1998
DOI: 10.1016/s0009-2614(98)00252-8
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The multi-state CASPT2 method

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Cited by 1,412 publications
(1,386 citation statements)
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References 27 publications
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“…An effective Hamiltonian, constructed using second order perturbation theory, is diagonalized to obtain the final MS-CASPT2 energies. 18 Scalar relativistic effects were included using a Douglas-Kroll (DK) Hamiltonian. 19,20 The effects of spin-orbit (SO) coupling were introduced using a newly developed method based on the CASSCF State Interaction approach (CASSI), 21,22 Here, the CASSCF wave function generated for a number of electronic states are allowed to mix under the influence of a spin-orbit Hamiltonian.…”
Section: Methods and Details Of The Calculationsmentioning
confidence: 99%
“…An effective Hamiltonian, constructed using second order perturbation theory, is diagonalized to obtain the final MS-CASPT2 energies. 18 Scalar relativistic effects were included using a Douglas-Kroll (DK) Hamiltonian. 19,20 The effects of spin-orbit (SO) coupling were introduced using a newly developed method based on the CASSCF State Interaction approach (CASSI), 21,22 Here, the CASSCF wave function generated for a number of electronic states are allowed to mix under the influence of a spin-orbit Hamiltonian.…”
Section: Methods and Details Of The Calculationsmentioning
confidence: 99%
“…49 In particular, the SS-CASPT2 method often predicts spurious CIs due to the nonorthogonality of the relevant wavefunctions. 46,49 The MS-CASPT2 method corrects this artifact by mixing these perturbed states via an effective Hamiltonian approach. In Ref.…”
Section: Computational Detailsmentioning
confidence: 99%
“…9,10 When multiple electronic states are nearly degenerate, special care has to be taken, because errors in the state-specific approach may arise as the CASPT2 states are generally a linear combination of the CASSCF reference states and may not be accurately approximated by a single CASSCF state. The multi-state (MS) CASPT2 approach has been derived from quasi-degenerate perturbation theory based on the Bloch wave operator formalism, which mixes different CASPT2 states by forming an effective Hamiltonian and diagonalizing it to obtain the mixing coefficients, 11,12 Recently the "extended" version of MS-CASPT2 (XMS-CASPT2) has been proposed 13,14 to rectify its failure near conical intersections and avoided crossings where its potential energy surfaces are sometimes singular. The XMS-CASPT2 method introduces a rotation of the reference CASSCF states to be used in the CASPT2 theory such that the Fock operator is diagonal within the reference space and reduces to the standard MS-CASPT2 method when this rotation is set to unit.…”
Section: Introductionmentioning
confidence: 99%