Difference between revisions of "Zeno line"

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:<math>Z:= \frac{pV}{Nk_BT}=1</math>
 
:<math>Z:= \frac{pV}{Nk_BT}=1</math>
 
==Batchinsky law==
 
==Batchinsky law==
The Batchinsky law <ref>[http://dx.doi.org/10.1002/andp.19063240205 A. Batschinski "Abhandlungen über Zustandsgleichung; Abh. I: Der orthometrische Zustand", Annalen der Physik '''19''' pp. 307-309 (1906)]</ref> states that:
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The Batchinsky law <ref>[http://dx.doi.org/10.1002/andp.19063240205 A. Batschinski "Abhandlungen über Zustandsgleichung; Abh. I: Der orthometrische Zustand", Annalen der Physik '''19''' pp. 307-309 (1906)]</ref>, derived from the [[van der Waals equation of state]], states that:
  
 
:<math>\frac{\rho}{\rho_B} + \frac{T}{T_B} = 1</math>
 
:<math>\frac{\rho}{\rho_B} + \frac{T}{T_B} = 1</math>
  
 
where <math>\rho_B</math> is the value of the density obtained by the extrapolating the coexistence curve into the low temperature region beyond the [[triple point]], and <math>T_B</math> is the [[Boyle temperature]].
 
where <math>\rho_B</math> is the value of the density obtained by the extrapolating the coexistence curve into the low temperature region beyond the [[triple point]], and <math>T_B</math> is the [[Boyle temperature]].
 +
 
==References==
 
==References==
 
<references/>
 
<references/>

Revision as of 14:42, 6 October 2010

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The Zeno line is the name given to a line along which the compressibility factor is unity [1]

Z:= \frac{pV}{Nk_BT}=1

Batchinsky law

The Batchinsky law [2], derived from the van der Waals equation of state, states that:

\frac{\rho}{\rho_B} + \frac{T}{T_B} = 1

where \rho_B is the value of the density obtained by the extrapolating the coexistence curve into the low temperature region beyond the triple point, and T_B is the Boyle temperature.

References

  1. D. Ben-Amotz and D. R. Herschbach, "Correlation of the Zeno (Z=1) line for supercritical fluids with vapor-liquid rectilinear diameters", Israel Journal of Chemistry 30 pp. 59-68 (1990)
  2. A. Batschinski "Abhandlungen über Zustandsgleichung; Abh. I: Der orthometrische Zustand", Annalen der Physik 19 pp. 307-309 (1906)

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