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Symmetry-adapted basis sets: automatic generation for problems in chemistry and physics
In theoretical physics, theoretical chemistry and engineering, one often wishes to solve partial differential equations subject to a set of boundary conditions. This gives rise to eigenvalue problems of which some solutions may be very difficult to find. For example, the problem of finding eigenfunc...
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Lenguaje: | eng |
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World Scientific
2012
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Acceso en línea: | http://cds.cern.ch/record/1442886 |
_version_ | 1780924698363691008 |
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author | Avery, John Scales Rettrup, Sten Avery, James Emil |
author_facet | Avery, John Scales Rettrup, Sten Avery, James Emil |
author_sort | Avery, John Scales |
collection | CERN |
description | In theoretical physics, theoretical chemistry and engineering, one often wishes to solve partial differential equations subject to a set of boundary conditions. This gives rise to eigenvalue problems of which some solutions may be very difficult to find. For example, the problem of finding eigenfunctions and eigenvalues for the Hamiltonian of a many-particle system is usually so difficult that it requires approximate methods, the most common of which is expansion of the eigenfunctions in terms of basis functions that obey the boundary conditions of the problem. The computational effort needed |
id | cern-1442886 |
institution | Organización Europea para la Investigación Nuclear |
language | eng |
publishDate | 2012 |
publisher | World Scientific |
record_format | invenio |
spelling | cern-14428862021-04-22T00:28:35Zhttp://cds.cern.ch/record/1442886engAvery, John ScalesRettrup, StenAvery, James EmilSymmetry-adapted basis sets: automatic generation for problems in chemistry and physicsInformation Transfer and ManagementIn theoretical physics, theoretical chemistry and engineering, one often wishes to solve partial differential equations subject to a set of boundary conditions. This gives rise to eigenvalue problems of which some solutions may be very difficult to find. For example, the problem of finding eigenfunctions and eigenvalues for the Hamiltonian of a many-particle system is usually so difficult that it requires approximate methods, the most common of which is expansion of the eigenfunctions in terms of basis functions that obey the boundary conditions of the problem. The computational effort needed World Scientificoai:cds.cern.ch:14428862012 |
spellingShingle | Information Transfer and Management Avery, John Scales Rettrup, Sten Avery, James Emil Symmetry-adapted basis sets: automatic generation for problems in chemistry and physics |
title | Symmetry-adapted basis sets: automatic generation for problems in chemistry and physics |
title_full | Symmetry-adapted basis sets: automatic generation for problems in chemistry and physics |
title_fullStr | Symmetry-adapted basis sets: automatic generation for problems in chemistry and physics |
title_full_unstemmed | Symmetry-adapted basis sets: automatic generation for problems in chemistry and physics |
title_short | Symmetry-adapted basis sets: automatic generation for problems in chemistry and physics |
title_sort | symmetry-adapted basis sets: automatic generation for problems in chemistry and physics |
topic | Information Transfer and Management |
url | http://cds.cern.ch/record/1442886 |
work_keys_str_mv | AT averyjohnscales symmetryadaptedbasissetsautomaticgenerationforproblemsinchemistryandphysics AT rettrupsten symmetryadaptedbasissetsautomaticgenerationforproblemsinchemistryandphysics AT averyjamesemil symmetryadaptedbasissetsautomaticgenerationforproblemsinchemistryandphysics |