Interrelación entre los métodos de Rayleigh-Schrodinger, Brillouin-Wigner y el de transformaciones canónicas
Time-independent perturbation theory is developed for an arbitrary operator [Physical Formula] which can be expanded in power series of the perturbation parameter [Physical Formula]. A unified formulation allows the establishment of a formal interrelation between the methods of Rayleigh-Schrodinger,...
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Format: | Article |
Language: | English |
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Universidad Nacional de Colombia
1993-07-01
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Series: | Momento |
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Online Access: | https://revistas.unal.edu.co/index.php/momento/article/view/35240 |
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author | D. Campos |
author_facet | D. Campos |
author_sort | D. Campos |
collection | DOAJ |
description | Time-independent perturbation theory is developed for an arbitrary operator [Physical Formula] which can be expanded in power series of the perturbation parameter [Physical Formula]. A unified formulation allows the establishment of a formal interrelation between the methods of Rayleigh-Schrodinger, of Brillouin-Wigner and of canonical transformations. A new method, here called Born approximation, is proposed. |
first_indexed | 2024-12-10T08:15:09Z |
format | Article |
id | doaj.art-aee02187737143c3a063d356944c2ab2 |
institution | Directory Open Access Journal |
issn | 0121-4470 2500-8013 |
language | English |
last_indexed | 2024-12-10T08:15:09Z |
publishDate | 1993-07-01 |
publisher | Universidad Nacional de Colombia |
record_format | Article |
series | Momento |
spelling | doaj.art-aee02187737143c3a063d356944c2ab22022-12-22T01:56:29ZengUniversidad Nacional de ColombiaMomento0121-44702500-80131993-07-010952131083Interrelación entre los métodos de Rayleigh-Schrodinger, Brillouin-Wigner y el de transformaciones canónicasD. Campos0Universidad Nacional de ColombiaTime-independent perturbation theory is developed for an arbitrary operator [Physical Formula] which can be expanded in power series of the perturbation parameter [Physical Formula]. A unified formulation allows the establishment of a formal interrelation between the methods of Rayleigh-Schrodinger, of Brillouin-Wigner and of canonical transformations. A new method, here called Born approximation, is proposed.https://revistas.unal.edu.co/index.php/momento/article/view/35240Teoría de perturbacionesmétodo de Rayleigh-Schrodingermétodo de Brillouin-Wigner |
spellingShingle | D. Campos Interrelación entre los métodos de Rayleigh-Schrodinger, Brillouin-Wigner y el de transformaciones canónicas Momento Teoría de perturbaciones método de Rayleigh-Schrodinger método de Brillouin-Wigner |
title | Interrelación entre los métodos de Rayleigh-Schrodinger, Brillouin-Wigner y el de transformaciones canónicas |
title_full | Interrelación entre los métodos de Rayleigh-Schrodinger, Brillouin-Wigner y el de transformaciones canónicas |
title_fullStr | Interrelación entre los métodos de Rayleigh-Schrodinger, Brillouin-Wigner y el de transformaciones canónicas |
title_full_unstemmed | Interrelación entre los métodos de Rayleigh-Schrodinger, Brillouin-Wigner y el de transformaciones canónicas |
title_short | Interrelación entre los métodos de Rayleigh-Schrodinger, Brillouin-Wigner y el de transformaciones canónicas |
title_sort | interrelacion entre los metodos de rayleigh schrodinger brillouin wigner y el de transformaciones canonicas |
topic | Teoría de perturbaciones método de Rayleigh-Schrodinger método de Brillouin-Wigner |
url | https://revistas.unal.edu.co/index.php/momento/article/view/35240 |
work_keys_str_mv | AT dcampos interrelacionentrelosmetodosderayleighschrodingerbrillouinwigneryeldetransformacionescanonicas |