Electron and muon anomalous magnetic dipole moment in a 3-3-1 model

Abstract

We calculate, in the context of a 3-3-1 model with heavy charged leptons, constraints on some parameters of the extra particles in the model by imposing that their contributions to both the electron and muon $(g-2)$ factors are in agreement with experimental data up to 1$\sigma$-3$\sigma$. In order to obtain realistic results we use some of the possible solutions of the left- and right- unitary matrices that diagonalize the lepton mass matrices, giving the observed lepton masses and at the same time allowing to accommodate the Pontecorvo-Maki-Nakagawa-Sakata (PMNS) mixing matrix. We show that, at least up to 1-loop order, in the particular range of the space parameter that we have explored, it is not possible to fit the observed electron and muon $(g-2)$ factors at the same time unless one of the extra leptons has a mass of the order of 20-40 GeVs and the energy scale of the 331 symmetry to be of around 60-80 TeVs.

arXiv comment34 pages, 19 figures

References in corpus (31)

• Big-Bang Nucleosynthesis
• The Muon g-2
• Global fit to three neutrino mixing: critical look at present precision
• Limiting two-Higgs-doublet models
• Tenth-Order Electron Anomalous Magnetic Moment --- Contribution of Diagrams without Closed Lepton Loops
• Heavy Charged Leptons in an $SU(3{)}_L\otimes U(1{)}_N$ Model
• The Anatomy of Quark Flavour Observables in 331 Models in the Flavour Precision Era
• Concerning the Landau Pole in 3-3-1 Models
• Lepton flavor changing processes and CP violation in the 331 model
• Z-Z' Mixing and Z-Mediated FCNCs in SU(3)_C x SU(3)_L x U(1)_X Models
• Connection of $g-2_{\mu }$, electroweak, dark matter, and collider constraints on 331 models
• New vector bosons and the diphoton excess
• LHC diphoton 750 GeV resonance as an indication of $SU(3{)}_c\times SU(3{)}_L\times U(1{)}_X$ gauge symmetry
• The Diphoton Excess, Low Energy Theorem and the 331 Model
• Neutrinoless double beta decay in an $SU(3{)}_L\otimes U(1{)}_N$ model
• Anomalous magnetic moment of muon in 3-3-1 models
• FCNC in the minimal 3-3-1 model revisited
• Natural Supersymmetry, Muon $g-2$, and the Last Crevices for the Top Squark
• Closing the $SU(3{)}_L\otimes U(1{)}_X$ Symmetry at Electroweak Scale
• Neutralinos and Sleptons at the LHC in Light of Muon $(g-2{)}_{\mu }$
• Muon Anomalous Magnetic Moment in SUSY B-L Model with Inverse Seesaw
• Search for eta_c decays into pi pi and K Bar K
• Soft superweak CP violation in a 331 model
• The Muon Anomalous Magnetic Moment in the Reduced Minimal 3-3-1 Model
• Natural PQ symmetry in the 3-3-1 model with a minimal scalar sector
• Muon g-2 in Focus Point SUSY
• Scalar scenarios contributing to (g-2)_mu with enhanced Yukawa couplings
• Muon g-2 in Anomaly Mediated SUSY Breaking
• Electron and neutron electric dipole moment in the 3-3-1 model with heavy leptons
• The muon anomalous magnetic moment in the supersymmetric economical 3-3-1 model
• $\mathbf{SU}(3{)}_{\mathbf{C}}\otimes \mathbf{SU}(3{)}_{\mathbf{L}}\otimes \mathbf{U}(1{)}_{\mathbf{X}}$ models in view of the $750$ GeV diphoton signal

Cited by in corpus (13)

• Vector-Like Leptons and Inert Scalar Triplet: Lepton Flavor Violation, $g-2$ and Collider Searches
• Higgs boson decay $h\to Z\gamma$ and muon magnetic dipole moment in the $\mu \nu$SSM
• New constraints on the 3-3-1 model with right-handed neutrinos
• An explanation of experimental data of $(g-2{)}_{e,\mu }$ in 3-3-1 models with inverse seesaw neutrinos
• Chromomagnetic and chromoelectric dipole moments of quarks in the reduced 331 model
• Are 3-4-1 models able to explain the upcoming results of the muon anomalous magnetic moment?
• Leptophobic $Z^{\prime }$ bosons in the secluded UMSSM
• Dirac neutrinos in a $SU(2)$ left-right symmetric model
• The Higgs boson in the minimal 3-3-1 model
• Weak charges in $SU(5{)}_L\times U(1{)}_Y$ gauge models
• Muon Magnetic Moment and Lepton Flavor Violation in the Economical 3-3-1 Model
• Neutrino Energy Loss Rates in 3-3-1 Models
• Weak charges quantization in $SU(3{)}_c\otimes SU(n{)}_L\otimes U(1{)}_Y$ gauge models