Mean field linear response within the elimination of the small component formalism to evaluate relativistic effects on magnetic properties
The linear response within the elimination of the small component formalism is aimed at obtaining the leading order relativistic corrections to magnetic molecular properties in the context of the elimination of the small component approximation. In the present work we extend the method in order to i...
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Acceso en línea: | http://hdl.handle.net/20.500.12110/paper_00219606_v125_n6_p_Roura http://repositoriouba.sisbi.uba.ar/gsdl/cgi-bin/library.cgi?a=d&c=artiaex&d=paper_00219606_v125_n6_p_Roura_oai |
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I28-R145-paper_00219606_v125_n6_p_Roura_oai2020-10-19 Roura, P.G. Melo, J.I. De Ruiz Azúa, M.C. Giribet, C.G. 2006 The linear response within the elimination of the small component formalism is aimed at obtaining the leading order relativistic corrections to magnetic molecular properties in the context of the elimination of the small component approximation. In the present work we extend the method in order to include two-body effects in the form of a mean field one-body operator. To this end we consider the four-component Dirac-Hartree-Fock operator as the starting point in the evaluation of the second order relativistic expression of magnetic properties. The approach thus obtained is the fully consistent leading order approximation of the random phase approximation four-component formalism. The mean field effect on the relativistic corrections to both the diamagnetic and paramagnetic terms of magnetic properties taking into account both the Coulomb and Breit two-body interactions is considered. © 2006 American Institute of Physics. Fil:Melo, J.I. Universidad de Buenos Aires. Facultad de Ciencias Exactas y Naturales; Argentina. Fil:De Ruiz Azúa, M.C. Universidad de Buenos Aires. Facultad de Ciencias Exactas y Naturales; Argentina. Fil:Giribet, C.G. Universidad de Buenos Aires. Facultad de Ciencias Exactas y Naturales; Argentina. application/pdf http://hdl.handle.net/20.500.12110/paper_00219606_v125_n6_p_Roura info:eu-repo/semantics/openAccess http://creativecommons.org/licenses/by/2.5/ar J Chem Phys 2006;125(6) Approximation theory Diamagnetic materials Magnetic properties Mathematical operators Paramagnetism Dirac Hartree Fock operator Mean field linear response Relativistic corrections Two body interactions Molecular dynamics Mean field linear response within the elimination of the small component formalism to evaluate relativistic effects on magnetic properties info:eu-repo/semantics/article info:ar-repo/semantics/artículo info:eu-repo/semantics/publishedVersion http://repositoriouba.sisbi.uba.ar/gsdl/cgi-bin/library.cgi?a=d&c=artiaex&d=paper_00219606_v125_n6_p_Roura_oai |
institution |
Universidad de Buenos Aires |
institution_str |
I-28 |
repository_str |
R-145 |
collection |
Repositorio Digital de la Universidad de Buenos Aires (UBA) |
topic |
Approximation theory Diamagnetic materials Magnetic properties Mathematical operators Paramagnetism Dirac Hartree Fock operator Mean field linear response Relativistic corrections Two body interactions Molecular dynamics |
spellingShingle |
Approximation theory Diamagnetic materials Magnetic properties Mathematical operators Paramagnetism Dirac Hartree Fock operator Mean field linear response Relativistic corrections Two body interactions Molecular dynamics Roura, P.G. Melo, J.I. De Ruiz Azúa, M.C. Giribet, C.G. Mean field linear response within the elimination of the small component formalism to evaluate relativistic effects on magnetic properties |
topic_facet |
Approximation theory Diamagnetic materials Magnetic properties Mathematical operators Paramagnetism Dirac Hartree Fock operator Mean field linear response Relativistic corrections Two body interactions Molecular dynamics |
description |
The linear response within the elimination of the small component formalism is aimed at obtaining the leading order relativistic corrections to magnetic molecular properties in the context of the elimination of the small component approximation. In the present work we extend the method in order to include two-body effects in the form of a mean field one-body operator. To this end we consider the four-component Dirac-Hartree-Fock operator as the starting point in the evaluation of the second order relativistic expression of magnetic properties. The approach thus obtained is the fully consistent leading order approximation of the random phase approximation four-component formalism. The mean field effect on the relativistic corrections to both the diamagnetic and paramagnetic terms of magnetic properties taking into account both the Coulomb and Breit two-body interactions is considered. © 2006 American Institute of Physics. |
format |
Artículo Artículo publishedVersion |
author |
Roura, P.G. Melo, J.I. De Ruiz Azúa, M.C. Giribet, C.G. |
author_facet |
Roura, P.G. Melo, J.I. De Ruiz Azúa, M.C. Giribet, C.G. |
author_sort |
Roura, P.G. |
title |
Mean field linear response within the elimination of the small component formalism to evaluate relativistic effects on magnetic properties |
title_short |
Mean field linear response within the elimination of the small component formalism to evaluate relativistic effects on magnetic properties |
title_full |
Mean field linear response within the elimination of the small component formalism to evaluate relativistic effects on magnetic properties |
title_fullStr |
Mean field linear response within the elimination of the small component formalism to evaluate relativistic effects on magnetic properties |
title_full_unstemmed |
Mean field linear response within the elimination of the small component formalism to evaluate relativistic effects on magnetic properties |
title_sort |
mean field linear response within the elimination of the small component formalism to evaluate relativistic effects on magnetic properties |
publishDate |
2006 |
url |
http://hdl.handle.net/20.500.12110/paper_00219606_v125_n6_p_Roura http://repositoriouba.sisbi.uba.ar/gsdl/cgi-bin/library.cgi?a=d&c=artiaex&d=paper_00219606_v125_n6_p_Roura_oai |
work_keys_str_mv |
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_version_ |
1766026568512045056 |