[Pw_forum] init_london Error
Giuseppe Mattioli
giuseppe.mattioli at mlib.ism.cnr.it
Fri Jul 1 14:30:28 CEST 2011
Dear Vikas
A final remark:
> I am using GGA functionals
> for my relaxation. So, as you mentioned vdw-DF is improved for LDA
> type of functionals, I will stick with the london option.
The vdW-DF functional is not a simple LDA xc functional. It contains a
long-range LDA correlation contribution. Some lines extracted from the
Modules/funct.f90 file may help to explain:
! "pz" = "sla+pz" = Perdew-Zunger LDA
! "pbe" = "sla+pw+pbx+pbc" = PBE
! "revpbe"= "sla+pw+rpb+pbc" = revPBE (Zhang-Yang)
! "vdw-df"= "sla+pw+rpb+vdw" = vdW-DF
!
! Exchange:
! "sla" Slater (alpha=2/3)
!
! Correlation: "noc" none
! "pz" Perdew-Zunger
! "pw" Perdew-Wang
!
! Gradient Correction on Exchange:
! "pbx" Perdew-Burke-Ernzenhof exch
! "rpb" revised PBE by Zhang-Yang
!
! Gradient Correction on Correlation:
!
! "pbc" Perdew-Burke-Ernzenhof corr
!
! Van der Waals functionals
! "nonlc" none
! "vdw1" vdW-DF1
! "vdw2" vdW-DF2
!
! References:
! pz J.P.Perdew and A.Zunger, PRB 23, 5048 (1981)
! pbe J.P.Perdew, K.Burke, M.Ernzerhof, PRL 77, 3865 (1996)
! pw91 J.P.Perdew and Y. Wang, PRB 46, 6671 (1992)
! revPBE Zhang and Yang, PRL 80, 890 (1998)
! vdW-DF M. Dion et al., PRL 92, 246401 (2004)
! T. Thonhauser et al., PRB 76, 125112 (2007)
Yours
Giuseppe
On Friday 01 July 2011 09:49:54 Stefano de Gironcoli wrote:
> vdW-DF is not yet implemented in the DFPT part.
> we are working on that,
> stefano
> -
> Stefano de Gironcoli - SISSA and DEMOCRITOS
>
> On 07/01/2011 09:45 AM, Paolo Giannozzi wrote:
> > On Thu, 2011-06-30 at 12:36 -0400, Vikas Varshney wrote:
> >> Lets say for my system of interest, I want to use LDA functionals with
> >> vdw-DF setting (which will modify the wavefunctions) and run an SCF
> >> calculation on a previously relaxed geometry. Then, I do the phonon
> >> dispersion calculation (...). In that case, will the calculated
> >> dynamical matrix include the interactions from vdw forces as well?
> >
> > only in part, because you will start from vdw-aware wavefunctions,
> > but you will miss the vdw term in the second derivative of the
> > exchange-correlation functional. I just heard rumors that this
> > will be soon implemented, though
> >
> > P.
>
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Giuseppe Mattioli
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