Dynamic Shear Failure Model for Ductile Materials
DOI:
https://doi.org/10.14738/aivp.101.11835Abstract
We propose a model for the shear failure of viscoplastic materials under dynamic loading. We use the overstress approach to dynamic plasticity, and include thermal softening, mechanical damage softening, strain hardening and pressure hardening. We demonstrate the model performance in torsion of a thin-walled tube. We introduce an initial yield stress reduction perturbation at the tube mid-section, and a shear band is formed there and then develops all the way to material failure. At the end we propose a scheme for applying our dynamic shear failure model to a computational cell of a macroscale hydrocode computation.
References
Y. Bai and T. Wierzbicki, A new model of metal plasticity and fracture with pressure and Lode angle dependence, Int. J. Plast. 24, 1071-1096 (2008).
A. Marchand and J. Duffy, An experimental study of the formation process of adiabatic shear bands in a structural steel, J. Mech. Phys. Solids, 36, 251-283 (1987).
Y. Partom, Modeling of shear band interaction in 1D torsion, Shock compression of condensed matter conference (2015).
Y. Partom and A. Lindenfeld, Computer modeling of dynamic necking in bars, Sock compression of condensed matter conference (2015).
Y. Partom, Overstress and flowstress approaches to dynamic plasticity, DYMAT conference, Lugano Switzerland (2015).
D.E. Grady, Structured Shock Waves and the 4th Power Law, J. Appl. Phys. 107, 013506 (2010).
A. Molinari, S. Mercier and N. Jacques, Dynamic failure of ductile materials, 23rd Int. Con. of Theor. and Appl. Mech., IUTAM 10 201-220 (2014).
O.T. Bruhns, The Prandtl-Reuss equations revisited, Z. Angew Math. Mech, 94, No 3, 187-202 (2014).
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