Invariants of Lepton Mass Matrices and CP and T Violation in Neutrino Oscillations

Abstract

CP and T asymmetries in neutrino oscillations, in vacuum as well as in matter, are expressed in terms of invariant functions of lepton mass matrices.

9 pages

References in corpus (2)

• Neutrino Matter Effect Invariants and the Observables of Neutrino Oscillations
• Exact Matter-Covariant Formulation of Neutrino Oscillation Probabilities

Cited by in corpus (18)

• Measurements of neutrino oscillation parameters from the T2K experiment using $3.6\times 10^{21}$ protons on target
• Topological invariants for Standard Model: from semi-metal to topological insulator
• Supersymmetric Jarlskog Invariants: the Neutrino Sector
• Leptonic commutators and clean T violation in neutrino oscillations
• Covariant Extremisation of Flavour-Symmetric Jarlskog Invariants and the Neutrino Mixing Matrix
• Non-standard neutrino oscillations: perspective from unitarity triangles
• Predictive $S_4$ flavon model with ${\text{TM}}_1$ mixing and baryogenesis through leptogenesis
• Plaquette Invariants and the Flavour Symmetric Description of Quark and Neutrino Mixings
• The quark mixing matrix with manifest Cabibbo substructure and an angle of the unitarity triangle as one of its parameters
• Physics prospects with the second oscillation maximum at Deep Underground Neutrino Experiment
• Real Invariant Matrices and Flavour-Symmetric Mixing Variables with Emphasis on Neutrino Oscillations
• Fully Constrained Majorana Neutrino Mass Matrices Using $\Sigma (72\times 3)$
• On Invariants of Quark and Lepton Mass Matrices in the Standard Model
• On detecting CP violation in a single neutrino oscillation channel at very long baselines
• The Role of Invariant Functions in Understanding Masses and Mixings
• Commutators of lepton mass matrices associated with seesaw and leptogenesis
• ${\text{TM}}_1$ neutrino mixing with $\sin {\theta }_{13}=\frac{1}{\sqrt{3}}\sin \frac{\pi }{12}$
• CP nonconservation in the leptonic sector