Perturbative triples corrections in state-specific multireferencecoupled cluster theory

We formulated and implemented a perturbative triples correction for the state-specific multireference coupled cluster approach with singles and doubles suggested by Mukherjee and co-workers, Mk-MRCCSD [ Mol. Phys. 94 , 157 ( 1998 ) ]. Our derivation of the energy correction [Mk-MRCCSD(T)] is based o...

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Veröffentlicht in:The Journal of chemical physics 2010-02, Vol.132 (7), p.074107-074107-17
Hauptverfasser: Evangelista, Francesco A., Prochnow, Eric, Gauss, Jürgen, Schaefer, Henry F.
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Zusammenfassung:We formulated and implemented a perturbative triples correction for the state-specific multireference coupled cluster approach with singles and doubles suggested by Mukherjee and co-workers, Mk-MRCCSD [ Mol. Phys. 94 , 157 ( 1998 ) ]. Our derivation of the energy correction [Mk-MRCCSD(T)] is based on a constrained search for stationary points of the Mk-MRCC energy functional together with a perturbative expansion with respect to the appearing triples cluster operator. The Λ -Mk-MRCCSD(T) approach derived in this way consists in (1) a correction to the off-diagonal matrix elements of the effective Hamiltonian which is unique to coupled cluster methods based on the Jeziorski-Monkhorst ansatz, and (2) an asymmetric energy correction to the diagonal elements of the effective Hamiltonian. The Mk-MRCCSD(T) correction is obtained from the Λ -Mk-MRCCSD(T) method by approximating the singles and doubles Lagrange multipliers with the corresponding cluster amplitudes. We investigate the performance of the Mk-MRCCSD(T) method by applying it to the potential energy curve of the BeH 2 model and F 2 and the geometry and harmonic vibrational frequencies of ozone. Computation of the energy difference between the mono- and bicyclic forms of the 2,6-pyridyne diradical illustrates the potential of Mk-MRCCSD(T) as a tool for the study of realistic chemical problems requiring multireference zeroth-order wave functions.
ISSN:0021-9606
1089-7690
DOI:10.1063/1.3305335