Kinetic mixing effect in noncommutative B − L gauge theory

Abstract It is well established that the SU(P)L gauge symmetry for P ≥ 3 can address the question of fermion generation number due to the anomaly cancellation, but it neither commutes nor closes algebraically with electric and baryon-minus-lepton charges. Hence, two U(1) factors that determine such...

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Main Authors: Duong Van Loi, Phung Van Dong, Le Xuan Thuy
Format: Article
Language:English
Published: SpringerOpen 2019-09-01
Series:Journal of High Energy Physics
Subjects:
Online Access:http://link.springer.com/article/10.1007/JHEP09(2019)054
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author Duong Van Loi
Phung Van Dong
Le Xuan Thuy
author_facet Duong Van Loi
Phung Van Dong
Le Xuan Thuy
author_sort Duong Van Loi
collection DOAJ
description Abstract It is well established that the SU(P)L gauge symmetry for P ≥ 3 can address the question of fermion generation number due to the anomaly cancellation, but it neither commutes nor closes algebraically with electric and baryon-minus-lepton charges. Hence, two U(1) factors that determine such charges are required, yielding a complete gauge symmetry, SU(P)L ⊗ U(1)X ⊗ U(1)N, apart from the color group. The resulting theory manifestly provides neutrino mass, dark matter, inflation, and baryon asymmetry of the universe. Furthermore, this gauge structure may present kinetic mixing effects associated to the U(1) gauge fields, which affect the electroweak precision test such as the ρ parameter and Z couplings as well as the new physics processes. We will construct the model, examine the interplay between the kinetic mixing and those due to the symmetry breaking, and obtain the physical results in detail.
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spelling doaj.art-87a10ece522744628677ee9e5837681b2022-12-22T00:56:54ZengSpringerOpenJournal of High Energy Physics1029-84792019-09-012019913310.1007/JHEP09(2019)054Kinetic mixing effect in noncommutative B − L gauge theoryDuong Van Loi0Phung Van Dong1Le Xuan Thuy2Phenikaa Institute for Advanced Study and Faculty of Basic Science, Phenikaa UniversityPhenikaa Institute for Advanced Study and Faculty of Basic Science, Phenikaa UniversityGraduate University of Science and Technology, Vietnam Academy of Science and TechnologyAbstract It is well established that the SU(P)L gauge symmetry for P ≥ 3 can address the question of fermion generation number due to the anomaly cancellation, but it neither commutes nor closes algebraically with electric and baryon-minus-lepton charges. Hence, two U(1) factors that determine such charges are required, yielding a complete gauge symmetry, SU(P)L ⊗ U(1)X ⊗ U(1)N, apart from the color group. The resulting theory manifestly provides neutrino mass, dark matter, inflation, and baryon asymmetry of the universe. Furthermore, this gauge structure may present kinetic mixing effects associated to the U(1) gauge fields, which affect the electroweak precision test such as the ρ parameter and Z couplings as well as the new physics processes. We will construct the model, examine the interplay between the kinetic mixing and those due to the symmetry breaking, and obtain the physical results in detail.http://link.springer.com/article/10.1007/JHEP09(2019)054Beyond Standard ModelCosmology of Theories beyond the SMGauge Symmetry
spellingShingle Duong Van Loi
Phung Van Dong
Le Xuan Thuy
Kinetic mixing effect in noncommutative B − L gauge theory
Journal of High Energy Physics
Beyond Standard Model
Cosmology of Theories beyond the SM
Gauge Symmetry
title Kinetic mixing effect in noncommutative B − L gauge theory
title_full Kinetic mixing effect in noncommutative B − L gauge theory
title_fullStr Kinetic mixing effect in noncommutative B − L gauge theory
title_full_unstemmed Kinetic mixing effect in noncommutative B − L gauge theory
title_short Kinetic mixing effect in noncommutative B − L gauge theory
title_sort kinetic mixing effect in noncommutative b l gauge theory
topic Beyond Standard Model
Cosmology of Theories beyond the SM
Gauge Symmetry
url http://link.springer.com/article/10.1007/JHEP09(2019)054
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AT phungvandong kineticmixingeffectinnoncommutativeblgaugetheory
AT lexuanthuy kineticmixingeffectinnoncommutativeblgaugetheory