Published March 1, 2009 | Version v1
Journal article

A pair density functional theory utilizing the correlated wave function

  • 1. Department of Physics, Faculty of Science, Shinshu University, Matsumoto 390-8621 (Japan)
  • 2. Graduate School of Advanced Sciences of Matter, Hiroshima University, Higashi-Hiroshima 739-8527 (Japan)

Description

We propose a practical scheme for calculating the ground-state pair density (PD) by utilizing the correlated wave function. As the correlated wave function, we adopt a linear combination of the single Slater determinants that are constructed from the solutions of the initial scheme [Higuchi M and Higuchi K 2007 Physica B 387, 117]. The single-particle equation is derived by performing the variational principle within the set of PDs that are constructed from such correlated wave functions. Since the search region of the PD is substantially extended as compared with the initial scheme, it is expected that the present scheme can cover more correlation effects. The single-particle equation is practical, and may be easily applied to actual calculations.

Availability note (English)

Available from http://dx.doi.org/10.1088/1742-6596/150/4/042056

Additional details

Publishing Information

Journal Title
Journal of Physics. Conference Series (Online)
Journal Volume
150
Journal Issue
4
Journal Page Range
[4 p.]
ISSN
1742-6596

Conference

Title
25. international conference on low temperature physics
Acronym
LT25
Dates
6-13 Aug 2008
Place
Amsterdam (Netherlands)

INIS

Country of Publication
United Kingdom
Country of Input or Organization
International Atomic Energy Agency (IAEA)
INIS RN
41110195
Subject category
S73: NUCLEAR PHYSICS AND RADIATION PHYSICS; S75: CONDENSED MATTER PHYSICS, SUPERCONDUCTIVITY AND SUPERFLUIDITY;
Resource subtype / Literary indicator
Conference
Descriptors DEI
CORRELATIONS; DENSITY FUNCTIONAL METHOD; GROUND STATES; MATHEMATICAL SOLUTIONS; PAIRING INTERACTIONS; SLATER METHOD; WAVE FUNCTIONS
Descriptors DEC
CALCULATION METHODS; ENERGY LEVELS; FUNCTIONS; INTERACTIONS; VARIATIONAL METHODS