Total correlation function: Difference between revisions

Latest revision as of 18:29, 14 February 2008

The total correlation function, $h(1,2)$ , is given by

h(1,2)\equiv {\mathrm {g} }(r_{12})-1

,

where ${\mathrm {g} }(r_{12})$ is the pair distribution function.

@@ Line 1: / Line 1: @@
-<math>h(1,2)</math> is the '''total correlation function''', given by
+The '''total correlation function''', <math>h(1,2)</math>, is given by
-: <math>h(1,2) \equiv  g(r_{12}) -1</math>,
+: <math>h(1,2) \equiv  {\mathrm g}(r_{12}) -1</math>,
-where <math>g(r)</math> is the [[Pair distribution function | pair distribution function]].
+where <math>{\mathrm g}(r_{12})</math> is the [[Pair distribution function | pair distribution function]].
 ==References==
 [[Category: Integral equations]]