I am working on bilayer graphene with finite electric field; this system has a "real" gap (~0.3-0.4 eV) and I want to see its low-energy optical spectrum (basically to see how doping affects the spectrum); however I find it extremely hard to find a k-point grid that gives a "converged" spectrum.
Since applying a field splits the "Dirac cone" into two separate "cones" in k-space I was first looking into finding the k-grid that gives the smallest band-gap (i.e. this really hits the VBM and CBM). All my grids are divisible by 3 (i.e. they also contain the K point which has a significant transition amplitude). For grids 9,33,66,72,78.. the band-gap (last column) is
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41 2.06940 2.79530 0.72590
545 2.27250 2.61450 0.34200
2180 2.31460 2.57420 0.25960
[b]2594 2.31650 2.57100 0.25450[/b]
3044 2.31000 2.57630 0.26630
4052 2.29280 2.59580 0.30300
4901 2.30970 2.57900 0.26930
Thanks in advance for your help and insight!
Chris
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# GPL Version 4.2.1 Revision 110. (Based on r.14778 h.7b4dc3)
# MPI Build
# http://www.yambo-code.org
#
optics # [R OPT] Optics
chi # [R CHI] Dyson equation for Chi.
Chimod= "IP" # [X] IP/Hartree/ALDA/LRC/BSfxc
NGsBlkXd= 1 Ry # [Xd] Response block size
% QpntsRXd
1 | 1 | # [Xd] Transferred momenta
%
% BndsRnXd
1 | 120 | # [Xd] Polarization function bands
%
% EnRngeXd
0.00000 | 5.00000 | eV # [Xd] Energy range
%
% DmRngeXd
$smear | $smear | eV # [Xd] Damping range
%
ETStpsXd= 1000 # [Xd] Total Energy steps
% LongDrXd
0.000000 | 0.000000 | 1.000000 | # [Xd] [cc] Electric Field
%