2019
DOI: 10.7567/1347-4065/ab1c1e
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Average models for calculating the shock equation of state of alloy and mixture

Abstract: Accurate models for calculating the Hugoniot of a mixture and alloy are necessary in shock wave experiments. An average model modified from the isothermal averaging method is proposed to determine the shock equation of state for more than two-phase mixtures and alloys. Additionally, different average models are compared with the available experimental data, and the results show that the predicted shock Hugoniot by the modified isothermal averaging method has good agreement with the experimental data. The modif… Show more

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Cited by 3 publications
(2 citation statements)
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“…ΔET is the change in the internal energy due to isothermal compression, ΔET=V0mVT0CVγVdVV0mVPTdV, where V0m is the specific volume of the FeO metal phase. The internal energy was deduced from our previous report (Young, et al., 2019). In Equation 5, both the Grüneisen parameter (γ) and specific heat capacity at constant volume (CV) include the lattice and electronic contributions: γ=(γNCVN+γeCVe)/CV, CV=CVN+CVe, …”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…ΔET is the change in the internal energy due to isothermal compression, ΔET=V0mVT0CVγVdVV0mVPTdV, where V0m is the specific volume of the FeO metal phase. The internal energy was deduced from our previous report (Young, et al., 2019). In Equation 5, both the Grüneisen parameter (γ) and specific heat capacity at constant volume (CV) include the lattice and electronic contributions: γ=(γNCVN+γeCVe)/CV, CV=CVN+CVe, …”
Section: Resultsmentioning
confidence: 99%
“…where 0m V is the specific volume of the FeO metal phase. The internal energy was deduced from our previous report (Young, et al, 2019). In Equation 5, both the Grüneisen parameter ( ) and specific heat capacity at constant volume ( V C ) include the lattice and electronic contributions:…”
Section: Resultsmentioning
confidence: 99%