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 TVT, 2014, Volume 52, Issue 6, Pages 843–851 (Mi tvt173)

Thermophysical Properties of Materials

Model of the behavior of aluminum and aluminum-based mixtures under shock-wave loading

S. A. Kinelovskiiab, K. K. Maevskiya

a M. A. Lavrent'ev Institute of Hydrodynamics, Novosibirsk
b Novosibirsk State University

Abstract: A thermodynamically equilibrium model is applied to describe the behavior of solid and porous materials. This model ensures good compliance with the experiment in a wide range of pressures. The gas in pores, which is a component of the medium, is taken into account in this model. The equation of state of the Mie-Grüneisen type with allowance for the dependence of the Grüneisen coefficient on temperature is used for condensed phases. The applied model allows the behavior of the aluminum with a porosity from $1$ to $8$ to be calculated under shock-wave loading at pressures above $5$ GPa in the one-velocity and one-temperature approximations, as well as on the assumption of equal pressures for all the phases. Computational results are compared with the well-known experimental results obtained by different authors (shock adiabats, double compression by shock waves, and temperature estimation).
The model permits the shock-wave loading of solid and porous mixtures with aluminum in their composition to be described reliably solely by using species parameters.

DOI: https://doi.org/10.7868/S0040364414050081

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English version:
High Temperature, 2014, 52:6, 821–829

Bibliographic databases:

UDC: 539.63
Accepted:15.04.2014

Citation: S. A. Kinelovskii, K. K. Maevskiy, “Model of the behavior of aluminum and aluminum-based mixtures under shock-wave loading”, TVT, 52:6 (2014), 843–851; High Temperature, 52:6 (2014), 821–829

Citation in format AMSBIB
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Citing articles on Google Scholar: Russian citations, English citations
Related articles on Google Scholar: Russian articles, English articles

This publication is cited in the following articles:
1. R. K. Belkheieva, “Equation of state for a highly porous material”, High Temperature, 53:3 (2015), 348–357
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3. Maevskii K.K., Kinelovskii S.A., “Thermodynamic Parameters For Mixtures of Quartz Under Shock Wave Loading in Views of the Equilibrium Model”, International Conference on Advanced Materials With Hierarchical Structure For New Technologies and Reliable Structures 2015, AIP Conference Proceedings, 1683, eds. Panin V., Psakhie S., Fomin V., Amer Inst Physics, 2015, 020132
4. S. A. Kinelovskii, K. K. Maevskii, “Modeling shock loading of multicomponent materials including bismuth”, High Temperature, 54:5 (2016), 675–681
5. I. V. Lomonosov, S. V. Fortova, “Wide-range semiempirical equations of state of matter for numerical simulation on high-energy processes”, High Temperature, 55:4 (2017), 585–610
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7. S. D. Gilev, “Few-parameter equation of state of copper”, Combust. Explos., 54:4 (2018), 482–495
8. F. I. Abbas, G. M. Bhuiyan, M. R. Kasem, “A study of thermodynamics of mixing for Al$_{1-x}$Sn$_x$ liquid binary alloy”, J. Non-Cryst. Solids, 481 (2018), 391–396
9. K. K. Maevskii, “Thermodynamic parameters of lithium deuteride in pressure range 5-1000 gigapascals”, Math. Montisnigri, 41 (2018), 123–130
10. K. K. Maevskii, S. A. Kinelovskii, “Thermodynamic parameters of mixtures with silicon nitride under shock-wave impact in terms of equilibrium model”, High Temperature, 56:6 (2018), 853–858
11. Maevskii K.K. Kinelovskii S.A., “Numerical Simulation of Thermodynamic Parameters of High-Porosity Copper”, Tech. Phys., 64:8 (2019), 1090–1095
12. Maevskii K.K. Kinelovskii S.A., “Modeling of High-Porosity Copper-Based Mixtures Under Shock Loading”, J. Appl. Mech. Tech. Phys., 60:4 (2019), 612–619
13. Maevskii K.K., “Thermodynamic Parameters of Shock Wave Loading of Carbides With Various Stoichiometric Compositions”, AIP Conference Proceedings, 2167, eds. Panin V., Psakhie S., Fomin V., Amer Inst Physics, 2019, 020204
14. Maevskii K.K., “Thermodynamic Parameters of Mixtures With Silicon Nitride Under Shock-Wave Loading”, Math. Montisnigri, 45 (2019), 52–59
15. Maevskii K., “Modelling of Polymorphic Phase Transitions Under Shock Wave Loading”, AIP Conference Proceedings, 2103, ed. Glazunov A. Shrager E. Orlov M., Amer Inst Physics, 2019, 020009
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