1996
DOI: 10.1007/bf01165353
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A nondiagonal quasidegenerate fourth-order perturbation theory

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Cited by 5 publications
(3 citation statements)
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“…If the P -Q interactions are considered to first-order ͑in the wave function͒ using a nondiagonal variant of QDPT, 18 where the block-diagonal part of the Hamiltonian matrix in the L P L Q space is considered as the unperturbed Hamiltonian, H 0 ϭ PHPϩQHQ, while the off-diagonal block, V ϭ PHQϩQHP, is considered as a perturbation ͓i.e., Kuhler and Hoffmann's ͑KH͒ QDPT ͑Ref. 18͔͒ basic Eqs.…”
Section: ͑2͒mentioning
confidence: 99%
See 1 more Smart Citation
“…If the P -Q interactions are considered to first-order ͑in the wave function͒ using a nondiagonal variant of QDPT, 18 where the block-diagonal part of the Hamiltonian matrix in the L P L Q space is considered as the unperturbed Hamiltonian, H 0 ϭ PHPϩQHQ, while the off-diagonal block, V ϭ PHQϩQHP, is considered as a perturbation ͓i.e., Kuhler and Hoffmann's ͑KH͒ QDPT ͑Ref. 18͔͒ basic Eqs.…”
Section: ͑2͒mentioning
confidence: 99%
“…In a series of short articles beginning approximately 10 years ago, one of the authors suggested several variants of quasidegenerate perturbation theory, 4,[15][16][17][18] which, in contrast to other QDPTs and MRPTs, were both state-selective and of the ''perturb-then-diagonalize'' type. Not surprisingly, the combination of these two characteristics made the suggested variants quite accurate ͑considering only first-order corrections to the dynamic electron correlation͒ as evidenced by model study calculations.…”
Section: Introductionmentioning
confidence: 99%
“…It is clear that representation (24) can also be obtained using a conventional configuration technique. Moreover, such configuration representation of the Hamiltonian matrix is well known and has been actively used in several variants of effective Hamiltonian theory 22–24. However, macroconfiguration representation (24) has greater computational promise than its configuration analog because now the list of configurations is organized in such a way that all configurations of a given macroconfiguration are contiguous.…”
Section: Macroconfiguration‐based Screeningmentioning
confidence: 99%