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Re: [abinit-forum] query on GW implementation - spectral function


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  • From: Fabien Bruneval <fabien.bruneval@polytechnique.fr>
  • To: forum@abinit.org
  • Subject: Re: [abinit-forum] query on GW implementation - spectral function
  • Date: Tue, 03 Oct 2006 10:40:04 +0200

Dear Manolo,

As you said, the spectral function is indeed the imaginary part of the Green's function. When the exchange-correlation is accounted for by a non-dynamic potential (like the KS potential), this imaginary part reduces to a usual DoS.
However, in the GW approximation, the exchange-correlation is described by a dynamical self-energy and the spectral function contains more than the usual DoS.
There is a part of the spectral function, which is DoS-like (named the quasiparticle part) and a remainder, which does not resemble to any defined one-particle excitation (named incoherent part or satellites).

The GW subroutine of Abinit (version > 5.1) is able to output the matrix elements of the spectral function:

Im ( < i | G(\omega) | i > )

To obtain in practice the spectral functions from the code, you need to use the GW part of Abinit without the plasmon-pole model:

gwcalctyp 2

and you need to define a mesh of real frequencies where the spectral is calculated, for instance:

nfreqsp 1000
freqspmax 50. eV

The spectral function will be output in the last column of file "out.sig".

Be aware that the satellites of the spectral function within the GW approximation are believed to be not so reliable... (see F. Aryasetiawan PRL's on nickel and on Aluminum)

Please let me know if you have problems in calculating this.

Fabien




mperez@mpi-halle.mpg.de wrote:
Dear *,

I believe the spectral function is computed for the GW band structure, ie,
after a GW computation (either standard one-shot or self-consistent).

Since spectral function and density of states is sometimes deemed the same
thing, i would like to have this clarified: how do you define the spectral
function, is it the fully integrated energy-dependent DOS or, else, it is the
k,k'-dependent imaginary part of the Green's Function.
I would appreciate if you could let me know how you calculate it, and where in the code.

thanks

Manolo





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