[SOLVED] Problem with group definition for magnetic structu
Posted: Tue Apr 06, 2010 9:04 am
Hello
I would like to obtain the total energy of the Hematite (Fe2O3) and compare it with its non-magnetic case. In this type of calculations, the symmetry is really important, and remains the most important problem in input file.
The Hematite is built from the space group n°167 (trigonal structure), so with a=b and c, and angles equal to 90, 90 and 120.
Here my input file :
The calculation stops almost immediatly... The log file is giving this as ERROR message :
Thanks for the help!
I would like to obtain the total energy of the Hematite (Fe2O3) and compare it with its non-magnetic case. In this type of calculations, the symmetry is really important, and remains the most important problem in input file.
The Hematite is built from the space group n°167 (trigonal structure), so with a=b and c, and angles equal to 90, 90 and 120.
Here my input file :
#Hematite
ndtset 2
spgroup 167
brvltt 7
#spin related quantities (only second dataset)
spinat2 0.0 0.0 4.0
0.0 0.0 2.0
nsppol2 2
nspden2 2
#generate the total density of states in both cases
prtdos 1
iscf 5
kptopt 1
prtden 1
tolvrs 1.0d-10
acell 5.032 5.032 13.733 angstr
ecut 20.0
natom 2
nband 15
ngkpt 4 4 4
nshiftk 1
nstep 100
ntypat 2
occopt 3
rprim 0.000 -1.000 1.000
0.866 0.500 1.000
-0.866 0.500 1.000
angdeg 90.0 90.0 120.0
tsmear 0.01
typat 1 2
xred 0.0000 0.0000 0.3553
0.3059 0.0000 0.2500
znucl 26 8
The calculation stops almost immediatly... The log file is giving this as ERROR message :
chkorthsy: ERROR -
The symmetry operation number 2 does not preserve
vector lengths and angles.
The value of the residual is 1.6945E+05.
Action : modify rprim, acell and/or symrel so that
vector lengths and angles are preserved.
Beware, the tolerance on symmetry operations is very small.
Thanks for the help!