Unruh effect for neutrinos interacting with accelerated matter
arXiv:1507.01174 · doi:10.1007/JHEP08(2015)151
Abstract
We study the evolution of neutrinos in a background matter moving with a linear acceleration. The Dirac equation for a massive neutrino electroweakly interacting with background fermions is obtained in a comoving frame where matter is at rest. We solve this Dirac equation for ultrarelativistic neutrinos. The neutrino quantum states in matter moving with a linear acceleration are obtained. We demonstrate that the neutrino electroweak interaction with an accelerated matter leads to the vacuum instability which results in the neutrino-antineutrino pairs creation. We rederive the temperature of the Unruh radiation and find the correction to the Unruh effect due to the specific neutrino interaction with background fermions. As a possible application of the obtained results we discuss the neutrino pairs creation in a core collapsing supernova. The astrophysical upper limit on the neutrino masses is obtained.
16 pages, JHEP LaTeX style; paper is significantly revised, the discussion on QFT of neutrinos in accelerated matter is extended, the neutrino production in SN is discussed in more details, several new references are included, version to be published in JHEP
References in corpus (6)
- The Unruh effect and its applications
- The low-scale approach to neutrino masses
- Detecting non-relativistic cosmic neutrinos by capture on tritium: phenomenology and physics potential
- Neutrino spin oscillations in matter under the influence of gravitational and electromagnetic fields
- Galvano-rotational effect induced by electroweak interactions in pulsars
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Cited by in corpus (5)
- Neutrino spin oscillations in external fields in curved spacetime
- Neutrino oscillations in accelerated frames
- Vacuum instability due to the creation of neutral Fermion with anomalous magnetic moment by magnetic-field inhomogeneities
- Canonical Quantization of the U(1) Gauge Field in the right Rindler-wedge in the Rindler Coordinates
- Canonical Quantization of the U(1) Gauge Field in the Rindler Coordinates