\hline
length & r & nm $= 10^{-9}$ m \\
mass & m & u (unified atomic mass unit) $=$
- $1.660\,538\,921(73) \times 10^{-27}$ kg \\
+ $1.660\,538\,921 \times 10^{-27}$ kg \\
time & t & ps $= 10^{-12}$ s \\
charge & q & {\it e} $=$ elementary charge $=
- 1.602\,176\,565(35)\times 10^{-19}$ C \\
+ 1.602\,176\,565(\times 10^{-19}$ C \\
temperature & T & K \\
\dline
\end{tabular}
}
\caption[Basic units used in {\gromacs}.]{Basic units used in
-{\gromacs}. Numbers in parentheses give accuracy.}
+{\gromacs}.}
\label{tab:basicunits}
\end{table}
\hline
energy & $E,V$ & kJ~mol$^{-1}$ \\
Force & $\ve{F}$ & kJ~mol$^{-1}$~nm$^{-1}$ \\
-pressure & $p$ & kJ~mol$^{-1}$~nm$^{-3} =
- 10^{30}/N_{AV}$~Pa \\
- & & $1.660\,538\,921\times 10^6$~Pa $=
- 16.605\,389\,21$~bar \\
+pressure & $p$ & bar \\
velocity & $v$ & nm~ps$^{-1} = 1000$ m s$^{-1}$ \\
dipole moment & $\mu$ & \emph{e}~nm \\
electric potential& $\Phi$ & kJ~mol$^{-1}$~\emph{e}$^{-1} =
- 0.010\,364\,269\,19(32)$ Volt \\
+ 0.010\,364\,269\,19$ Volt \\
electric field & $E$ & kJ~mol$^{-1}$~nm$^{-1}$~\emph{e}$^{-1} =
- 1.036\,426\,919(32) \times 10^7$~V m$^{-1}$ \\
+ 1.036\,426\,919 \times 10^7$~V m$^{-1}$ \\
\dline
\end{tabular}
}
-\caption{Derived units}
+\caption{Derived units. Note that an additional conversion factor of 10$^{28}$ a.m.u ($\approx$16.6)
+is applied to get bar instead of internal MD units in the energy and
+log files.}
\label{tab:derivedunits}
\end{table}
\dline
Symbol & Name & Value \\
\hline
-$N_{AV}$& Avogadro's number & $6.022\,141\,29(27)\times 10^{23}$ mol$^{-1}$ \\
-$R$ & gas constant & $8.314\,462\,1(75)\times 10^{-3}$~kJ~mol$^{-1}$~K$^{-1}$ \\
+$N_{AV}$& Avogadro's number & $6.022\,141\,29\times 10^{23}$ mol$^{-1}$ \\
+$R$ & gas constant & $8.314\,462\,1\times 10^{-3}$~kJ~mol$^{-1}$~K$^{-1}$ \\
$k_B$ & Boltzmann's constant & \emph{idem} \\
-$h$ & Planck's constant & $0.399\,031\,271(17)$~kJ~mol$^{-1}$~ps \\
-$\hbar$ & Dirac's constant & $0.063\,507\,799\,3(28)$~kJ~mol$^{-1}$~ps \\
+$h$ & Planck's constant & $0.399\,031\,271$~kJ~mol$^{-1}$~ps \\
+$\hbar$ & Dirac's constant & $0.063\,507\,799\,3$~kJ~mol$^{-1}$~ps \\
$c$ & velocity of light & $299\,792.458$~nm~ps$^{-1}$ \\
\dline
\end{tabular}