2014Unpublished venueRequires access

Nonzero θ13 and CP violation from Broken µ − τ Symmetry

Asan Damanik

Open publisher page 1 citations

Abstract

Nonzero and relatively large of θ 13 mixing angle has some phenomenological consequences on neutrino physics beyond the standard model.One of the consequences if the mixing angle θ 13 = 0 is the possibility of the CP violation on the neutrino sector.In order to obtain nonzero θ 13 mixing angle, we break the neutrino mass matrix that obey µ-τ symmetry by introducing a complex parameter and determine the Jarlskog invariant as a measure of CP violation existence.By using the experimental data as input, we determine the Dirac phase δ as function of mixing angle θ 13 .

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What this paper is about

Nonzero and relatively large of θ 13 mixing angle has some phenomenological consequences on neutrino physics beyond the standard model.One of the consequences if the mixing angle θ 13 = 0 is the possibility of the CP violation on the neutrino sector.In order to obtain nonzero θ 13 mixing angle, we break the neutrino mass matrix that obey µ-τ symmetry by introducing a complex parameter and determine the Jarlskog invariant as a measure of CP violation existence.By using the experimental data as input, we determine the Dirac phase δ as function of mixing angle θ 13 .

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Available abstract

Nonzero and relatively large of θ 13 mixing angle has some phenomenological consequences on neutrino physics beyond the standard model.One of the consequences if the mixing angle θ 13 = 0 is the possibility of the CP violation on the neutrino sector.In order to obtain nonzero θ 13 mixing angle, we break the neutrino mass matrix that obey µ-τ symmetry by introducing a complex parameter and determine the Jarlskog invariant as a measure of CP violation existence.By using the experimental data as input, we determine the Dirac phase δ as function of mixing angle θ 13 .

Key concepts: CP violation, Neutrino, Physics, Mixing (physics), Particle physics, Pontecorvo–Maki–Nakagawa–Sakata matrix, Symmetry (geometry), Dirac (video compression format)

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