25 EXCITED STATES WITH EQUATION-OF-MOTION CCSD (EOM-CCSD)

Excitation energies for singlet states can be computed using equation-of-motion (EOM) approach.
For the excitation energies the EOM-CCSD method gives the same results as
linear response CCSD (LR-CCSD) theory.
Accurate results can
only be expected for excited states dominated by single excitations. The states to be computed are
specified on an `EOM` input card, which is a subcommand of `CCSD`.
The following input forms are possible

`EOM`, *state1, state2, state3, ...*

Computes the given states. Each state is specified in the form *number.sym*,
e.g., 5.3 means the fifth state in symmetry 3. Note that state 1.1 corresponds
to the ground state CCSD wavefunction and is ignored if given.

`EOM`, *, , ...*

computes the first states in symmetry *sym1*, in *sym2* etc.

`EOM`, *, , ...*

computes states through in symmetry *sym1*.

The different forms can be combined, e.g.,

`EOM`, , , ,

computes states 1-3 in symmetry 1, the second excited state in symmetry 2, and the second through fifth excited states in symmetry 3. Note that state 1.1 is the ground-state CCSD wavefunction.

By default, an error exit will result if the CCSD did not converge and a subsequent EOM
calculation is attempted. The error exit can be avoided using the `NOCHECK` option
on the CCSD command (see also CCSD(T)).

- 25.1 Options for
`EOM` - 25.2 Options for
`EOMPAR`card - 25.3 Options for
`EOMPRINT`card - 25.4 Examples
- 25.5 Excited states with CIS
- 25.6 First- and second-order properties for CCSD from expectation-value CC theory (XCCSD)

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molpro@molpro.net 2017-12-16