Hi, Peter:
Thank you for your answer. This is very clear.
Best,
Wenhao
QTL stands for charge (Q) of each atom (t) and decomposed according to angular
momentum (l). This is done for each eigenvalue.
In LAPW the wavefunction inside spheres is written as:
sum(lm) ( A_lm u_l + B_lm u-dot_l )
Dear Pro. F. Tran
Reason do i need details of the potential:
Time is coming for me to protect my PhD dissertation as part of the
University-supported project.
One of the key question that I will answer before the dissertation council
is that how formula 2.10 in the userguide's.pdf is formed.
The
Careful, what you said is not completely right, there is a basis although
it is more complete than a limited set of Gaussian functions.
The angular part (potential, wave function etc) is a truncated spherical
harmonic expansion. The radial part of the wavefunction in the spheres is a
rather
thanks, it worked.
*Soumen Kumar Bag*
*Physical Science Dept.*
*IISC*
On Tue, Dec 29, 2015 at 3:09 PM, Peter Blaha
wrote:
> Yes, you miss the -orb option in the lapw1 lines.
>
> checkoutthe file :log to see how the scf calculations is done in the
>
The point about the full potential is that the radial part inside the sphere is
numerical, you have a net of points going from r=0 to Rmt, so no basis is
needed as in the Gaussian program where the radial part is formed by gaussian
functions.
Tuan,
Tuan,
What that equation means is that you have a full basis for your
potentials, functions, etc.
The plane waves outside muffin tin sphere is ok in a region where the
potential does not vary too much, but it is hopeless near the atomic nuclei
where the potential varies as
Yes, you miss the -orb option in the lapw1 lines.
checkoutthe file :log to see how the scf calculations is done in
the individual steps.
Am 29.12.2015 um 08:26 schrieb Soumen Bag:
Dear User and expert,
I am doing GGA+U calculation of AFM NiO. I am using the structure file
given
7 matches
Mail list logo