-.TH g_energy 1 "Mon 4 Apr 2011" "" "GROMACS suite, VERSION 4.5.4-dev-20110404-bc5695c"
+.TH g_energy 1 "Fri 18 Jan 2013" "" "GROMACS suite, VERSION 4.5.6"
.SH NAME
g_energy - writes energies to xvg files and displays averages
-.B VERSION 4.5.4-dev-20110404-bc5695c
+.B VERSION 4.5.6
.SH SYNOPSIS
\f3g_energy\fP
.BI "\-f" " ener.edr "
.BI "\-skip" " int "
.BI "\-[no]aver" ""
.BI "\-nmol" " int "
+.BI "\-[no]fluct_props" ""
+.BI "\-[no]driftcorr" ""
.BI "\-[no]fluc" ""
.BI "\-[no]orinst" ""
.BI "\-[no]ovec" ""
\&The term fluctuation gives the RMSD around the least\-squares fit.
-\&When the \fB \-viol\fR option is set, the time averaged
+\&Some fluctuation\-dependent properties can be calculated provided
+\&the correct energy terms are selected, and that the command line option
+\&\fB \-fluct_props\fR is given. The following properties
+\&will be computed:
+
+\&Property Energy terms needed
+
+\&\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-
+
+\&Heat capacity C_p (NPT sims): Enthalpy, Temp
+
+\&Heat capacity C_v (NVT sims): Etot, Temp
+
+\&Thermal expansion coeff. (NPT): Enthalpy, Vol, Temp
+
+\&Isothermal compressibility: Vol, Temp
+
+\&Adiabatic bulk modulus: Vol, Temp
+
+\&\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-\-
+
+\&You always need to set the number of molecules \fB \-nmol\fR.
+\&The C_p/C_v computations do \fB not\fR include any corrections
+\&for quantum effects. Use the \fB g_dos\fR program if you need that (and you do).
+
+When the \fB \-viol\fR option is set, the time averaged
\&violations are plotted and the running time\-averaged and
\&instantaneous sum of violations are recalculated. Additionally
\&running time\-averaged and instantaneous distances between
\&With \fB \-fee\fR an estimate is calculated for the free\-energy
\&difference with an ideal gas state:
-\& Delta A = A(N,V,T) \- A_idgas(N,V,T) = kT ln e(Upot/kT)
+\& Delta A = A(N,V,T) \- A_idealgas(N,V,T) = kT ln(exp(U_pot/kT))
-\& Delta G = G(N,p,T) \- G_idgas(N,p,T) = kT ln e(Upot/kT)
+\& Delta G = G(N,p,T) \- G_idealgas(N,p,T) = kT ln(exp(U_pot/kT))
\&where k is Boltzmann's constant, T is set by \fB \-fetemp\fR and
\&the average is over the ensemble (or time in a trajectory).
\&and using the potential energy. This also allows for an entropy
\&estimate using:
-\& Delta S(N,V,T) = S(N,V,T) \- S_idgas(N,V,T) = (Upot \- Delta A)/T
+\& Delta S(N,V,T) = S(N,V,T) \- S_idealgas(N,V,T) = (U_pot \- Delta A)/T
-\& Delta S(N,p,T) = S(N,p,T) \- S_idgas(N,p,T) = (Upot + pV \- Delta G)/T
+\& Delta S(N,p,T) = S(N,p,T) \- S_idealgas(N,p,T) = (U_pot + pV \- Delta G)/T
\&
\&When a second energy file is specified (\fB \-f2\fR), a free energy
-\&difference is calculated dF = \-kT ln e \-(EB\-EA)/kT A ,
-\&where EA and EB are the energies from the first and second energy
+\&difference is calculated
+ dF = \-kT ln(exp(\-(E_B\-E_A)/kT)_A) ,
+\&where E_A and E_B are the energies from the first and second energy
\&files, and the average is over the ensemble A. The running average
\&of the free energy difference is printed to a file specified by \fB \-ravg\fR.
\&\fB Note\fR that the energies must both be calculated from the same trajectory.
.BI "\-nmol" " int" " 1"
Number of molecules in your sample: the energies are divided by this number
+.BI "\-[no]fluct_props" "no "
+ Compute properties based on energy fluctuations, like heat capacity
+
+.BI "\-[no]driftcorr" "no "
+ Useful only for calculations of fluctuation properties. The drift in the observables will be subtracted before computing the fluctuation properties.
+
.BI "\-[no]fluc" "no "
Calculate autocorrelation of energy fluctuations rather than energy itself
Fit function: \fB none\fR, \fB exp\fR, \fB aexp\fR, \fB exp_exp\fR, \fB vac\fR, \fB exp5\fR, \fB exp7\fR, \fB exp9\fR or \fB erffit\fR
.BI "\-ncskip" " int" " 0"
- Skip N points in the output file of correlation functions
+ Skip this many points in the output file of correlation functions
.BI "\-beginfit" " real" " 0 "
Time where to begin the exponential fit of the correlation function