GTOBAS as mentioned in this paper is a program for fitting Gaussian-type orbitals (GTOs) to Bessel and Coulomb functions over a finite range, where the exponents of the GTOs are optimized using the method of Nestmann and Peyerimhoff [J. Phys. B 23 (1990) L773].
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This article is published in Computer Physics Communications.The article was published on 2002-04-01 and is currently open access. It has received 207 citations till now. The article focuses on the topics: Gaussian & Bessel function.
TL;DR: The R-matrix method is an embedding procedure which is based on the division of space into an inner region where the physics is complicated and an outer region for which greatly simplified equations can be solved.
TL;DR: The UK computational implementation of the R-matrix method for the treatment of electron and positron scattering from molecules is described in this paper, together with the collision processes it is enabling to treat.
TL;DR: The UK Molecular R-matrix Code as discussed by the authors is a synthesis between codes designed for quantum chemistry and electron atom scattering calculations, which has proved particularly popular for these studies but is difficult for the non-specialist to use.
TL;DR: UKRmol+ is a new implementation of the UK R-matrix electron-molecule scattering code, using quantum chemistry codes such as Molpro to provide target molecular orbitals and the optional use of mixed Gaussian -- B-spline basis functions to represent the continuum.
TL;DR: In this paper, the authors performed calculations for electron collisions with tetrahydrofuran (THF) using the UK molecular R-matrix codes and reported ab initio integral cross section for incident energies up to 10 eV.
TL;DR: In this paper, the Schrodinger equation has been used to describe the properties of the Schröter equation for electronic structure calculations and its application in the field of molecular mechanics.
TL;DR: The MOTECC-89 project as mentioned in this paper was the first attempt at a large scale scientific computing department at IBM Research Laboratory in San Jose, California, where the main tasks were not related to chemistry, physics, statistical mechanics or fluid dynamics.
TL;DR: A universal Gaussian basis set concept for the calculation of Rydberg and continuum states by pure L2 methods is presented in this article, which is based on the generation of optimised sequences of Gaussian exponents by maximising the overlap with a series of Slater-type functions characterised by a constant exponent and a variable principal quantum number.