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Revision 2880 by tim, Thu Jun 22 22:19:02 2006 UTC vs.
Revision 2882 by tim, Fri Jun 23 21:33:52 2006 UTC

# Line 277 | Line 277 | S_{22}^{220} (r) & = & \frac{1}{{4\sqrt 5 }}\left\lang
277   by other researchers in liquid crystal studies\cite{Berardi2000}.
278  
279   \begin{eqnarray}
280 < S_{22}^{220} (r) & = & \frac{1}{{4\sqrt 5 }}\left\langle {\delta (r
281 < - r_{ij} )((\hat x_i  \cdot \hat x_j )^2  - (\hat x_i  \cdot \hat
282 < y_j )^2  - (\hat y_i  \cdot \hat x_j )^2  + (\hat y_i  \cdot \hat
283 < y_j
284 < )^2 ) \right.\\
285 < & & \left.- 2(\hat x_i  \cdot \hat y_j )(\hat y_i \cdot \hat x_j ) -
286 < 2(\hat x_i  \cdot \hat x_j )(\hat y_i  \cdot \hat y_j ))}
287 < \right\rangle
280 > S_{22}^{220} (r) & = & \frac{1}{{4\sqrt 5 }} \left< \delta (r -
281 > r_{ij} )((\hat x_i  \cdot \hat x_j )^2  - (\hat x_i  \cdot \hat y_j
282 > )^2  - (\hat y_i  \cdot \hat x_j )^2  + (\hat y_i  \cdot \hat y_j
283 > )^2 ) \right. \\
284 > & & \left. - 2(\hat x_i  \cdot \hat y_j )(\hat y_i \cdot \hat x_j ) -
285 > 2(\hat x_i  \cdot \hat x_j )(\hat y_i  \cdot \hat y_j )) \right>
286   \end{eqnarray}
287  
288   \begin{equation}

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