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Rose–Vinet equation of state
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Rose–Vinet equation of state : ウィキペディア英語版
Rose–Vinet equation of state
The Rose–Vinet equation of state are a set of equations used to describe the equation of state of solid objects. It is an modification of the Birch–Murnaghan equation of state.〔(【引用サイトリンク】 website=SklogWiki )
The initial paper discusses how the equation only depends on four inputs: the isothermal bulk modulus B_0, the derivative of bulk modulus with respect to pressure B_0', the volume V_0, and the thermal expansion; all evaluated zero pressure (P=0) and at a single (reference) temperature. And the same equation holds for all classes of solids and a wide range of temperatures.
Let the cube root of the specific volume be
:\eta=\sqrt()}
then the equation of state is:
:P=3B_0\left(\frac\right)e^(B_0'-1)(1-\eta)}
A similar equation was published by Stacey et al. in 1981.
== References ==



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