Schneider, B.
(2022),
Continuum solutions to the two–center Coulomb problem in prolate spheroidal coordinates, Computer Physics Communications
(Accessed May 3, 2024)
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Continuum solutions to the two–center Coulomb problem in prolate spheroidal coordinates
Published
Author(s)
Abstract
We present a computational and theoretical framework for solving the Schrödinger equation (SE) for the two–center Coulomb problem in prolate spheroidal coordinates when the energy of the SE is positive. A general and robust computer code has been produced that calculates the separation constants, spheroidal harmonic expansion coefficients, regular quasi–radial two–center Coulomb wave functions, and two–center Coulomb phase shifts. These quantities can be calculated over a range of internuclear separations, angular momentum projections, and continuum electron momenta. A representative set of results are presented and compared with previous calculations, excellent agreement is found in many cases while significant disagreements are found in others.Citation
Computer Physics Communications
Pub Type
Journals
Keywords
coiulomb wave functions atomc physics
Citation
Created August 23, 2022, Updated March 28, 2024