Kv. Mikkelsen et al., MULTICONFIGURATIONAL SELF-CONSISTENT REACTION FIELD-THEORY FOR NONEQUILIBRIUM SOLVATION, The Journal of chemical physics, 103(20), 1995, pp. 9010-9023
We present multiconfigurational self-consistent reaction field theory
and implementation for solvent effects on a solute molecular system th
at is not in equilibrium with the outer solvent. The approach incorpor
ates two different polarization vectors for studying the influence of
the solvent. The solute, an atom, a molecule or a supermolecule, is as
sumed to be surrounded by a linear, homogeneous medium described by tw
o polarization vector fields, the optical polarization vector and the
inertial polarization vector fields. The optical polarization vector i
s always in equilibrium with the actual electronic structure whereas t
he inertial polarization vector is not necessarily in equilibrium with
the actual electronic structure. The electronic structure of the comp
ound is described by a correlated electronic wave function-a multiconf
igurational self-consistent field (MCSCF) wave function. This wave fun
ction is fully optimized with respect to all variational parameters in
the presence of the surrounding polarizable dielectric medium having
two distinct polarization vectors. We develop from a compact and simpl
e expression a direct and second-order convergent optimization procedu
re for the solvent states influenced by the two types of polarization
vectors. The general treatment of the correlation problem through the
use of complete and restricted active space methodologies makes the pr
esent multiconfigurational self-consistent reaction field approach gen
eral in that it can handle any type of state, open-shell, excited, and
transition states. We demonstrate the theory by computing solvatochro
matic shifts in optical/UV spectra of some small molecules and electro
n ionization and electron detachment energies of the benzene molecule.
It is shown that the dependency of the solvent induced affinity in be
nzene is nonmonotonic with respect the optical dielectric constant if
inertial polarization effects also are accounted for. (C) 1995 America
n Institute of Physics.