. The characterization methods are thus crucial. This paper aims at assessing the capabilities to identify the parameters of a particular CZM for both the inverse method, based on the energy balance associated with the path independent J-integral, and of a direct method described in this present work. The particular CZM has a classical shape based on the definition of a bilinear law for each of both pure modes, associated with pure mode interaction energy laws for initiation and propagation under mixed-mode I/II. The methodology used in this paper is based on a numerical test campaign only, involving the macro-element (ME) technique. A new approach for the fast formulation and implementation of ME modelling of two bonded beams is described.
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