Carnahan-Starling equation of state: Difference between revisions
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*<math> T </math> is the absolute temperature | *<math> T </math> is the absolute temperature | ||
*<math> \eta </math> | *<math> \eta </math> is the packing fraction: | ||
:<math> \eta = \frac{ \pi }{6} \frac{ N \sigma^3 }{V} </math> | :<math> \eta = \frac{ \pi }{6} \frac{ N \sigma^3 }{V} </math> | ||
*<math> \sigma </math> is the [[Hard Sphere]] diameter | |||
A reference is required here (please check) | A reference is required here (please check) |
Revision as of 19:02, 16 February 2007
The equation of Carnahan-Starling is an approximate equation of state for the fluid phase of the Hard Sphere model in three dimensions.
where:
- is the pressure
- is the volume
- is the number of particles
- is the Boltzmann constant
- is the absolute temperature
- is the packing fraction:
- is the Hard Sphere diameter
A reference is required here (please check)