Thermomechanical Damage Modeling of F114 Carbon Steel
The numerical simulation based on the Finite Element Method (FEM) is widely used in academic institutes and in the industry. It is a useful tool to predict many phenomena present in the classical manufacturing forming processes such as fracture. But, the results of such numerical model depend strongly on the parameters of the constitutive behavior model. The influences of thermal and mechanical loads cause damage. The temperature and strain rate dependent materials’ properties and their modelling are discussed. A Johnson-Cook Model of damage has been selected for the numerical simulations. Virtual software called the ABAQUS 6.11 is used for finite element analysis. This model was introduced in order to give information concerning crack initiation during thermal and mechanical loads.
Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1124909Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 1106
 Hettema, M. H. H, (1999), “A microstructural analysis of the compaction of claystone aggregates at high temperatures”. International Journal of Rock Mechanics and Mining Sciences, Vol.36(1), pp. 57-68.
 Dougill, J. W, Lau, J. C, Burt, N. J, (1976), Mechanics in eng. ASCE. EMD, pp.333-355.
 Wang, Z. B, Xu, D. Y, Wang, X. D, (2001) “Experimental study on concrete thermal damage”. Journal of Hohai University, Vol. 29(6), pp.94-98.
 Xu, X. C, (2003) “Study on the characteristics of thermal for granite”. Rock and Soil Mechanics, Vol. 24(sup), pp. 188-191. (In Chinese).
 Xie, W. H, Gao, F, Li, S. C, (2007) “Study on mechanism of thermal damage fracture for limestone”. Rock and Soil Mechanics, Vol. 28(5), pp. 1021-1025. (In Chinese).
 Zhang, L. Y, Lu, W. T, Mao, X. B (2007) Experimental research on mechanical properties of sandstone at high temperature. Journal of Mining & Safety Engineering, Vol. 24(3), pp. 293-297. (In Chinese).
 Zhang, L. Y, Mao, X. B, Lu, A. H, (2009) “Experimental study on the mechanical properties of rocks at high temperature”. Science in China Series E: Technological Sciences, Vol. 52(3) , pp. 641-646.
 Brünig M (2003a) An anisotropic ductile damage model based on irreversible thermodynamics. Int J Plast 19:1679–1713.
 Gurson, A.L., 1977. Continuum theory of ductile rupture by void nucleation and growth. Part I. Yield criteria and flow rules for porous ductile media. Journal of Engineering Materials and Technology – Transactions of ASME 99, 2–15.
 Lemaitre J (1996) A course on damage mechanics. Springer, Berlin.
 Voyiadjis G, Kattan P (1999) Advances in damage mechanics: metals and metal matrix composites. Elsevier, Amsterdam.
 L.L. Mishnaevsky Jr and S. Schmauder, “A model of damage and fracture based on fuzzy sets theory”, “ECF11-Mechanisms and mechanics of damage and failure’’ PMA, University Stuttgart, Germany.
 Feng De-cheng, Tian Lin, Cao Peng. Study of longitudinal cracking during settlement of soil based on extended finite element method (J). Engineering Mechanics, 2011, 28 (5): 149-154. (in Chinese).
 Cao Peng, Feng De-cheng, Tian Lin, Jing Ru-xin. “Based on elastic-plastic damage mechanics to research cracking evolution of Cement stabilized base course during maintaining period”. Journal Engineering Mechanics, 2011, 28 (S1): 99-102,109.
 Fang Xiujun, Jin Feng. “Extended Finite Element Method Based on Abaqus”. Journal Engineering Mechanics. 2007, 24(7):6-10.
 Bai, Y., Wierzbicki, T., 2008. “Predicting fracture of AHSS sheets on the punch and die radii and sidewall”. In: Proceedings of Numisheet 2008, Interlaken, Switzerland, pp. 297–306.
 Kim, J.H., Sung, J.H., Wagoner, R.H., 2009. Thermo-mechanical modeling of draw - bend formability tests. In: Proceedings of IDDRG Conference, Golden, CO, pp. 503–512.
 Wagoner, R., Kim, J., Sung, J., 2009. Formability of advanced high strength steels. International Journal of Material Forming 2, 359–362.
 Bai, Y., Wierzbicki, T., 2010. Application of extended Mohr–Coulomb criterion to ductile fracture. International Journal of Fracture 161, 1–20.
 ABAQUS/CAE User's Manual Version 6.9.
 Weibull, W, (1958) “A statistical distribution function of wide applicability.” Journal of Applied Mechanics, Vol. 18, pp. 293-297.
 Gumbel, E, (1985) Statistics of Extremes. New York: Columbia University Press.