Appendix 2
molecule |
functional |
bond length |
bond angle |
atomization energy |
|||
CRYS. |
GAUS. |
CRYS. |
GAUS. |
CRYS. |
GAUS. |
||
CO |
LDA |
1.1427 |
1.1425 |
- |
- |
301.3 |
299.9 |
BP91 |
1.1497 |
1.1489 |
- |
- |
263.8 |
262.1 |
|
BLYP |
1.1508 |
1.1503 |
- |
- |
261.9 |
263.5 |
|
LVWN |
1.1419 |
1.1421 |
- |
- |
297.1 |
296.6 |
|
expt. |
1.128 |
- |
- |
256.2 |
|||
H2O |
LDA |
0.9767 |
0.9767 |
103.81 |
103.81 |
255.3 |
254.8 |
BP91 |
0.9762 |
0.9757 |
103.40 |
103.18 |
216.5 |
215.8 |
|
BLYP |
0.9806 |
0.9795 |
103.48 |
102.89 |
220.7 |
221.0 |
|
LVWN |
0.9758 |
0.9762 |
103.78 |
103.89 |
254.0 |
253.4 |
|
expt. |
0.959 |
103.9 |
219.3 |
||||
CH4 |
LDA |
1.1026 |
1.1019 |
- |
- |
466.6 |
465.9 |
BP91 |
1.1014 |
1.0992 |
- |
- |
411.1 |
410.4 |
|
BLYP |
1.1014 |
1.1004 |
- |
- |
419.7 |
419.7 |
|
LVWN |
1.0959 |
1.1011 |
- |
- |
465.7 |
464.8 |
|
expt. |
1.086 |
- |
- |
392.5 |
|||
Table A3
- A comparison of results for molecules obtained using the CRYSTAL and GAUSSIAN 94 programs using various exchange-correlation functionals (LDA = Dirac-Slater exchange, Perdew-Zunger correlation (i.e. standard LDA), BP91 = Becke exchange/Perdew 91 correlation, BLYP = Becke exchange, Lee-Yang-Parr correlation, LVWN = Dirac-Slater exchange/Vosko-Wilk-Nusair correlation)
atom |
functional |
CRYSTAL |
GAUSSIAN 94 |
H |
LDA |
– 0.47623 |
– 0.47623 |
exact energy: |
BP91 |
– 0.49831 |
–0.49810 |
– 0.5000 |
BLYP |
– 0.49544 |
– 0.49545 |
LVWN |
– 0.47604 |
– 0.47604 |
|
C |
LDA |
– 37.44458 |
– 37.44558 |
exact energy: |
BP91 |
– 37.83020 |
– 37.83205 |
– 37.8450 |
BLYP |
– 37.82757 |
– 37.82999 |
LVWN |
– 37.44867 |
– 37.45018 |
|
O |
LDA |
– 74.47758 |
– 74.47876 |
exact energy: |
BP91 |
– 75.04390 |
– 75.04636 |
– 75.067 |
BLYP |
– 75.04327 |
– 75.04555 |
LVWN |
– 74.48439 |
– 74.48571 |
|
Ne |
LDA |
– 128.13501 |
– 128.13514 |
exact energy: |
BP91 |
– 128.88063 |
– 128.88060 |
– 128.939 |
BLYP |
– 128.87957 |
– 128.87954 |
LVWN |
– 128.14131 |
– 128.14147 |
|
Table A4
- A comparison of atomic energies (Hartree) calculated with the CRYSTAL and GAUSSIAN 94 [41] programs using various exchange-correlation functionals (LDA = Dirac-Slater exchange, Perdew-Zunger correlation (i.e. standard LDA), BP91 = Becke exchange/Perdew 91 correlation, BLYP = Becke exchange, Lee-Yang-Parr correlation, LVWN = Dirac exchange/Vosko-Wilk-Nusair correlation).The exact energies quoted are taken from reference [40].