Cohesive Zone Modeling of Mode I Fracture in Adhesive Bonded Joints

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This paper deals with the application of Cohesive Zone Model (CZM) concepts to study mode I fracture in adhesive bonded joints. In particular, an intrinsic piece-wise linear cohesive surface relation is used in order to model fracture in a pre-cracked bonded Double Cantilever Beam (DCB) specimen. Finite element implementation of the CZM is accomplished by means of the user element (UEL) feature available in the FE commercial code ABAQUS. The sensitivity of the cohesive zone parameters (i.e. fracture strength and critical energy release rate) in predicting the overall mechanical response is first examined; subsequently, cohesive parameters are tuned comparing numerical simulations of the load-displacement curve with experimental results retrieved from literature.

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Key Engineering Materials (Volumes 348-349)

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13-16

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September 2007

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© 2007 Trans Tech Publications Ltd. All Rights Reserved

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[1] A.J. Kinloch: Adhesion and Adhesives, Science and Technology, Chap. & Hall, London (1986).

Google Scholar

[2] H. Chai: J Mat Sci Letters, Vol. 7 (1988), p.399.

Google Scholar

[3] A.R. Akisanya, N.A. Fleck: Int J Fracture, Vol. 58 (1992), p.93.

Google Scholar

[4] A.R. Akisanya, N.A. Fleck: Int J Fracture, Vol. 55 (1992), p.29.

Google Scholar

[5] B. Chen, D.D. Dillard, J.G. Dillard, R.L. Clark: Int J Fracture, Vol. 114 (2002), p.167.

Google Scholar

[6] A. Pirondi, G. Nicoletto: Proc. of the Italian Group of Fracture, Bari, 2000. (in Italian).

Google Scholar

[7] M. Alfano, F. Furgiuele, C. Maletta: Key Eng Mat, Vol. 325 (2006), p.149.

Google Scholar

[8] J.G. Williams, Fracture Mechanics of Polymers, Halsted Press, John Wiley & Sons, NY, (1984).

Google Scholar

[9] W. Li, T. Siegmund: Eng Fract Mech, Vol. 69 (2002), p. (2073).

Google Scholar

[10] J.R. Roesler, G.H. Paulino, K. Park, C. Gaedicke: Cem & Concr Comp, Vol. 29 (2007), p.300.

Google Scholar

[11] S.H. Song, G. H. Paulino, W.G. Buttlar: ASCE J Eng Mech, Vol. 132 (2006), p.1215.

Google Scholar

[12] S.H. Song, G. H. Paulino, W.G. Buttlar: Eng Fract Mech, Vol. 73 (2006), p.2829.

Google Scholar

[13] Z. Jin, G.H. Paulino, R.H. Dodds Jr.: Eng. Fract Mech, Vol. 70 (2003), p.1885.

Google Scholar

[14] Z. Zhang, G.H. Paulino: Int J Plasticity, Vol. 21 (2006), p.1195.

Google Scholar

[15] D. -J. Shim, G.H. Paulino, R.H. Dodds Jr.: Int J Fracture, Vol. 139 (2006), p.91.

Google Scholar

[16] Z. Zhang, G.H. Paulino: Int J Solids and Struct, (in press).

Google Scholar

[17] ABAQUS User's Manual, v6. 5-1. Pawtucket, USA, Hibbit, HKS Inc; (2002).

Google Scholar

[18] Dugdale D.S.: J. Mech. Phys. Solids, Vol. 8 (1960), p.100.

Google Scholar

[19] Barrenblatt G.I.: Adv. Appl. Mech., Vol. 7 (1962), p.55.

Google Scholar

[20] V. Tvergaared, J. W. Hutchinson: J Mech Phys. Solids, Vol. 40, p.1377.

Google Scholar

[21] K. Park, MSc thesis, University of Illinois at Urbana-Champaign, (2005).

Google Scholar

[22] M. Alfano, Technical Report, University of Illinois at Urbana-Champaign, (2006).

Google Scholar