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Revision 3312 by xsun, Thu Jan 17 19:03:11 2008 UTC vs.
Revision 3315 by gezelter, Thu Jan 17 22:45:16 2008 UTC

# Line 1077 | Line 1077 | identified the center of resistance, ${\bf r} = $(0 \A
1077   Sec.~\ref{introEquation:ResistanceTensorArbitraryOrigin}, we
1078   identified the center of resistance, ${\bf r} = $(0 \AA, 0 \AA, 1.46
1079   \AA).
1080 +
1081  
1082   \subsection{Summary}
1083   According to our simulations, the langevin dynamics is a reliable
# Line 1084 | Line 1085 | are also mimiced reasonablly well.
1085   translation properties. For large molecules, the rotation properties
1086   are also mimiced reasonablly well.
1087  
1088 + \begin{figure}
1089 + \centering
1090 + \includegraphics[width=\linewidth]{graph}
1091 + \caption[Mean squared displacements and orientational
1092 + correlation functions for each of the model rigid bodies.]{The
1093 + mean-squared displacements ($\langle r^2(t) \rangle$) and
1094 + orientational correlation functions ($C_2(t)$) for each of the model
1095 + rigid bodies studied.  The circles are the results for microcanonical
1096 + simulations with explicit solvent molecules, while the other data sets
1097 + are results for Langevin dynamics using the different hydrodynamic
1098 + tensor approximations.  The Perrin model for the ellipsoids is
1099 + considered the ``exact'' hydrodynamic behavior (this can also be said
1100 + for the translational motion of the dumbbell operating under the bead
1101 + model). In most cases, the various hydrodynamics models reproduce
1102 + each other quantitatively.}
1103 + \label{fig:results}
1104 + \end{figure}
1105 +
1106   \begin{table*}
1107   \begin{minipage}{\linewidth}
1108   \begin{center}

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