Published March 1978 | Version v1
Journal article

Coupled-cluster approach to the many-body perturbation theory for open-shell systems

Creators

  • 1. Chalmers Univ. of Technology, Goeteborg, Sweden

Description

A new approach to the diagrammatic formulation of many-body perturbation theory for open-shell systems is presented. The formalism is based on a generalized form of the Bloch equation that also generates the Rayleigh--Schroedinger perturbation expansion for a system with several open shells. Second quantization in the particle-hole formulation is used together with Wick's theorem in order to derive graphical rules in the usual way. The linked-diagram property of the wave operator and of the effective interaction is shown by expanding the wave operator in terms of normal products of connected diagram clusters, in analogy with the exp(S) formalism of Coester and Kuemmel for closed-shell systems. Self-consistent coupled-cluster equations are derived for the open-shell case from the generalized Bloch equation by a straightforward extension of the procedure of Cizek and Paldus. The application of such equations for investigating different properties of open-shell atoms is discussed. 56 references

Additional details

Additional titles

Augmented title (English)
Bloch equation

Publishing Information

Journal Title
Int. J. Quant. Chem., Symp.
Journal Issue
no.12
Series
Int. J. Quant. Chem., Symp.

Conference

Title
International symposium on atomic, molecular, and solid-state theory, collision phenomena and computational methods.
Dates
12 - 18 Mar 1978.
Place
Flagler Beach, FL, USA.

INIS

Country of Publication
United States
Country of Input or Organization
United States
INIS RN
10464035
Subject category
S74: ATOMIC AND MOLECULAR PHYSICS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
ATOMS; BLOCH EQUATIONS; DIAGRAMS; ELECTRONIC STRUCTURE; MANY-BODY PROBLEM; PERTURBATION THEORY; QUANTUM OPERATORS; RAYLEIGH-SCHROEDINGER FORMULA; SECOND QUANTIZATION; SERIES EXPANSION; SHELL MODELS; WICK THEOREM
Descriptors DEC
EQUATIONS; INFORMATION; MATHEMATICAL MODELS; MATHEMATICAL OPERATORS; NUCLEAR MODELS

Optional Information

Secondary number(s)
CONF-780396--.