Stationary solutions for the parity-even sector of the CPT-even and Lorentz-covariance-violating term of the standard model extension

In this work, we focus on some properties of the parity-even sector of the CPT-even electrodynamics of the standard model extension. We analyze how the six non-birefringent terms belonging to this sector modify the static and stationary classical solutions of the usual Maxwell theory. We observe tha...

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Published inarXiv.org
Main Authors Casana, Rodolfo, Ferreira, Manoel M, Gomes, A R, Pinheiro, Paulo R D
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LanguageEnglish
Published Ithaca Cornell University Library, arXiv.org 25.06.2009
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Abstract In this work, we focus on some properties of the parity-even sector of the CPT-even electrodynamics of the standard model extension. We analyze how the six non-birefringent terms belonging to this sector modify the static and stationary classical solutions of the usual Maxwell theory. We observe that the parity-even terms do not couple the electric and magnetic sectors (at least in the stationary regime). The Green's method is used to obtain solutions for the field strengths E and B at first order in the Lorentz- covariance-violating parameters. Explicit solutions are attained for point-like and spatially extended sources, for which a dipolar expansion is achieved. Finally, it is presented an Earth-based experiment that can lead (in principle) to an upper bound on the anisotropic coefficients as stringent as \((\widetilde{\kappa}_{e-}) ^{ij}<2.9\times10^{-20}.\)
AbstractList In this work, we focus on some properties of the parity-even sector of the CPT-even electrodynamics of the standard model extension. We analyze how the six non-birefringent terms belonging to this sector modify the static and stationary classical solutions of the usual Maxwell theory. We observe that the parity-even terms do not couple the electric and magnetic sectors (at least in the stationary regime). The Green's method is used to obtain solutions for the field strengths E and B at first order in the Lorentz- covariance-violating parameters. Explicit solutions are attained for point-like and spatially extended sources, for which a dipolar expansion is achieved. Finally, it is presented an Earth-based experiment that can lead (in principle) to an upper bound on the anisotropic coefficients as stringent as \((\widetilde{\kappa}_{e-}) ^{ij}<2.9\times10^{-20}.\)
Eur. Phys. J. C 62, 573-578 (2009) In this work, we focus on some properties of the parity-even sector of the CPT-even electrodynamics of the standard model extension. We analyze how the six non-birefringent terms belonging to this sector modify the static and stationary classical solutions of the usual Maxwell theory. We observe that the parity-even terms do not couple the electric and magnetic sectors (at least in the stationary regime). The Green's method is used to obtain solutions for the field strengths E and B at first order in the Lorentz- covariance-violating parameters. Explicit solutions are attained for point-like and spatially extended sources, for which a dipolar expansion is achieved. Finally, it is presented an Earth-based experiment that can lead (in principle) to an upper bound on the anisotropic coefficients as stringent as $(\widetilde{\kappa}_{e-}) ^{ij}<2.9\times10^{-20}.$
Author Casana, Rodolfo
Pinheiro, Paulo R D
Gomes, A R
Ferreira, Manoel M
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  fullname: Pinheiro, Paulo R D
BackLink https://doi.org/10.48550/arXiv.0812.1813$$DView paper in arXiv
https://doi.org/10.1140/epjc/s10052-009-1047-6$$DView published paper (Access to full text may be restricted)
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Snippet In this work, we focus on some properties of the parity-even sector of the CPT-even electrodynamics of the standard model extension. We analyze how the six...
Eur. Phys. J. C 62, 573-578 (2009) In this work, we focus on some properties of the parity-even sector of the CPT-even electrodynamics of the standard model...
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SubjectTerms Covariance
Electrodynamics
Magnetic sectors
Parity
Physics - High Energy Physics - Theory
Upper bounds
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Title Stationary solutions for the parity-even sector of the CPT-even and Lorentz-covariance-violating term of the standard model extension
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