Animesh Barman

most citedNon-zero

θ_{13}

, CP-violation and Neutrinoless Double Beta Decay for Neutrino Mixing in the

A_{4} \times Z_{2} \times Z_{3}

Flavor Symmetry Model

5 citations · 7 across the 2 of their papers we have counts for

collaborators

3 papers

hep-ph2023★ 2 cited

Neutrino Mixing Phenomenology: $A_{4}$ Discrete Flavor Symmetry with Type-I Seesaw Mechanism

Animesh Barman, Ng. K. Francis, Hrishi Bora

We study a neutrino mass model with $A_{4}$ discrete flavor symmetry using a type-I seesaw mechanism. The inclusion of extra flavons in our model leads to the deviations from exact t…

hep-ph2023

Neutrino Mass Model in the Context of $Δ (54) \otimes Z_{2} \otimes Z_{3} \otimes Z_{4}$ Flavor Symmetries with Inverse Seesaw Mechanism

Hrishi Bora, Ng. K. Francis, Animesh Barman +1

Our analysis involves enhancing the $Δ (54)$ flavor symmetry model with Inverse Seesaw mechanism along with two SM Higgs through the incorporation of distinct flavons. Additionally,…

hep-ph2022★ 5 cited

Non-zero $θ_{13}$ , CP-violation and Neutrinoless Double Beta Decay for Neutrino Mixing in the $A_{4} \times Z_{2} \times Z_{3}$ Flavor Symmetry Model

Animesh Barman, Ng. K. Francis, Bikash Thapa +1

We study the modification of the Altarelli-Feruglio $A_{4}$ flavor symmetry model by adding three singlet flavons $ξ^{'}$ , $ξ^{''}$ and $ρ$ and the model is augmented with extra $Z_2\times…

Neutrino Mixing Phenomenology: A4​ Discrete Flavor Symmetry with Type-I Seesaw Mechanism

Neutrino Mass Model in the Context of Δ(54)⊗Z2​⊗Z3​⊗Z4​ Flavor Symmetries with Inverse Seesaw Mechanism

Non-zero θ13​, CP-violation and Neutrinoless Double Beta Decay for Neutrino Mixing in the A4​×Z2​×Z3​ Flavor Symmetry Model

Neutrino Mixing Phenomenology: $A_{4}$ Discrete Flavor Symmetry with Type-I Seesaw Mechanism

Neutrino Mass Model in the Context of $Δ (54) \otimes Z_{2} \otimes Z_{3} \otimes Z_{4}$ Flavor Symmetries with Inverse Seesaw Mechanism

Non-zero $θ_{13}$ , CP-violation and Neutrinoless Double Beta Decay for Neutrino Mixing in the $A_{4} \times Z_{2} \times Z_{3}$ Flavor Symmetry Model