P–V–T equations of state of MgO and thermodynamics
PI Dorogokupets - Physics and Chemistry of Minerals, 2010 - Springer
Physics and Chemistry of Minerals, 2010•Springer
A simplest equation within the framework of the Mie-Grüneisen–Einstein approach is
considered. Pressure estimation values are presented that are derived by conventional
arithmetic and algebraic calculations as a function of temperature and volume. The equation
under consideration complies with the Mie-Grüneisen–Debye model at high temperature.
Different versions of an equation of state (EoS) of MgO proposed by Speziale et al.(J
Geophys Res 106B: 515–528, 2001) as a pressure standard at high temperatures are …
considered. Pressure estimation values are presented that are derived by conventional
arithmetic and algebraic calculations as a function of temperature and volume. The equation
under consideration complies with the Mie-Grüneisen–Debye model at high temperature.
Different versions of an equation of state (EoS) of MgO proposed by Speziale et al.(J
Geophys Res 106B: 515–528, 2001) as a pressure standard at high temperatures are …
Abstract
A simplest equation within the framework of the Mie-Grüneisen–Einstein approach is considered. Pressure estimation values are presented that are derived by conventional arithmetic and algebraic calculations as a function of temperature and volume. The equation under consideration complies with the Mie-Grüneisen–Debye model at high temperature. Different versions of an equation of state (EoS) of MgO proposed by Speziale et al. (J Geophys Res 106B:515–528, 2001) as a pressure standard at high temperatures are subject to analyses. In the literature, at least four versions of Speziale et al. EoS of MgO are discussed; the discrepancy between them reaching a few GPa at T > 2,000 K and P > 100 GPa. Our analyses of these equations suggest that the volume dependence of the Debye temperature is accepted arbitrarily and does not agree with the definition of the Grüneisen parameter, γ = −(∂lnΘ/∂lnV) T . Pressure as a function of temperature and volume in the Mie-Grüneisen–Einstein approach or the Gao pressure calculator can be used to estimate true pressure at compression x = V/V 0 < 1 with the Speziale et al. EoS of MgO.
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