VASP overshooting Cell Volume and Lattice constants
Posted: Wed Jan 05, 2011 5:53 pm
Dear VASP Masters!
I had been trying to obtain accurate cell volumes and lattice parameters, as well as, internal ion co-ordinates of 48-atoms super-cells of Anatase and Rutile containing substitutive and interstitial dopes. Since some of the doped spices do not have experimental data, precise prognosis of cell geometry (cell vol, parameters and internal co-ords) is of particular importance and a prime aim of my current project. In order to do so, I was trying to calibrate VASP's results for the known systems as anatase and rutiles following the suggestions for cell relaxation at an equilibrium volume. I was using, within LSDA formalism of XC, the PBE PAW potential for core electrons and PAW bases for valence electrons with increasing cutoffs, ranging between 400 to 850 ev. I used experimental cell geometry and followed two approaches as follows:
1.
a. ENCUT = Max(EMax) = 400 ev, ISIF = 2, Cell geom = experimental, reoptimize from CONTCAR ---> There is positive Pulay stress but internal co-ordinates are correct!
b. Read WAVECAR, converged K-points, ENCUT=520, ISIF = 7 (as well as 6), to remove Pulay stress and to obtain equilibrium vol/lattice parameter. It shows that volume converges at 6% higher than experimental value.
2.
a. Obtain equilibrium vol from an EOS fit of the E/V data using several ENCUT (from 400 to 850ev) using ISF = 7 and experimental cell geom input.
b. Reoptimize with ISIF =4 and obtain equilibrium vol, K-points and WAVECAR.
Both approaches produce about 6% higher volume of Anatase and Rutile. Therefore, I cannot trust the equilibrium vols of the doped Anatase/Rutile systems, produced by either of these two approaches. I was also playing around with ISIF = 3 with tight ENCUT=400 and input of experimental geometries. To my surprise, this approach gives excellent cell geometry for Anatase and Rutile at such a tighter cutoff while with higher cutoffs reproduces similar results as 1 and 2 approaches.
Could VASP masters suggest an unambiguous method/strategy with which VASP produces best cell volume (as well as cell geometry) that would always try to match the experimental counterpart as closely as possible? Thanks a lot for this in advance.
Best regards,
Sankh
I had been trying to obtain accurate cell volumes and lattice parameters, as well as, internal ion co-ordinates of 48-atoms super-cells of Anatase and Rutile containing substitutive and interstitial dopes. Since some of the doped spices do not have experimental data, precise prognosis of cell geometry (cell vol, parameters and internal co-ords) is of particular importance and a prime aim of my current project. In order to do so, I was trying to calibrate VASP's results for the known systems as anatase and rutiles following the suggestions for cell relaxation at an equilibrium volume. I was using, within LSDA formalism of XC, the PBE PAW potential for core electrons and PAW bases for valence electrons with increasing cutoffs, ranging between 400 to 850 ev. I used experimental cell geometry and followed two approaches as follows:
1.
a. ENCUT = Max(EMax) = 400 ev, ISIF = 2, Cell geom = experimental, reoptimize from CONTCAR ---> There is positive Pulay stress but internal co-ordinates are correct!
b. Read WAVECAR, converged K-points, ENCUT=520, ISIF = 7 (as well as 6), to remove Pulay stress and to obtain equilibrium vol/lattice parameter. It shows that volume converges at 6% higher than experimental value.
2.
a. Obtain equilibrium vol from an EOS fit of the E/V data using several ENCUT (from 400 to 850ev) using ISF = 7 and experimental cell geom input.
b. Reoptimize with ISIF =4 and obtain equilibrium vol, K-points and WAVECAR.
Both approaches produce about 6% higher volume of Anatase and Rutile. Therefore, I cannot trust the equilibrium vols of the doped Anatase/Rutile systems, produced by either of these two approaches. I was also playing around with ISIF = 3 with tight ENCUT=400 and input of experimental geometries. To my surprise, this approach gives excellent cell geometry for Anatase and Rutile at such a tighter cutoff while with higher cutoffs reproduces similar results as 1 and 2 approaches.
Could VASP masters suggest an unambiguous method/strategy with which VASP produces best cell volume (as well as cell geometry) that would always try to match the experimental counterpart as closely as possible? Thanks a lot for this in advance.
Best regards,
Sankh