Generalized exponential model: Difference between revisions

Revision as of 15:04, 17 November 2014

The Generalized exponential model (or GEM-m potential) is given by (Eq. x in ^[1]):

\Phi _{12}(r)=\epsilon \exp \left[-\left({\frac {r}{\sigma }}\right)^{m}\right]

where

$r:=|\mathbf {r} _{1}-\mathbf {r} _{2}|$
$\Phi _{12}(r)$ is the intermolecular pair potential between two particles or sites

Also known as the EXP model ^[2].

2-dimensions ^[3].

@@ Line 1: / Line 1: @@
-The '''Generalized exponential model''' (or '''GEM-m''' potential)  is given by (Eq. x in <ref></ref>):
+The '''Generalized exponential model''' (or '''GEM-m''' potential)  is given by (Eq. x in <ref>xxx</ref>):
 :<math> \Phi_{12}(r) = \epsilon \exp \left[ -\left( \frac{r}{\sigma} \right)^m \right]</math>
@@ Line 8: / Line 8: @@
 ==m=1==
-Also known as the EXP model
+Also known as the EXP model <ref>[http://dx.doi.org/10.1038/ncomms6424 Andreas K. Bacher, Thomas B. Schrøder and Jeppe C. Dyre "Explaining why simple liquids are quasi-universal",     Nature Communications '''5''' Article number 5424 (2014)]</ref>.
+==m=4==
+-dimensions <ref>[http://dx.doi.org/10.1063/1.4901302  Santi Prestipino and Franz Saija "Hexatic phase and cluster crystals of two-dimensional GEM4 spheres", Journal of Chemical Physics '''141''' 184502 (2014)]</ref>.
 ==See also==