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Brillouin-Wigner Expansions in Quantum Chemistry: Bloch-Like and Lippmann-Schwinger-Like Equations

Identifieur interne : 001679 ( Istex/Corpus ); précédent : 001678; suivant : 001680

Brillouin-Wigner Expansions in Quantum Chemistry: Bloch-Like and Lippmann-Schwinger-Like Equations

Auteurs : S. Wilson ; I. Huba ; P. Mach ; J. Pittner ; P. Rsky

Source :

RBID : ISTEX:DDE6B97AB6ABF9A387E3F0109E2B9A44895F9B3C

Abstract

Abstract: Some recent progress on the application of Brillouin-Wigner expansions in quantum chemistry is reviewed. Brillouin-Wigner perturbation theory is used to obtain both a Bloeh-like equation and a Lippmann-Schwinger-like equation in Brillouin-Wigner form. Both the single reference and the multireference formulation of the expansion are considered. The Bloch-like equation together with the Lippmann-Schwinger-like equation can be used to derive a Brillouin-Wigner coupled cluster (BWCC) expansion whilst the Lippmann-Schwinger-like equation can be used twice to cast the configuration interaction expansion in Brillouin-Wigner form (BWCI). By exploiting an identity relating the Brillouin-Wigner denominator to the Rayleigh-Schrodinger denominator, a posteriori corrections to the multireference Brillouin-Wigner coupled cluster theory and to the limited multireference configuration method are defined. A brief survey of applications is made.

Url:
DOI: 10.1007/978-94-017-0635-3_5

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ISTEX:DDE6B97AB6ABF9A387E3F0109E2B9A44895F9B3C

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<Para>Some recent progress on the application of Brillouin-Wigner expansions in quantum chemistry is reviewed. Brillouin-Wigner perturbation theory is used to obtain both a Bloeh-like equation and a Lippmann-Schwinger-like equation in Brillouin-Wigner form. Both the single reference and the multireference formulation of the expansion are considered. The Bloch-like equation together with the Lippmann-Schwinger-like equation can be used to derive a Brillouin-Wigner coupled cluster (BWCC) expansion whilst the Lippmann-Schwinger-like equation can be used twice to cast the configuration interaction expansion in Brillouin-Wigner form (BWCI). By exploiting an identity relating the Brillouin-Wigner denominator to the Rayleigh-Schrodinger denominator,
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corrections to the multireference Brillouin-Wigner coupled cluster theory and to the limited multireference configuration method are defined. A brief survey of applications is made.</Para>
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