ABINIT Wannier90 interface input variables:

List and description.


This document lists and provides the description of the name (keywords) of parallelisation input variables to be used in the main input file of the abinit code.

Content of the file : alphabetical list of Wannier90 interface variables.


A.
B.
C.
D.
E.
F.
G.
H.
I.
J.
K.
L.
M.
N.
O.
P.
Q.
R.
S.
T.
U.
V.
W. w90iniprj   w90prtunk  





w90iniprj
Mnemonics: Wannier90- INItial PROJections
Characteristic:
Variable type: integer
Default is 1

Only relevant if prtwant==2 or prtwant==3

In order to find the Maximally Localized Wannier Functions, the user has to provide an initial guess. A set of localized trial orbitals is chosen corresponding to some rough initial guess at the Wannier Functions, and these are projected onto the Bloch eigenstates. See Ivo Souza, Nicola Marzari, and David Vanderbilt. Phys. Rev. B, 65, 035109 (2001).
These initial projections are stored in a file .amn and the variable w90iniprj is used to construct them:





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w90prtunk
Mnemonics: Wannier90- PRINT UNKp.s file
Characteristic:
Variable type: integer
Default is 0 (Comment: The default is set to zero because UNKp.s files occupy a lot of memory.)

Only relevant if prtwant==2 or prtwant==3

Defines whether or not the UNKp.s file will be printed.



These files contain the periodic part of the bloch states represented on a regular real space grid. They are indexed by k-point p (from 1 to nkpt) and spin s ('1' for 'up','2' for 'down').

The name of the wavefunction file is assumed to have the form:

write(wfnname,200) p , spin
200 format ('UNK',i5.5,'.',i1)

These file are unformatted. The first line of each file contains 5 integers: the number of grid points in each direction ( n1 , n2 and n3 ), the k-point number ikpt and the total number of bands mband in the file. The following rows contain the wavefunctions in real space.

These files are written in the following way for the coarse grid:

 write(iun_plot) n1/w90prtunk,n2/w90prtunk,n3/w90prtunk,ikpt,nband
write(iun_plot) (((fofr(1,jj1,jj2,jj3),fofr(2,jj1,jj2,jj3),&
&      jj1=1,n1,w90prtunk),jj2=1,n2,w90prtunk),jj3=1,n3,w90prtunk)
Where fofr is a double precision variable which contains the wavefunctions in real space. Note that in order to reduce the size of the UNK files we are just including records in the wavefunctions for 1/(w90prtunk^3) of the grid points. That is why we divide n1, n2 and n3 by prtunk. The output .xsf files for plotting with XCrysDen will also be on the coarse grid. When this does not produce an acceptable plot, prtunk can be set to 1 to output every grid point. (You should try spline interpolation in XCrysDen first.)




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