Re: [Wien] [WIEN]about wave function in WIEN2k

2015-03-06 Thread tran

I did it in the past and I could obtain values (very) close to 1.

A few hints:
-The psi_nk in the interstitial region are obtained by taking the
Fourier transform of the coefficients in case.vector.
-For the integration in the interstitial region you need to multiply
psi_nk^{*}*psi_nk by the step function.

If it can help I can send you the subroutine which was calculating
, which was present in a very early version of the
Hartree-Fock module (SRC_hf).

F. Tran

On Fri, 6 Mar 2015, F.Tang wrote:


My question is about Bloch eigenfunction calculated by WIEN2k package.
 As I know, the information of the eigenfunctions is saved in two files: 
case.almblm and case.radwf:
psi_nk(r):
when r is within some atomic sphere, psi_nk(r)=\sum_{lm}(A_{lm} u_l(r)+B_{lm} 
u'_l(r))Y_{lm},
when r is within the intersitial region, psi_nk(r)=linear combination of plane 
waves.
 
Then I numerically calculated the norm square of psi_nk: , I 
didn't get 1,
and for different nk's the results are different.
Thus  the eigenfunction, i.e. Bloch eigenfunction isn't normalized in WIEN2k?
Thank you!
F.Tang,NJU,China

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[Wien] [WIEN]about wave function in WIEN2k

2015-03-06 Thread F.Tang
My question is about Bloch eigenfunction calculated by WIEN2k package.
  As I know, the information of the eigenfunctions is saved in two files: 
case.almblm and case.radwf:
 psi_nk(r):
 when r is within some atomic sphere, psi_nk(r)=\sum_{lm}(A_{lm} u_l(r)+B_{lm} 
u'_l(r))Y_{lm},
 when r is within the intersitial region, psi_nk(r)=linear combination of plane 
waves.
  
 Then I numerically calculated the norm square of psi_nk: , I 
didn't get 1, 
 and for different nk's the results are different.
 Thus  the eigenfunction, i.e. Bloch eigenfunction isn't normalized in WIEN2k?
 Thank you!
 F.Tang,NJU,China___
Wien mailing list
Wien@zeus.theochem.tuwien.ac.at
http://zeus.theochem.tuwien.ac.at/mailman/listinfo/wien
SEARCH the MAILING-LIST at:  
http://www.mail-archive.com/wien@zeus.theochem.tuwien.ac.at/index.html