Dear All,

I've been practicing some basic calculations with an external electric field added. I was attempting to calculate the relaxation of 6% strained silicene for amplitudes between -1 and 1 V/A (eamp). Runs with eamp between -1 and 0.3 V/A were successful, however, anything above did not converge. I've tried higher ecutwfc and ecutrho (up to 100 and 100 Ry, respectively), I've changed the k-point mesh, I've used mixing_beta between 0.1-0.7, I've changed the diagonalization method and the mixing_mode, I've tried different pseudopotentials. Still, nothing helped. Reducing london_rcut allowed the conversion for 0.4 V/A, however, it had no effect for 0.5 V/A and above.

I don't understand why, but the value of eamp seems to be the problem. If I reduce eamp, scf will converge, and more perplexingly if I change the sign of the amplitude, scf will also converge. My input for 0.5 V/A is given below.

Regards,
Maciej Szary
PhD student,
Institute of Physics,
Poznan University of Technology


 &control
    calculation='relax'
    prefix='T1',
    pseudo_dir='$pseudo_dir'
    outdir = 'files/',
    wf_collect=.true.
    etot_conv_thr=1.0D-5
    forc_conv_thr=1.0D-4
    tefield=.true.
    dipfield=.true.
 /
&system
    ibrav=  4,
    a=3.8448
    c=30
    nat=  2,
    ntyp= 1,
    ecutwfc = 55,
    ecutrho=550,
    occupations= 'smearing',
    smearing='gauss',
    degauss= 0.0001
    assume_isolated = '2D'

    lspinorb=.true.,
    noncolin=.true.,
    starting_spin_angle=.true.

    vdw_corr='DFT-D'
    london_s6=0.75
    london_rcut=15.00

    edir=3
    eamp=0.009723453
    eopreg=0.05
    emaxpos=0.85
/
 &electrons
    electron_maxstep = 150
    conv_thr= 1.0d-7
    diagonalization='cg'
    mixing_beta=0.5
    mixing_mode='local-TF'
    scf_must_converge=.false.
 /
 &ions
    ion_dynamics='bfgs'
 /
ATOMIC_SPECIES
    Si  28.0855  Si.rel-pbe-n-nc.UPF
ATOMIC_POSITIONS crystal
Si      -0.333333300   0.333333330   0.579899915    0   0   1
Si       0.000000000   0.000000000   0.562100085    0   0   1
K_POINTS automatic
12 12 1 0 0 0
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