PSI - Issue 41
T.J.S. Oliveira et al. / Procedia Structural Integrity 41 (2022) 72–81 Oliveira et al. / Structural Integrity Procedia 00 (2019) 000 – 000
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6. Conclusions This work studied the torsional behavior of aluminum tubular joints by CZM. Initially, validation with experimental data a different loading type was undertaken, showing good results and a maximum deviation between experimental and numerical values of 6.1%. In the numerical work of torsional joints, 3D models were constructed to accurately simulate the torsion effect between tubes. The xy stress analysis showed a marked difference between L O =20 and 40 mm, with the latter case showing more concentrated peak stresses at the overlap edges. A significant tSI and tSE effect was also detected, with higher values of these two parameters leading to smaller xy peak stresses. These differences then reflected on M m , in the sense that higher t SI and t SE yielded higher M m , but t SE >2 mm was ineffective due to inner tube yielding leading to premature failure in the adhesive layer. In the end, recommendations are given for the design of tubular joints under torsion, which can be valuable in the mechanical design of structures with these joints. References Adams, R. D. (2005). Adhesive bonding: science, technology and applications. Amsterdam, Netherland, Elsevier. Avallone, E. A., Baumeister, T. and Sadegh, A. (1987). Marks' standard handbook for mechanical engineers. New York, USA, McGraw-Hill. Barenblatt, G. I., 1959. The formation of equilibrium cracks during brittle fracture. General ideas and hypothesis. Axisymmetrical cracks. Journal of Applied Mathematics and Mechanics 23, 622-636. Campilho, R. D. S. G., Banea, M. D., Neto, J. A. B. P. and da Silva, L. F. M., 2013. Modelling adhesive joints with cohesive zone models: effect of the cohesive law shape of the adhesive layer. International Journal of Adhesion and Adhesives 44, 48-56. Campilho, R. D. S. G., Banea, M. D., Pinto, A. M. G., da Silva, L. F. M. and de Jesus, A. M. P., 2011. Strength prediction of single- and double lap joints by standard and extended finite element modelling. International Journal of Adhesion and Adhesives 31(5), 363-372. Choi, J. K. and Lee, D. G., 1995. Torque transmission capabilities of bonded polygonal lap joints for carbon fiber epoxy composites. The Journal of Adhesion 48(1-4), 235-250. da Silva, L. F. M. and Öchsner, A. (2008). Modeling of adhesively bonded joints. Heidelberg, Germany, Springer. da Silva, L. F. M., Öchsner, A. and Adams, R. D., Eds. (2011). Handbook of adhesion technology. Heidelberg, Germany, Springer. Dugdale, D. S., 1960. Yielding of steel sheets containing slits. Journal of the Mechanics and Physics of Solids 8(2), 100-104. Esmaeel, R. A. and Taheri, F., 2011. Influence of adherend’s delamination on the response of single lap and socket tubular ad hesively bonded joints subjected to torsion. Composite Structures 93(7), 1765-1774. Faneco, T. M. S., Campilho, R. D. S. G., Silva, F. J. G. and Lopes, R. M., 2017. Strength and fracture characterization of a novel polyurethane adhesive for the automotive industry. Journal of Testing and Evaluation 45(2), 398-407. Fernandes, T. A. B., Campilho, R. D. S. G., Banea, M. D. and da Silva, L. F. M., 2015. Adhesive selection for single lap bonded joints: Experimentation and advanced techniques for strength prediction. The Journal of Adhesion 91(10-11), 841-862. Hosseinzadeh, R., Shahin, K. and Taheri, F., 2007. A simple approach for characterizing the performance of metallic tubular adhesively-bonded joints under torsion loading. Journal of Adhesion Science and Technology 21(16), 1613-1631. ISO11003-2:2001 (2001). ISO 11003-2:2001 Standard. Adhesives - Determination of shear behaviour of structural adhesives - Part 2: Tensile test method using thick adherends. Geneva, Switzerland, International Organization for Standardization. Ji, G., Ouyang, Z., Li, G., Ibekwe, S. and Pang, S.-S., 2010. Effects of adhesive thickness on global and local Mode-I interfacial fracture of bonded joints. International Journal of Solids and Structures 47(18 – 19), 2445-2458. Kim, K., 2015. Softening behaviour modelling of aluminium alloy 6082 using a non-linear cohesive zone law. Proceedings of the Institution of Mechanical Engineers, Part L: Journal of Materials Design and Applications 229(5), 431-435. Lubkin, J. L. and Reissner, E., 1956. Stress distribution and design data for adhesive lap joints between circular tubes. Transactions of the American Society of Mechanical Engineers 78(6), 1213-1221. Luo, Q. and Tong, L., 2007. Fully-coupled nonlinear analysis of single lap adhesive joints. International Journal of Solids and Structures 44(7 – 8), 2349-2370. NF-T-76-142 (1988). NF T 76-142 Standard. Méthode de préparation de plaques d’adhésifs structuraux pour la réalisation d’éprouvettes d’éssai de caractérisation. Nunes, S. L. S., Campilho, R. D. S. G., da Silva, F. J. G., de Sousa, C. C. R. G., Fernandes, T. A. B., Banea, M. D. and da Silva, L. F. M., 2016. Comparative failure assessment of single and double-lap joints with varying adhesive systems. The Journal of Adhesion 92, 610-634. Oh, J. H., 2007. Strength prediction of tubular composite adhesive joints under torsion. Composites Science and Technology 67(7-8), 1340-1347. Rocha, R. J. B. and Campilho, R. D. S. G., 2018. Evaluation of different modelling conditions in the cohesive zone analysis of single-lap bonded joints. The Journal of Adhesion 94(7), 562-582. Vable, M. and Maddi, J. R., 2006. Boundary element analysis of adhesively bonded joints. International Journal of Adhesion and Adhesives 26(3), 133-144.
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