I would like to ask if QChem supports the manual specification of double hybrid functionals?
Specifically, wB97x-2(LP) and wB97M(2)?
If not, is there some trick to allow the user to run these functionals using a user defined HF percent?
The use of SSS_FACTOR in $rem to obtain the wB97X-2(LP) functional appears to be described in the manual, and the following sample job is provided with the code that suggests that wB97M(2) is available by keyword:
$molecule
0 1
H 0.000000000 0.802679820 1.695293290
F 0.000000000 -0.045966660 1.340348180
$end
Thank you for the reply, but I see I did not make myself clear.
I need to implement similar functionals to these two, but with different Hartree Fock percents.
This is why I cannot invoke the functionals by METHOD, but I must manually specify all their components ( ).
Is there a way to do that?
Thanks Evgeny, but I still don’t manage to manually implement wB97M(2). One of the components there is the VV10 correlation, which should be calculated non self consistently using orbitals generated with wB97m-V (Cookie Absent), and I don’t manage to get that component right.
The difficulty is that wB97M(2) defines the molecular orbitals and Fock matrix with one density functional and SCF energy with another. Reproducing it by exposing all the parameters is a little painful, but possible. It requires running two chained calculations and a bit of post-processing by hand. Here is the input:
SCF energy in the final basis set = -5.6280140740
Total energy in the final basis set = -5.6280140740
. . .
Doing a Spin Component Scaled (SCS)-MP2 calculation
Energies are scaled by
Same Spin Scaling factor = 0.340960
Opposite Spin Scaling factor = 0.340960
Components of the RIMP2 correlation energy:
aaaa correlation energy = -0.0000080287 a.u.
abab correlation energy = -0.0088227548 a.u.
bbbb correlation energy = -0.0000080287 a.u.
non-Brillouin singles = -0.0000000000 a.u.
total same-spin energy = -0.0000160573 a.u.
total opposite-spin energy = -0.0088227548 a.u.
Total RIMP2 correlation energy = -0.0088388121 a.u.
RIMP2 total energy = -5.6368528860 a.u.
We will only be interested in the total RIMP2 correlation energy: -0.0088388121
The second job will produce
---------------------------------------
Cycle Energy DIIS Error
---------------------------------------
1 -5.6180455678 2.86E-03 Convergence criterion met
---------------------------------------
SCF time: CPU 0.14 s wall 0.14 s
SCF energy in the final basis set = -5.61804557
Total energy in the final basis set = -5.61804557
Here we are interested in the final SCF energy: -5.6180455678.
Total wB97M(2) energy is then -5.6180455678 + (-0.0088388121) = -5.6268843799
Compare this with the output produced by a streamlined job
$molecule
0 1
He
He 1 1.0
$end
$rem
method = wb97m(2)
basis = vdz
aux_basis_corr = rimp2-vdz
$end
Nonlocal correlation = 0.0056725632
7 -5.6280140742 5.50E-07 Convergence criterion met
---------------------------------------
wB97M-V orbitals are now ready for the wB97M(2) calculation.
wB97M(2) energy = Exch (0.62194 SRHF + 1.0 LRHF + wB97M(2)_EXCH) +
Corr (wB97M(2)_CORR + 0.34096 MP2 + 0.65904 VV10(b=10))
SCF time: CPU 1.08 s wall 1.09 s
SCF energy in the final basis set = -5.61804601
Total energy in the final basis set = -5.61804601
. . .
Doing a Spin Component Scaled (SCS)-MP2 calculation
Energies are scaled by
Same Spin Scaling factor = 0.340960
Opposite Spin Scaling factor = 0.340960
Components of the RIMP2 correlation energy:
aaaa correlation energy = -0.0000080287 a.u.
abab correlation energy = -0.0088227574 a.u.
bbbb correlation energy = -0.0000080287 a.u.
non-Brillouin singles = -0.0000000000 a.u.
total same-spin energy = -0.0000160573 a.u.
total opposite-spin energy = -0.0088227574 a.u.
Total RIMP2 correlation energy = -0.0088388147 a.u.
RIMP2 total energy = -5.6268848268 a.u.