Hi,
I do not know too much about Wannerization and LCAO models.

However, I'd like to mention the  PES  program, which is included in WIEN2k.

It uses the atomic cross sections (as you mentioned), but not the wavefunctions, but the "renormalized" partial DOS. (This will omitt the interstital and renormalize in particular the delocalized orbitals).

It does NOT include phases (interference), but our experience is quite good - although limited. Check out the PES section in the UG and the corresponding paper by Bagheri&Blaha.

Regards

Am 15.02.2024 um 01:41 schrieb pluto via Wien:
Dear All,

I am interested to project WIEN2k band structure onto atomic orbitals, but getting complex amplitudes. For example, for graphene Dirac band (formed primarily by C 2pz) I would get two k-dependent complex numbers A_C2pz(k) and B_C2pz(k), where A and B are the two inequivalent sites, and these coefficients for other orbitals (near the Dirac points) would be nearly zero. Of course, for graphene I can write a TB model and get these numbers, but already for WSe2 monolayer TB model has several bands (TB models for WSe2 are published but implementing would be time-consuming), and for a generic material there is often no simple TB model.

Some time ago I looked at the WIEN2k wave functions, but because of the way LAPW works, it is not a trivial task to project these onto atomic orbitals. This is due to the radial wave functions, each one receiving its own coefficient.

I was wondering if I can somehow get such projection automatically using Wien2Wannier, and later with some Wannier program. I thought it is good to ask before I invest any time into this.

And I would need it with spin, because I am interested with systems where SOC plays a role.

The reason I ask:
Simple model of photoemission can be made by assuming coherent addition of atomic-like photoionization, with additional k-dependent initial band amplitudes/phases. One can assume that radial integrals in photoemission matrix elements don't have special structure and maybe just take atomic cross sections of Yeh-Lindau. But one still needs these complex coefficients to allow for interference of the emission from different sites within the unit cell. I think for a relatively simple material such as WSe2 monolayer, the qualitative result of this might be reasonable. I am not aiming at anything quantitative since we have one-step-model codes for quantitative.

Any suggestion on how to do this projection (even approximately) within the realm of WIEN2k would be welcome.

Best,
Lukasz


PD Dr. Lukasz Plucinski
Group Leader, FZJ PGI-6
Phone: +49 2461 61 6684
https://electronic-structure.fz-juelich.de/

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Peter BLAHA, Inst.f. Materials Chemistry, TU Vienna, A-1060 Vienna
Phone: +43-1-58801-165300
Email: peter.bl...@tuwien.ac.at    WIEN2k: http://www.wien2k.at
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