[Wien] large deviation of atomic volume in BiNi compound
Tomas Kana
kana at seznam.cz
Tue Nov 10 10:21:30 CET 2015
Dear Wien2k users,
I came across a problem with equilibrium atomic volume of
the BiNi compound. The experimental lattice is hexagonal
with a = 4.079 Angstroem, c = 5.359 Angstroem
(P. Villars, Pearson's Handbook: Crystallographic Data for Intermetallic
Phases)
However, the equilibrium volume turns out to be more
than 16 % higher than the experimental one.
I wonder since the equilibrium volume of
pure Bi and Bi3Ni comes out with much better agreement with
experiment (about 4 to 5 % deviation).
I used GGA (no spin orbit coupling),
Rmt*Kmax = 8.8, lmax = 10, Gmax = 16, 5000 k-points in the
whole Brillouin zone. I enclosethe structure file in attachment.
I tried LDA that gives better agreement with experiment
(about 10 % deviation) but I think this is still too much. I have tried
to use gaussian smearing instead of the tetrahedron method,
increase Rmt*Kmax to 11, increase k-points to 20 000 in the whole
Brillouin zone but nothing helped.
In the mailing list I found someone had similar problem with a more
complicated structure containing bismuth, but that was not solved:
http://www.mail-archive.com/wien%40zeus.theochem.tuwien.ac.at/msg10479.html
Do you have any idea?
Thank you in advance
With best regards
Tomas Kana
Institute of Physics of Materials,
Academy of Sciences of the Czech Republic
Brno, Czech Republic
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BiNi hP4
H LATTICE,NONEQUIV.ATOMS: 2 194_P63/mmc
MODE OF CALC=RELA unit=bohr
7.708193 7.708193 10.127043 90.000000 90.000000120.000000
ATOM -1: X=0.00000000 Y=0.00000000 Z=0.00000000
MULT= 2 ISPLIT= 8
-1: X=0.00000000 Y=0.00000000 Z=0.50000000
Bi1 NPT= 781 R0=0.00000500 RMT= 2.5000 Z: 83.0
LOCAL ROT MATRIX: 1.0000000 0.0000000 0.0000000
0.0000000 1.0000000 0.0000000
0.0000000 0.0000000 1.0000000
ATOM -2: X=0.33333333 Y=0.66666667 Z=0.25000000
MULT= 2 ISPLIT= 8
-2: X=0.66666667 Y=0.33333333 Z=0.75000000
Ni1 NPT= 781 R0=0.00005000 RMT= 2.2000 Z: 28.0
LOCAL ROT MATRIX: 1.0000000 0.0000000 0.0000000
0.0000000 1.0000000 0.0000000
0.0000000 0.0000000 1.0000000
24 NUMBER OF SYMMETRY OPERATIONS
-1 0 0 0.00000000
-1 1 0 0.00000000
0 0-1 0.00000000
1
-1 1 0 0.00000000
-1 0 0 0.00000000
0 0 1 0.00000000
2
-1 0 0 0.00000000
0-1 0 0.00000000
0 0-1 0.00000000
3
-1 1 0 0.00000000
0 1 0 0.00000000
0 0 1 0.00000000
4
0-1 0 0.00000000
-1 0 0 0.00000000
0 0 1 0.00000000
5
0 1 0 0.00000000
-1 1 0 0.00000000
0 0-1 0.00000000
6
0-1 0 0.00000000
1-1 0 0.00000000
0 0 1 0.00000000
7
0 1 0 0.00000000
1 0 0 0.00000000
0 0-1 0.00000000
8
1-1 0 0.00000000
0-1 0 0.00000000
0 0-1 0.00000000
9
1 0 0 0.00000000
0 1 0 0.00000000
0 0 1 0.00000000
10
1-1 0 0.00000000
1 0 0 0.00000000
0 0-1 0.00000000
11
1 0 0 0.00000000
1-1 0 0.00000000
0 0 1 0.00000000
12
0 1 0 0.00000000
-1 1 0 0.00000000
0 0 1 0.50000000
13
0-1 0 0.00000000
1-1 0 0.00000000
0 0-1 0.50000000
14
-1 1 0 0.00000000
0 1 0 0.00000000
0 0-1 0.50000000
15
-1 0 0 0.00000000
-1 1 0 0.00000000
0 0 1 0.50000000
16
0 1 0 0.00000000
1 0 0 0.00000000
0 0 1 0.50000000
17
0-1 0 0.00000000
-1 0 0 0.00000000
0 0-1 0.50000000
18
1-1 0 0.00000000
0-1 0 0.00000000
0 0 1 0.50000000
19
1 0 0 0.00000000
0 1 0 0.00000000
0 0-1 0.50000000
20
-1 1 0 0.00000000
-1 0 0 0.00000000
0 0-1 0.50000000
21
-1 0 0 0.00000000
0-1 0 0.00000000
0 0 1 0.50000000
22
1-1 0 0.00000000
1 0 0 0.00000000
0 0 1 0.50000000
23
1 0 0 0.00000000
1-1 0 0.00000000
0 0-1 0.50000000
24
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