Published April 1995 | Version v1
Journal article

Implementation of analytic derivative density functional theory codes on scalar and parallel architectures

  • 1. University Chemical Laboratory, Lensfield Road, Cambridge. CB2 1EW. (United Kingdom)

Description

The implementation of our Analytic Derivative Density Functional Theory code, CADPAC/DFT, is described. The code uses regular gaussian basis sets, evaluates the overlap, kinetic, nuclear attraction and coulomb integrals analytically, and the DFT integrals by quadrature. Special attention is given to the reduction in the number of quadrature points during the calculation. A detailed discussion on the analytic evaluation of first and second derivatives is given, concluding that for first derivatives one may proceed by (a) evaluating weight derivatives and working in any coordinate system or (b) not evaluating weight derivatives and working in internal coordinates. For second derivatives it is necessary to evaluate all weight derivative contributions. Supporting examples are given. An implementation of the CAD-PAC/DFT code on the iPSC/860 hypercube is described. The DFT integrals were evaluated by distributing the quadrature points in batches to each node achieving up to 90% efficiency with 16 nodes. copyright 1995 American Institute of Physics

Additional details

Publishing Information

Journal Title
AIP Conference Proceedings
Journal Volume
330
Journal Issue
1
Journal Page Range
p. 3-24.
ISSN
0094-243X
CODEN
APCPCS

Conference

Title
state of the art.
Acronym
1. European conference on computational chemistry
Dates
23-27 May 1994.
Place
Nancy (France).

INIS

Country of Publication
United States
Country of Input or Organization
United States
INIS RN
28003411
Subject category
S74: ATOMIC AND MOLECULAR PHYSICS;
Resource subtype / Literary indicator
Conference
Descriptors DEI
C CODES; CALCULATION METHODS; COMPUTER ARCHITECTURE; DIFFERENTIAL CALCULUS; ELECTRONIC STRUCTURE; PARALLEL PROCESSING
Descriptors DEC
COMPUTER CODES; MATHEMATICS; PROGRAMMING

Optional Information

Secondary number(s)
CONF-940546--.