Quantum Geometry: Relativistic energy approach to cooperative electron-nucleary-transition spectrum

An advanced relativistic energy approach is presented and applied to calculating parameters of electron-nuclear 7-transition spectra of nucleus in the atom. The intensities of the spectral satellites are defined in the relativistic version of the energy approach (S-matrix formalism), and gauge-invar...

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Main Author: Ольга Юрьевна Хецелиус
Format: Article
Language:English
Published: Odesa National University of Technology 2014-11-01
Series:Pracì Mìžnarodnogo Geometričnogo Centru
Subjects:
Online Access:http://journals.uran.ua/geometry/article/view/29274
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author Ольга Юрьевна Хецелиус
author_facet Ольга Юрьевна Хецелиус
author_sort Ольга Юрьевна Хецелиус
collection DOAJ
description An advanced relativistic energy approach is presented and applied to calculating parameters of electron-nuclear 7-transition spectra of nucleus in the atom. The intensities of the spectral satellites are defined in the relativistic version of the energy approach (S-matrix formalism), and gauge-invariant quantum-electrodynamical perturbation theory with the Dirac-Kohn-Sham density-functional zeroth approximation.
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spelling doaj.art-08e7177258764229a4e4f4bf52d049382022-12-22T01:18:44ZengOdesa National University of TechnologyPracì Mìžnarodnogo Geometričnogo Centru2072-98122014-11-017110.15673/2072-9812.1/2014.2927427579Quantum Geometry: Relativistic energy approach to cooperative electron-nucleary-transition spectrumОльга Юрьевна Хецелиус0Одесский государственный экологический университетAn advanced relativistic energy approach is presented and applied to calculating parameters of electron-nuclear 7-transition spectra of nucleus in the atom. The intensities of the spectral satellites are defined in the relativistic version of the energy approach (S-matrix formalism), and gauge-invariant quantum-electrodynamical perturbation theory with the Dirac-Kohn-Sham density-functional zeroth approximation.http://journals.uran.ua/geometry/article/view/29274Квантовая геометрияS-матричный формализмКооперативные спектрыКвантование квазистационарных состояний
spellingShingle Ольга Юрьевна Хецелиус
Quantum Geometry: Relativistic energy approach to cooperative electron-nucleary-transition spectrum
Pracì Mìžnarodnogo Geometričnogo Centru
Квантовая геометрия
S-матричный формализм
Кооперативные спектры
Квантование квазистационарных состояний
title Quantum Geometry: Relativistic energy approach to cooperative electron-nucleary-transition spectrum
title_full Quantum Geometry: Relativistic energy approach to cooperative electron-nucleary-transition spectrum
title_fullStr Quantum Geometry: Relativistic energy approach to cooperative electron-nucleary-transition spectrum
title_full_unstemmed Quantum Geometry: Relativistic energy approach to cooperative electron-nucleary-transition spectrum
title_short Quantum Geometry: Relativistic energy approach to cooperative electron-nucleary-transition spectrum
title_sort quantum geometry relativistic energy approach to cooperative electron nucleary transition spectrum
topic Квантовая геометрия
S-матричный формализм
Кооперативные спектры
Квантование квазистационарных состояний
url http://journals.uran.ua/geometry/article/view/29274
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