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Revision 2882 by tim, Fri Jun 23 21:33:52 2006 UTC vs.
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# Line 166 | Line 166 | separation $d$ (4.63 $\AA$ in PC headgroup) may be com
166   $\frac{{d^2 }}{4}$ inside the square root of the denominator is
167   neglected. This is a reasonable approximation in most cases.
168   Unfortunately, in our headgroup model, the distance of charge
169 < separation $d$ (4.63 $\AA$ in PC headgroup) may be comparable to
170 < $r$. Nevertheless, we could still assume  $ \cos \theta  \approx 0$
171 < in the central region of the headgroup. Using Taylor expansion and
169 > separation $d$ (4.63 \AA  in PC headgroup) may be comparable to $r$.
170 > Nevertheless, we could still assume  $ \cos \theta  \approx 0$ in
171 > the central region of the headgroup. Using Taylor expansion and
172   associating appropriate terms with electric moments will result in a
173   "split-dipole" approximation:
174   \[
# Line 238 | Line 238 | solvation shell (3.5 $\AA$) and the second solvation s
238   \end{equation}
239  
240   From Fig.~\ref{lipidFigure:PCFAtom}, we can identify the first
241 < solvation shell (3.5 $\AA$) and the second solvation shell (5.0
242 < $\AA$) from both plots. However, the corresponding orientations are
241 > solvation shell (3.5 \AA) and the second solvation shell (5.0 \AA)
242 > from both plots. However, the corresponding orientations are
243   different. In DLPE, water molecules prefer to sit around $\text{{\sc
244   NH}}_3$ group due to the hydrogen bonding. In contrast, because of
245   the hydrophobic effect of the $ {\rm{N(CH}}_{\rm{3}}
# Line 360 | Line 360 | density profile, calculated from our simulations to be
360   electron density is in the hydrocarbon region. As a good
361   approximation to the thickness of the bilayer, the headgroup spacing
362   , is defined as the distance between two peaks in the electron
363 < density profile, calculated from our simulations to be 34.1 $\AA$.
363 > density profile, calculated from our simulations to be 34.1 \AA.
364   This value is close to the x-ray diffraction experimental value 34.4
365 < $\AA$\cite{Petrache1998}.
365 > \AA\cite{Petrache1998}.
366  
367   \begin{figure}
368   \centering

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