Approximate ab initio calculations and the method of molecular fragments

A two stage approach to performing ab initio calculations on medium and large sized molecules is described. The first step is to perform SCF calculations on small molecules or molecular fragments using the OPIT Program. This employs a small basis set of spherical and p-type Gaussian functions. The G...

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Main Author: Brailsford, David F.
Other Authors: Saunders, V R
Format: Conference or Workshop Item
Published: Science Research Council 1975
Subjects:
Online Access:https://eprints.nottingham.ac.uk/163/
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author Brailsford, David F.
author2 Saunders, V R
author_facet Saunders, V R
Brailsford, David F.
author_sort Brailsford, David F.
building Nottingham Research Data Repository
collection Online Access
description A two stage approach to performing ab initio calculations on medium and large sized molecules is described. The first step is to perform SCF calculations on small molecules or molecular fragments using the OPIT Program. This employs a small basis set of spherical and p-type Gaussian functions. The Gaussian functions can be identified very closely with atomic cores, bond pairs, lone pairs, etc. The position and exponent of any of the Gaussian functions can be varied by OPIT to produce a small but fully optimised basis set. The second stage is the molecular fragments method. As an example of this, Gaussian exponents and distances are taken from an OPIT calculation on ethylene and used unchanged in a single SCF calculation on benzene. Approximate ab initio calculations of this type give much useful information and are often preferable to semi-empirical approaches, since the nature of the approximations involved is much better defined.
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format Conference or Workshop Item
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institution University of Nottingham Malaysia Campus
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publishDate 1975
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spelling nottingham-1632020-05-04T20:34:17Z https://eprints.nottingham.ac.uk/163/ Approximate ab initio calculations and the method of molecular fragments Brailsford, David F. A two stage approach to performing ab initio calculations on medium and large sized molecules is described. The first step is to perform SCF calculations on small molecules or molecular fragments using the OPIT Program. This employs a small basis set of spherical and p-type Gaussian functions. The Gaussian functions can be identified very closely with atomic cores, bond pairs, lone pairs, etc. The position and exponent of any of the Gaussian functions can be varied by OPIT to produce a small but fully optimised basis set. The second stage is the molecular fragments method. As an example of this, Gaussian exponents and distances are taken from an OPIT calculation on ethylene and used unchanged in a single SCF calculation on benzene. Approximate ab initio calculations of this type give much useful information and are often preferable to semi-empirical approaches, since the nature of the approximations involved is much better defined. Science Research Council Saunders, V R Brown, J 1975-07 Conference or Workshop Item PeerReviewed Brailsford, David F. (1975) Approximate ab initio calculations and the method of molecular fragments. In: Quantum Chemistry - The State of the Art, 8-10 April 1974, St Catherine's College Oxford. SCF Molecular orbitals Gaussian functions molecular fragments
spellingShingle SCF
Molecular orbitals
Gaussian functions
molecular fragments
Brailsford, David F.
Approximate ab initio calculations and the method of molecular fragments
title Approximate ab initio calculations and the method of molecular fragments
title_full Approximate ab initio calculations and the method of molecular fragments
title_fullStr Approximate ab initio calculations and the method of molecular fragments
title_full_unstemmed Approximate ab initio calculations and the method of molecular fragments
title_short Approximate ab initio calculations and the method of molecular fragments
title_sort approximate ab initio calculations and the method of molecular fragments
topic SCF
Molecular orbitals
Gaussian functions
molecular fragments
url https://eprints.nottingham.ac.uk/163/