Cavity correlation function: Difference between revisions

Latest revision as of 10:04, 28 February 2008

The cavity correlation function, $y(r_{12})$ , is given by

y(r)\equiv {\mathrm {g} }(r)/e^{-\beta \Phi _{12}(r)}

where $g(r)$ is the pair distribution function, $\Phi _{12}(r)$ is the pair potential, and $\beta :=1(/k_{B}T)$ , where $k_{B}$ is the Boltzmann constant and $T$ is the temperature.

@@ Line 1: / Line 1: @@
-<math>y(r_{12})</math> is the  '''cavity correlation function''', given by
+The '''cavity correlation function''', <math>y(r_{12})</math>, is given by
-:<math>y(r)  \equiv g(r) /e^{-\beta \Phi(r)}</math>
-where <math>g(r)</math> is the [[Pair distribution function | pair distribution function]], <math>\Phi(r)</math>
+:<math>y(r)  \equiv {\mathrm{g}}(r) /e^{-\beta \Phi_{12}(r)}</math>
-is the [[Pair potential | pair potential]], and <math> \beta = 1(/k_B T) </math>, where <math>k_B</math>
-is the [[Boltzmann constant]].
+where <math>g(r)</math> is the [[Pair distribution function | pair distribution function]], <math>\Phi_{12}(r)</math>
+is the [[Intermolecular pair potential  | pair potential]], and <math> \beta := 1(/k_B T) </math>, where <math>k_B</math>
+is the [[Boltzmann constant]] and <math>T</math> is the [[temperature]].
 [[Category: Integral equations]]