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Understanding the performance of the low energy neutrino factory: the dependence on baseline distance and stored-muon energy

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arxiv 1201.6299 v2 pith:REKVGHXR submitted 2012-01-30 hep-ph

classification hep-ph
keywords lenfbaselineenergythetadetectorfactoryneutrinoperformance
verification ladder T0 review T1 audit T2 compute T3 formal
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Motivated by recent hints of large {\theta}13 from the T2K, MINOS and Double Chooz experiments, we study the physics reach of a Low Energy Neutrino Factory (LENF) and its dependence on the chosen baseline distance, L, and stored-muon energy, E_{\mu}, in order to ascertain the configuration of the optimal LENF. In particular, we study the performance of the LENF over a range of baseline distances from 1000 km to 4000 km and stored-muon energies from 4 GeV to 25 GeV, connecting the early studies of the LENF (1300 km, 4.5 GeV) to those of the conventional, high-energy neutrino factory design (4000 km and 7000 km, 25 GeV). Three different magnetized detector options are considered: a Totally-Active Scintillator Detector (TASD) and two models of a liquid-argon detector distinguished by optimistic and conservative performance estimates. In order to compare the sensitivity of each set-up, we compute the full {\delta}-dependent discovery contours for the determination of non-zero {\theta}13, CP-violating values of {\delta} and the mass hierarchy. In the case of large {\theta}13 with sin^2(2*{\theta}13) = (few)*10^{-3}, the LENF provides a strong discovery potential over the majority of the L-E_{\mu} parameter space and is a promising candidate for the future generation of long baseline experiments aimed at discovering CP-violation and the mass hierarchy, and at making a precise determination of the oscillation parameters.

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  1. Searching for neutrino self-interactions at future muon colliders

    hep-ph 2024-12 conditional novelty 6.0 of 10

    A forward detector at a future muon collider could detect neutrinophilic scalar production via wrong-sign muons, improving neutrino self-interaction limits by about two orders of magnitude.

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