2007
DOI: 10.1134/s1810232807030083
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A scaling equation of state near the critical point and the stability boundary of a liquid

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Cited by 8 publications
(5 citation statements)
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“…The physical basis for the application of scaling equations of state, as well as the entire theory of scaling, consists in taking into account the collective interactions of developed fluctuations at the secondorder phase transition point. It leads to a singular behavior of thermodynamic deriva tives (in particular, heat capacity) with noninteger critical exponents, which was discovered in the experiment [7].…”
Section: Modified Coefficients A(t)_2ph and A(t)_scr Use In Rka Equat...mentioning
confidence: 90%
See 3 more Smart Citations
“…The physical basis for the application of scaling equations of state, as well as the entire theory of scaling, consists in taking into account the collective interactions of developed fluctuations at the secondorder phase transition point. It leads to a singular behavior of thermodynamic deriva tives (in particular, heat capacity) with noninteger critical exponents, which was discovered in the experiment [7].…”
Section: Modified Coefficients A(t)_2ph and A(t)_scr Use In Rka Equat...mentioning
confidence: 90%
“…The method for determination the near critical pressure was based on the modified RedlichKwongAungier (RKA) equation of state [10] as regular part and the scaling equa tion of state from [7]. As the crossover function between the regular and the scaling parts is used the classical function of the extinction probability of temperature and density fluctua tions from [7]. In paper [11] was presented the method to determine the main thermodynamics properties in the two phase region of the carbon dioxide.…”
Section: Methodsmentioning
confidence: 99%
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“…A scaling equation of state, having four system dependent constants and explicitly describing the pressure and heat capacity of fluids in a rather wide range of density around their critical points with an accuracy comparable to the experimental, was obtained in [28][29][30]. To describe regular behavior in a wide range of thermodynamic parameters, a physi cally reasonable equation of state is required, which would have an optimal number of adjustable parame ters, sufficient to approximate the experimental data with the least possible error.…”
Section: Introductionmentioning
confidence: 99%