Abstract
In this study, utilizing relatively refined meshes, we present a novel Cohesive Zone Model (CZM) to predict delamination propagation precisely and reliably in composite laminates under static loads. This finite element analysis consists to define elements at the interface between two composite plates and an interface damage law. This analysis was conducted using ABAQUS software, where we employed the guidelines outlined in the ASTM D5528 standard for composite Double Cantilever Beam (DCB) testing to numerically simulate the propagation of delamination under pure mode 1 conditions. We have compared the outcomes of this numerical model with existing literature and engaged in a discussion regarding their validity.
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References
A. AC09036782 (2007) ASTM D5528-standard test method for mode I interlaminar fracture toughness of unidirectional fiber-reinforced polymer matrix composites. ASTM Internat
Alfano G, Crisfield MA (2001) Finite element interface models for the delamination analysis of laminated composites: mechanical and computational issues. Int J Numer Methods Eng 50(7):1701–1736. https://doi.org/10.1002/nme.93
Allix O, Corigliano A (1996) Modeling and simulation of crack propagation in mixed-modes interlaminar fracture specimens. Int J Fract 77(2):111–140
Benzeggagh ML, Kenane M (1996) Measurement of mixed-mode delamination fracture toughness of unidirectional glass/epoxy composites with mixed-mode bending apparatus. Compos Sci Technol 56(4):439–449
Bottega WJ (1983) A growth law for propagation of arbitrary shaped delaminations in layered plates. Int J Solids Struct 19(11):1009–1017
Bottega WJ, Maewal A (1983) Delamination buckling and growth in laminates. J Appl Mech Trans ASME 50(1):184–189
Bruno D (1988) Delamination buckling in composite laminates with interlaminar defects. Theor Appl Fract Mech 9(2):145–159
Bruno D, Greco F (2000) An asymptotic analysis of delamination buckling and growth in layered plates. Int J Solids Struct 37(43):6239–6276
Bruno D, Greco F (2001) Delamination in composite plates: influence of shear deformability on interfacial debonding. Cem Concr Compos 23(1):33–45
Bruno D, Grimaldi A (1990) Delamination failure of layered composite plates loaded in compression. Int J Solids Struct 26(3):313–330
Chai H, Babcock CD (1985) Two-dimensional modelling of compressive failure in delaminated laminates. J Compos Mater 19(1):67–98
Cochelin B, Potier-Ferry M (1991) A numerical model for buckling and growth of delaminations in composite laminates. Comput Methods Appl Mech Eng 89(1–3):361–380
Comiez JM, Waas AM, Shahwan KW (1995) Delamination buckling; experiment and analysis. Int J Solids Struct 32(6–7):767–782
Elices M, Guinea GV, Gomez J, Planas J (2002) The cohesive zone model: advantages, limitations and challenges. Eng Fract Mech 69(2):137–163
Irwin GR (1957) Analysis of stresses and strains near the end of a crack traversing a plate.
Kardomateas GA (1990) Postbuckling characteristics in delaminated kevlar/epoxy laminates: an experimental study. J Compos Technol Res 12(2):85–90
Kardomateas GA, Pelegri AA (1994) The stability of delamination growth in compressively loaded composite plates. Int J Fract 65(3):261–276
Kardomateas GA (1993) The initial post-buckling and growth behavior of internal delaminations in composite plates.
Karimi S, Haji Aboutalebi F, Heidari‐Rarani M (2022) Developments in remeshing‐free fatigue crack growth simulation including a new adaptive virtual crack closure technique. Fatigue Fract. Eng. Mater. Struct. 45(8):2293–2312.
Kim H-J (1997) Postbuckling analysis of composite laminates with a delamination. Comput Struct 62(6):975–983
Kouchakzadeh MA, Sekine H (2000) Compressive buckling analysis of rectangular composite laminates containing multiple delaminations. Compos Struct 50(3):249–255
Larsson P-L (1991) On multiple delamination buckling and growth in composite plates. Int J Solids Struct 27(13):1623–1637
Lorriot T, Marion G, Harry R, Wargnier H (2003) Onset of free-edge delamination in composite laminates under tensile loading. Compos Part B Eng 34(5):459–471. https://doi.org/10.1016/S1359-8368(03)00016-7
Lu X, Ridha M, Chen BY, Tan VBC, Tay TE (2019) On cohesive element parameters and delamination modelling. Eng Fract Mech 206:278–296
Point N, Sacco E (1996) Delamination of beams: an application to the DCB specimen. Int J Fract 79(3):225–247
Reddy JN (2003) Mechanics of laminated composite plates and shells: theory and analysis. CRC press
Sheinman I, Kardomateas GA, Pelegri AA (1998) Delamination growth during pre-and post-buckling phases of delaminated composite laminates. Int J Solids Struct 35(1–2):19–31
Sosa JLC, Karapurath N (2012) Delamination modelling of GLARE using the extended finite element method. Compos Sci Technol 72(7):788–791
Storåkers B, Andersson B (1988) Nonlinear plate theory applied to delamination in composites. J Mech Phys Solids 36(6):689–718
Whitcomb JD, Shivakumar KN (1989) Strain-energy release rate analysis of plates with postbuckled delaminations. J Compos Mater 23(7):714–734
Wisnom MR, Hallett SR (2009) The role of delamination in strength, failure mechanism and hole size effect in open hole tensile tests on quasi-isotropic laminates. Compos Part A Appl Sci Manuf 40(4):335–342. https://doi.org/10.1016/J.COMPOSITESA.2008.12.013
Yeh M-K, Fang L-B (1999) Contact analysis and experiment of delaminated cantilever composite beam. Compos Part B Eng 30(4):407–414
Yin W-L, Sallam SN, Simitses GJ (1986) Ultimate axial load capacity of a delaminated beam-plate. AIAA J 24(1):123–128
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Bellahkim, M., Ouezgan, A., Achak, N., Maziri, A., Mallil, E.H., Echaabi, J. (2023). Numerical Modeling of DCB Mode 1 Delamination Propagation in Composite Laminates Using Cohesive Zone Model. In: Mosallam, A.S., El Bhiri, B., Karbhari, V.M., Saadeh, S. (eds) Advances in Smart Materials and Innovative Buildings Construction Systems. ICATH 2022. Sustainable Civil Infrastructures. Springer, Cham. https://doi.org/10.1007/978-3-031-47428-6_6
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