Graphite TS binding energy: Difference between revisions
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Note that the calculation is performed in two steps (two separate single-point calculations) in which the energy for bulk graphite and for graphene are obtained. | Note that the calculation is performed in two steps (two separate single-point calculations) in which the energy for bulk graphite and for graphene are obtained. | ||
The binding energy | The binding energy is computed automatically and it is written in the file <code>results.dat</code>. | ||
(N.B.: ''python'' needs to be available.) | |||
Even though the TS method predicts a reasonable geometry it overestimates the energetics strongly: | Even though the TS method predicts a reasonable geometry it overestimates the energetics strongly: |
Revision as of 21:05, 24 June 2019
Task
In this example you will determine the interlayer binding energy of graphite in its experimental structure using the method of Tchatchenko and Scheffler to account for van der Waals interactions.
Semilocal DFT at the GGA level underestimates long-range dispersion interactions. In the case of graphite, PBE predicts the interlayer binding energy of ~1 meV/atom which is too small compared to the RPA reference of 0.048 eV/atom [1].
In this example, the interlayer binding energy of graphite in its experimental structure is determined using the Tkatchenko-Scheffler method, which performs well in description of the structure of graphite (see e.g. example graphite interlayer distance).
Input
POSCAR
- Graphite:
graphite 1.0 1.22800000 -2.12695839 0.00000000 1.22800000 2.12695839 0.00000000 0.00000000 0.00000000 6.71 4 direct 0.00000000 0.00000000 0.25000000 0.00000000 0.00000000 0.75000000 0.33333333 0.66666667 0.25000000 0.66666667 0.33333333 0.75000000
- Graphene:
graphite 1.0 1.22800000 -2.12695839 0.00000000 1.22800000 2.12695839 0.00000000 0.00000000 0.00000000 20. 2 direct 0.00000000 0.00000000 0.25000000 0.33333333 0.66666667 0.25000000
INCAR
IVDW = 20 LVDW_EWALD =.TRUE. NSW = 1 IBRION = 2 ISIF = 4 PREC = Accurate EDIFFG = 1e-5 LWAVE = .FALSE. LCHARG = .FALSE. ISMEAR = -5 SIGMA = 0.01 EDIFF = 1e-6 ALGO = Fast NPAR = 2
KPOINTS
- Graphite:
Monkhorst Pack 0 gamma 16 16 8 0 0 0
- Graphene:
Monkhorst Pack 0 gamma 16 16 1 0 0 0
There is no interaction of layers in z-direction for graphene so we need only 1 k point in this direction.
Running this example
To run this example, execute the run.sh
bash-script:
# # To run VASP this script calls $vasp_std # (or posibly $vasp_gam and/or $vasp_ncl). # These variables can be defined by sourcing vaspcmd . vaspcmd 2> /dev/null # # When vaspcmd is not available and $vasp_std, # $vasp_gam, and/or $vasp_ncl are not set as environment # variables, you can specify them here [ -z "`echo $vasp_std`" ] && vasp_std="mpirun -np 8 /path-to-your-vasp/vasp_std" [ -z "`echo $vasp_gam`" ] && vasp_gam="mpirun -np 8 /path-to-your-vasp/vasp_gam" [ -z "`echo $vasp_ncl`" ] && vasp_ncl="mpirun -np 8 /path-to-your-vasp/vasp_ncl" # # The real work starts here # rm results.dat drct=$(pwd) for i in graphene graphite do cd $drct/$i $vasp_std done cd $drct # obtain total energy for graphite en2=$(grep "free ene" graphite/OUTCAR |tail -1|awk '{print $5}') # obtain total energy for graphene en1=$(grep "free ene" graphene/OUTCAR |tail -1|awk '{print $5}') # compute interlayer binding energy (eV/atom) deltaE=$(echo print $en2/4 - $en1/2 |python) echo "Binding energy (eV/atom): " $deltaE >results.dat
Note that the calculation is performed in two steps (two separate single-point calculations) in which the energy for bulk graphite and for graphene are obtained.
The binding energy is computed automatically and it is written in the file results.dat
.
(N.B.: python needs to be available.)
Even though the TS method predicts a reasonable geometry it overestimates the energetics strongly: the computed binding energy of -0.083 eV/atom is too large compared to the RPA reference of 0.048 eV/atom. This overestimation is - at least in part - due to neglecting the many-body interactions (see example Graphite MBD binding energy).
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References
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