Prediction of mass adhesive damage based on the Rousselier model: Experimental and numerical analysis
Source abstract
Abstract
The study of the mechanical strength of adhesives remains an important area of research for researchers. These adhesives must be prepared in the form of mass test pieces to characterize them under different mechanical stresses. However, during the preparation of the test pieces several defects are likely to be present, namely air bubbles, cavities, or impurities. The behavior of the adhesive differs depending on the presence of one of these defects and, in most cases, the real behavior of the adhesive is not precisely known. For this purpose, several tests are necessary to have a close estimate of the adhesive`s behavior. To numerically model the behavior of the adhesive it is necessary to consider the presence of these types of defects. This paper proposes a damage criterion based on the Rousselier model, which describes the damage due to crack growth from the presence of cavities in an adhesive, assumed as a ductile material. The proposed damage model was developed and implemented in a user-defined subroutine in the ABAQUS finite element code. Other damage models integrated into ABAQUS were used. In addition, the extended finite element method (XFEM) was used in the numerical simulations to study automatic damage modelling by the appearance and propagation of cracks in highly stressed areas. The main objective of this work is an analysis by the finite element method to determine the elastoplastic behavior coupled with the damage in the mass adhesive, considering the size, position, and shape of the defect (porosities) by the proposed models. Initially, experimental tests were carried out on mass specimens of adhesive to characterize the tensile response and to determine their mechanical properties depending on the position and size of the defect, which may exist in the specimen following its fabrication. The numerical results were validated by uniaxial tensile tests on the mass adhesive. Comparisons with the damage models integrated into ABAQUS have proven their effectiveness in predicting the behavior of the adhesive in the presence of a cavity.
Source: expertdata · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Mechanical Behavior of Composites · Metal Forming Simulation Techniques · Advanced machining processes and optimization
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (34)
Show source-provided references
1. Bonding of densified beech wood using adhesives based on thermally modified soy proteins10.1007/s00107-017-1164-0 ↗
2. Die Nietkraft Verteilung in Zugbeanspruchten mit Konstanten Laschenquerschritten
3. Goland · 1944
4. Hart-Smith · 1973
5. Defects and uncertainties of adhesively bonded composite joints10.1007/s42452-021-04753-8 ↗
6. Bonding of polymer matrix composites
7. Computing the growth of naturally-occurring disbonds in adhesively-bonded joints
8. Integrity monitoring of adhesively bonded joints via an electromechanical impedance-based approach10.1177/1475921717732331 ↗
9. Ashforth · 2018
10. Fatigue behaviour and damage tolerant design of bonded joints for aerospace application on Fibre Metal Laminates and composites
11. Defects detection and identification in adhesively bonded joints between CFRP laminate and reinforced concrete beam using acousto-ultrasonic technique10.3390/jcs6110334 ↗
12. Determination of design mechanical properties of adhesives in a tensile and compression test
13. Simulation of the damage behaviour of electron beam welded joints with the Rousselier model10.1016/j.engfracmech.2012.07.002 ↗
14. Numerical simulation of ductile fracture with the Rousselier constitutive law10.1016/j.cma.2007.12.015 ↗
15. Fatigue of adhesively-bonded GFRP structural joints
16. Influence of the presence of defects on the adhesive layer for the single-lap bonded joint—Part II: probabilistic assessment of the critical state10.1016/j.ast.2016.12.020 ↗
17. Numerical analysis of the Influence of the presence of disbond region in adhesive layer on the stress intensity factors (SIF) and crack opening displacement (COD) in plates repaired with a composite patch10.12989/scs.2016.20.4.951 ↗
18. Influence of the presence of defects on the stresses shear distribution in the adhesive layer for the single-lap bonded joint10.12989/sem.2015.53.5.1017 ↗
19. Analysis of the presence of bonding defects on the fracture behavior of a damaged plate repaired by composite patch10.3221/IGF-ESIS49.33 ↗
20. Investigation of defect effects on adhesively bonded joint strength using cohesive zone modeling10.2478/scjme-2018-0023 ↗
21. Verification of selected failure criteria for adhesive bonded elements with different stiffness through the use of methacrylic adhesive10.3390/ma13184011 ↗
22. Experimental investigation of the effects of adhesive defects on the single lap joint strength10.1016/j.ijadhadh.2017.08.005 ↗
23. Elastoplastic fracture behavior of structural adhesives under monotonic loading10.1080/00218468708075409 ↗
24. Gurson · 1977
25. Fatigue damage of adhesive layers–experiments and models10.1016/j.mspro.2014.06.135 ↗
26. Houari · 2023
27. Ductile fracture models and their potential in local approach of fracture10.1016/0029-5493(87)90234-2 ↗
28. The Rousselier model for porous metal plasticity and ductile fracture10.1016/B978-012443341-0/50049-1 ↗
29. Experimental and numerical investigation for ductile fracture of Al-alloy 5052 using modified Rousselier model10.1016/j.commatsci.2013.01.011 ↗
30. Abaqus 6.9-EF online documentation—abaqus example problems manual—1.3. 18 inertia welding simulation using Abaqus/Standard and Abaqus/CAE
31. Analysis of crack formation and crack growth in concrete by means of fracture mechanics and finite elements10.1016/0008-8846(76)90007-7 ↗
32. Using finite element analysis to predict the damage in FGM-3D notched plate under tensile load; Different geometric concept10.1016/j.engstruct.2021.112160 ↗
33. Measurement of mixed-mode delamination fracture toughness of unidirectional glass/epoxy Strojnícky casopis-J Mech Enges with mixed-mode bending apparatus10.1016/0266-3538(96)00005-X ↗
34. A review of fatigue crack propagation modelling techniques using FEM and XFEM