Published June 28, 1980
| Version v1
Journal article
A variational approach to two-body correlations in atoms
Creators
- 1. Washington Univ., Seattle (USA). Dept. of Physics
Description
A variational method for calculating the correlation structure of atoms is proposed. The full wavefunction is written in the form PSI=ΩPHI where PHI is a sum of determinantal functions. Ω is expanded in terms of one-, two-, three- etc body cluster operators. The following approximations are made: (i) the cluster expansion is truncated; (ii) the cluster operators are taken to be local or to involve bilinearly spin, orbital angular momentum and linear momentum operators; and (iii) the cluster operators are expanded in terms of separable operators. The resultant expressions involve at most two-dimensional integrals, and the sums are tractable. Applications are discussed. (author)
Additional details
Publishing Information
- Journal Title
- J. Phys., B (London). At. Mol. Phys.
- Journal Volume
- 13
- Journal Issue
- 12
- Series
- J. Phys., B (London). At. Mol. Phys.
- Journal Page Range
- 2335-2348
- ISSN
- 0022-3700
INIS
- Country of Publication
- United Kingdom
- Country of Input or Organization
- United Kingdom
- INIS RN
- 11563131
- Subject category
- S74: ATOMIC AND MOLECULAR PHYSICS;
- Descriptors DEI
- ATOMIC MODELS; CLUSTER EXPANSION; CONFIGURATION MIXING; ELECTRON CORRELATION; HAMILTONIANS; HARTREE-FOCK METHOD; ITERATIVE METHODS; LINEAR MOMENTUM OPERATORS; MATRIX ELEMENTS; ORBITAL MOMENTUM OPERATORS; P INVARIANCE; SPIN; TRANSITION AMPLITUDES; TWO-BODY PROBLEM; VARIATIONAL METHODS; WAVE FUNCTIONS
- Descriptors DEC
- AMPLITUDES; ANGULAR MOMENTUM; ANGULAR MOMENTUM OPERATORS; CORRELATIONS; FUNCTIONS; INTERACTIONS; INVARIANCE PRINCIPLES; MANY-BODY PROBLEM; MATHEMATICAL MODELS; MATHEMATICAL OPERATORS; PARTICLE PROPERTIES; QUANTUM OPERATORS