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Supercritical liquid–gas boundaries : ウィキペディア英語版
Supercritical liquid–gas boundaries
Supercritical liquid–gas boundaries are lines in the p–T diagram that delimit more liquid-like and more gas-like states of a supercritical fluid. They comprise the Fisher–Widom line, the Widom line, and the Frenkel line.
According to textbook knowledge, it is possible to transform a liquid continuously into a gas, without undergoing a phase transition, by heating and compressing strongly enough to go around the critical point. However, different criteria still allow to distinguish liquid-like and more gas-like states of a supercritical fluid. These criteria result in different boundaries in the pT plane. These lines emanate either from the critical point, or from the liquid–vapor boundary (boiling curve) somewhat below the critical point. They do not correspond to first or second order phase transitions, but to weaker singularities.
The Fisher–Widom line〔Michael Fisher, Benjamin Widom: ''Decay of Correlations in Linear Systems'', J. Chem. Phys. 50, 3756 (1969)〕 is the boundary between monotonic and oscillating asymptotics of the pair correlation function G(\vec).
The Widom line is a generalization thereof, apparently introduced by H. Eugene Stanley.〔Boston University Research Briefs (2003), http://www.bu.edu/phpbin/researchbriefs/display.php?id=659〕
The Frenkel line is a boundary between "rigid" and "non-rigid" fluids characterized by the onset of transverse sound modes.〔Brazhkin et al., Phys. Rev. E 85, 031203 (2012).〕
One of the above mentioned criteria is based
on the velocity autocorrelation function (vacf): below the Frenkel
line the vacf demonstrates oscillatory behaviour, while above it the vacf
monotonically decays to zero. The second criterion is based on the
fact that at moderate temperatures liquids can sustain transverse
excitations, which disappear upon heating. One further
criterion is based on isochoric heat capacity measurements.
The isochoric heat capacity per particle of a monatomic liquid near
to the melting line is close to 3 k_B (where k_B is the
Boltzmann constant). The contribution to the heat capacity due to the potential part
of transverse excitations is 1 k_B . Therefore at the Frenkel
line, where transverse excitations vanish, the isochoric heat
capacity per particle should be c_V=2 k_B , a direct prediction from the phonon theory of liquid thermodynamics.〔( D. Bolmatov, V. V. Brazhkin, and K. Trachenko "The phonon theory of liquid thermodynamics", Scientific Reports 2 421 (2012) )〕〔( Dima Bolmatov, V. V. Brazhkin, and K. Trachenko "Thermodynamic behaviour of supercritical matter", Scientific Reports 4 2331 (2013) )〕〔( "Phonon theory sheds light on liquid thermodynamics", PhysicsWorld, 2012 )〕
Anisimov ''et al.'' (2004),〔Anisimov, Sengers, Levelt Sengers: ''Near-critical behavior of acquous systems.'' Chapter 2 in ''Aqueous System at Elevated Temperatures and Pressures'', Palmer et al. eds., Elsevier (2004).〕
without referring to Frenkel, Fisher or Widom, reviewed thermodynamic derivatives (specific heat, expansion coefficient, compressibility) and transport coefficients (viscosity, speed of sound) in supercritical water, and found pronounced extrema as function of pressure up to 100 K above ''T''c.
== References ==


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