Yayınlanmış 20 Kasım 2024 | Sürüm v1
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Phase-space methods for neutrino oscillations: Extension to multibeams

  • 1. Université Paris-Saclay, CNRS/IN2P3, IJCLab, 91405 Orsay, France
  • 2. Physics Department, Faculty of Sciences, Ankara University, 06100 Ankara, Turkey
  • 3. Laboratoire de Physique Subatomique et de Cosmologie, CNRS/IN2P3, 38026 Grenoble, France
  • 4. INFN-TIFPA Trento Institute of Fundamental Physics and Applications, Trento, Italy
  • 5. Department of Physics, University of Wisconsin-Madison, Madison, Wisconsin 53706, USA

Açıklama

The phase-space approach (PSA), which was originally introduced in Lacroix et al. [Phys. Rev. D 106, 123006 (2022)] to describe neutrino flavor oscillations for interacting neutrinos emitted from stellar objects is extended to describe arbitrary numbers of neutrino beams. The PSA is based on mapping the quantum fluctuations into a statistical treatment by sampling initial conditions followed by independent mean-field evolution. A new method is proposed to perform this sampling that allows treating an arbitrary number of neutrinos in each neutrino beams. We validate the technique successfully and confirm its predictive power on several examples where a reference exact calculation is possible. We show that it can describe many-body effects, such as entanglement and dissipation induced by the interaction between neutrinos. Due to the complexity of the problem, exact solutions can only be calculated for rather limited cases, with a limited number of beams and/or neutrinos in each beam. The PSA approach considerably reduces the numerical cost and provides an efficient technique to accurately simulate arbitrary numbers of beams. Examples of PSA results are given here, including up to 200 beams with time-independent or time-dependent Hamiltonians. We anticipate that this approach will be useful to bridge exact microscopic techniques with more traditional transport theories used in neutrino oscillations. It will also provide important reference calculations for future quantum computer applications where other techniques are not applicable to classical computers.

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PhysRevD.110.103027.pdf

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