Next, the IRREPs of the excitations need to be defined, which is again
accomplished using $soes
. For example, to calculate the 17
lowest excitations in IRREP b1g, the 23 lowest excitations in IRREP
eu, and all excitations in IRREP t2g, use
$soes b1g 17 eu 23 t2g alland run escf.
Note that $soes specifies the IRREP of the excitation vector which is not necessarily identical to the IRREP of the excited state(s) involved. In general, the IRREP(s) of the excitation(s) from the ground to an excited state is given by the direct product of the IRREPs of the tow states. For example, to calculate the first A2 state in a C2v-symmetric molecule with a B2 (open-shell) ground state, it is necessary to specify
$soes b1 1
The number of excitations that have to be calculated in order to cover a
certain spectral range is often difficult to determine in advance. The
total number of excitations within each IRREP as provided by the
define ex
menu may give some hint. A good strategy is to start
with a smaller number of excitations and, if necessary, perform a
second escf run on a larger number of states using the already
converged excitation vectors as input.
To compute absorption and CD spectra, it is often sufficient to
include optically allowed transitions only. This leads to substantial
reduction of computational effort for molecules with higher
symmetry. For example, in the UV-VIS spectrum of an Oh symmetric
molecule, only t1u excitations are optically allowed. The IRREPs
of the electric and magnetic dipole moments as well as of the electric
quadrupole moment are displayed automatically in the define ex
menu.
If a large number of states is to be calculated, it is highly recommended to provide extra memory by specifying
By specifying
spectrum
and/or cdspectrum
. As above, unit specifies the
energy unit and may be ev
, nm
, 1/cm
, or
a.u.
(default). The files spectrum
and cdspectrum
may
conveniently be used for further processing, e.g., using a plotting
program such as Gnuplot.