Re: PPA plasmon pole imaginary frequency
Posted: Mon Aug 03, 2009 8:05 pm
Dear Sahu
3.You need just the q=(0,0,0) because you are looking at optical transitions.
As I said, o.eps_q001-rpa contains the optical absortion spectrum calculated within the RPA. When comparing with experiment remember RPA is not a good approximation for the absorption spectra of for semiconductors and insulators (see discussion in sec 2.2 of the Yambo paper)
NB note that q=(0,0,0) is always present
4. For each \omega the calculated eps_M is a complex number, and there are built in functions to get its real and imaginary part
5. Eq. 14 is the definition for eps_M as function of eps-1 irrespective of considering or not LF. LF are "in" eps-1 since you considered nondiagonal elements of X_0 in eq. 7. The variable NGsBlkXd refer to the block size of the response function X_0.
Given the medium (this forum) I am afraid I cannot be much more clearer (well maybe others can). If you have still doubts you can probably refer to the works cited in the yambo paper where things may be explained in some more detail. See e.g. ref 2.
Cheers
m
3.You need just the q=(0,0,0) because you are looking at optical transitions.
As I said, o.eps_q001-rpa contains the optical absortion spectrum calculated within the RPA. When comparing with experiment remember RPA is not a good approximation for the absorption spectra of for semiconductors and insulators (see discussion in sec 2.2 of the Yambo paper)
NB note that q=(0,0,0) is always present
4. For each \omega the calculated eps_M is a complex number, and there are built in functions to get its real and imaginary part
5. Eq. 14 is the definition for eps_M as function of eps-1 irrespective of considering or not LF. LF are "in" eps-1 since you considered nondiagonal elements of X_0 in eq. 7. The variable NGsBlkXd refer to the block size of the response function X_0.
Given the medium (this forum) I am afraid I cannot be much more clearer (well maybe others can). If you have still doubts you can probably refer to the works cited in the yambo paper where things may be explained in some more detail. See e.g. ref 2.
Cheers
m