Dear,Daniele Varsano wrote:Dear SdWang,
the problem of your calculation is that you are treating a 1d system,
and in this cases there are problem of divergences in the integrals of
the coulomb potential in the Bz. With your sampling you are doing
a 1d integral instead that a 3d integral.The error in this case is particularly
big for the exchange part of the self energy that tends to explode
increasing the k-point sampling. The problem can be overcome
by using the random integration method (RIM). You can activate it
by adding the yambo -c option and activating these two lines:
Check these values, looking at the exchange part that is the less expensive.Code: Select all
RandQpts = 1000000 # (RIM) Number of random q-points in the BZ RandGvec RL = 1 # (RIM) Coulomb interaction RS components
I invite you to read the documentation about the RIM.
This part is also documented in the Yambo paper
I wonder about the coulomb cutoff. You said the problem can be overcome
by using the random integration method (RIM). So, is the coulomb cutoff neccesarry in 0D,1D,2D system? Can I overcome the problem ONLY use RIM.
Another question: the coulomb cutoff is only used to speed convergence???