1980
DOI: 10.1063/1.327799
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A constitutive model for metals applicable at high-strain rate

Abstract: A model, applicable at high-strain rate, is presented for the shear modulus and yield strength as functions of equivalent plastic strain, pressure, and internal energy (temperature). The parameters needed to implement the model have been determined for 14 metals. Using this model, hydrodynamic computer simulations have been successful in reproducing measured stress and free-surface-velocity-vs-time data for a number of shock-wave experiments.

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Cited by 989 publications
(467 citation statements)
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“…The model must take into account, in addition to strain, the strain rate (which in case of shock waves can be as high as 10 6 s -1 ) and the temperature (above melting point the material practically loses its shear strength and behaves as a fluid). Most used models are Johnson-Cook [14], Steinberg-Guinan [16] and Johnson-Holmquist [17].…”
Section: Materials Modelling and Advanced Simulation Toolsmentioning
confidence: 99%
“…The model must take into account, in addition to strain, the strain rate (which in case of shock waves can be as high as 10 6 s -1 ) and the temperature (above melting point the material practically loses its shear strength and behaves as a fluid). Most used models are Johnson-Cook [14], Steinberg-Guinan [16] and Johnson-Holmquist [17].…”
Section: Materials Modelling and Advanced Simulation Toolsmentioning
confidence: 99%
“…For comparison, the high-strain rate Steinberg-Guinan stress-strain curve for Ta at P=2GPa and T=300K [29] is also plotted in Fig. 2.…”
Section: =ε Yy (T)=(-1/2) ε Zz (T) + O(ε Zz 2 ) Using Eq (2) the Stmentioning
confidence: 99%
“…The Steinberg-Guinan model does not have a peak in its stress-strain curve. Other strength models developed for high-rate deformation, such as the Hoge-Mukherjee [70], Steinberg-Lund [29], and PTW [32] models, also do not have stress peaks. The stress peak results from the system being driven at a rate higher than the plasticity can respond, an effect that is not included in these strength models.…”
Section: =ε Yy (T)=(-1/2) ε Zz (T) + O(ε Zz 2 ) Using Eq (2) the Stmentioning
confidence: 99%
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“…For the epoxy resin, used adhesive in mixed armours, we considered the Cowper-Symonds hardening equation (properties in Table 6). For the aluminum of the backing plate and of the block used to measure penetration in the DOP tests, we used the Steinberg-Guinan hardening equation [23], which assumes that the shear modulus, G M , rises with the pressure, p, and diminishes with temperature, T , as expressed by…”
Section: Validation Of the Mechanical Model Of The Compositementioning
confidence: 99%