Neutrino Oscillations, Entanglement and Coherence: A Quantum Field Theory Study In Real Time
Jun Wu, Jimmy A. Hutasoit, Daniel Boyanovsky, and Richard Holman

TL;DR
This paper investigates neutrino oscillations and entanglement using quantum field theory in real time, revealing finite-time effects, the limitations of the S-matrix approach, and conditions for factorization in long-baseline experiments.
Contribution
It introduces a real-time quantum field theory framework for neutrino oscillations, accounting for entanglement and finite-time corrections, and clarifies the applicability of the S-matrix in long-baseline experiments.
Findings
Finite-time corrections can be significant in long-baseline experiments.
Entanglement with charged leptons affects neutrino detection modeling.
Decay rates do not oscillate due to interference of mass eigenstates.
Abstract
The dynamics of neutrino mixing and oscillations are studied directly in finite real time in a model that effectively describes charged current weak interactions. Finite time corrections to the S-matrix result for the appearance and disappearance probabilities are obtained. It is observed that these effects may be of the same order of the S-matrix result in long-baseline appearance experiments. We argue that fundamentally, the S-matrix is ill-suited to describe long-baseline events due to the fact that the neutrino is produced in an entangled state with the charged lepton, which can be disentangled by the measurement of the charged lepton near the production site. The appearance and disappearance far-detection process is described from the time evolution of this disentangled "collapsed" state, allowing us to establish the conditions under which factorization of detection rates emerges…
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