Abstract
We have discussed the relevant aspects of the MCSCF and the
MRCI methods which are generally applicable procedures to
compute approximations to the electronic Schr€odinger equation.
These multireference methods share the important asset that
they are not inherently tied to some restricted reference state,
and thus they are applicable to arbitrary electronic states and
molecular geometries. The variational nature of these methods
greatly simplifies the formulation and the implementation of
analytical gradients and nonadiabatic coupling vectors. While
MCSCF is primarily used to optimize the one-electron basis
functions and to describe static electron correlation effects due to
nearly degenerate electronic states, the subsequent MRCI method
aims at quantitative treatment of dynamical electron correlation.
The most prominent restrictions of traditional CI
procedures are the lack of size-consistency and the exponential
growth of the N-particle expansion space. The latter initiated the
deve
Original language | English |
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Pages (from-to) | 108–181 |
Journal | Chem. Rev. |
State | Published - Jan 11 2012 |