On the determination of the cohesive zone properties of an adhesive layer from the analysis of the wedge-peel test

An extensive numerical study of the mechanics of the "wedge-peel test" is performed in order to analyze the mode I steady state debonding of A sandwich structure made of two thin plastically deforming metallic plates bonded with an adhesive. The constitutive response of the metallic plates is modeled by J(2) flow theory, and the behavior of the adhesive layer is represented with a cohesive zone model characterized by a maximum separation stress and the fracture energy. A steady-state finite element code accounting for finite rotation has been-developed for the analysis of this problem. Calculations performed with the steady-state formulation are shown to be much faster than simulations involving both crack initiation and propagation within a standard, non-steady-state code. The goal of this study is to relate the measurable parameters of the test to the corresponding fracture process zone characteristics for a representative range of adherent properties and-test conditions. An improved beam bending model for the energy release rate is assessed by comparison with the numerical results. Two procedures are proposed for identifying the cohesive zone parameters from experimental measurements. (C) 2003 Elsevier Science Ltd. All rights reserved.

[1]  Thomas Pardoen,et al.  Predictive fracture model for adhesively-bonded joints failing with extensive plastic yielding , 2000 .

[2]  John W. Hutchinson,et al.  Interface strength, work of adhesion and plasticity in the peel test , 1998 .

[3]  Martin Y.M. Chiang,et al.  Plastic deformation analysis of cracked adhesive bonds loaded in shear , 1994 .

[4]  A. Needleman A Continuum Model for Void Nucleation by Inclusion Debonding , 1987 .

[5]  Y. Mai,et al.  Mode-l Fracture Behaviour of Adhesive Joints. Part II. Stress Analysis and Constraint Parameters , 1995 .

[6]  Kyung-Suk Kim,et al.  Elasto-Plastic Analysis of the Peel Test for Thin Film Adhesion , 1988 .

[7]  J. Cognard Science et technologie du collage , 2003 .

[8]  J. G. Williams,et al.  Analytical solutions for cohesive zone models , 2002 .

[9]  Kenneth M. Liechti,et al.  COHESIVE ZONE MODELING OF CRACK NUCLEATION AT BIMATERIAL CORNERS , 2000 .

[10]  Viggo Tvergaard,et al.  On the toughness of ductile adhesive joints , 1996 .

[11]  M. D. Thouless,et al.  Determining the toughness of plastically deforming joints , 1998 .

[12]  Viggo Tvergaard,et al.  Toughness of an interface along a thin ductile layer joining elastic solids , 1994 .

[13]  Anthony G. Evans,et al.  MECHANICS OF MATERIALS: TOP-DOWN APPROACHES TO FRACTURE , 2000 .

[14]  Guk-Rwang Won American Society for Testing and Materials , 1987 .

[15]  John W. Hutchinson,et al.  Quasi-Static Steady Crack Growth in Small-Scale Yielding , 1980 .

[16]  Clifford Goodman,et al.  American Society for Testing and Materials , 1988 .

[17]  J. Hutchinson,et al.  The relation between crack growth resistance and fracture process parameters in elastic-plastic solids , 1992 .

[18]  Nikolaos Aravas,et al.  Elastoplastic analysis of the peel test , 1988 .

[19]  K. Bathe,et al.  An Iterative Finite Element Procedure for the Analysis of Piezoelectric Continua , 1995 .

[20]  Chad M. Landis,et al.  Crack velocity dependent toughness in rate dependent materials , 2000 .

[21]  M. D. Thouless,et al.  Numerical simulations of adhesively-bonded beams failing with extensive plastic deformation , 1999 .

[22]  M. D. Thouless,et al.  Deformation and fracture of adhesive layers constrained by plastically-deforming adherends , 2000 .