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arXiv · 1703.00860

Updated Global 3+1 Analysis of Short-BaseLine Neutrino Oscillations

Abstract

We present the results of an updated fit of short-baseline neutrino oscillation data in the framework of 3+1 active-sterile neutrino mixing. We first consider $ν_e$ and $\barν_e$ disappearance in the light of the Gallium and reactor anomalies. We discuss the implications of the recent measurement of the reactor $\barν_e$ spectrum in the NEOS experiment, which shifts the allowed regions of the parameter space towards smaller values of $|U_{e4}|^2$. The beta-decay constraints allow us to limit the oscillation length between about 2 cm and 7 m at $3σ$ for neutrinos with an energy of 1 MeV. We then consider the global fit of the data in the light of the LSND anomaly, taking into account the constraints from $ν_e$ and $ν_μ$ disappearance experiments, including the recent data of the MINOS and IceCube experiments. The combination of the NEOS constraints on $|U_{e4}|^2$ and the MINOS and IceCube constraints on $|U_{\mu4}|^2$ lead to an unacceptable appearance-disappearance tension which becomes tolerable only in a pragmatic fit which neglects the MiniBooNE low-energy anomaly. The minimization of the global $χ^2$ in the space of the four mixing parameters $Δ{m}^2_{41}$, $|U_{e4}|^2$, $|U_{\mu4}|^2$, and $|U_{\tau4}|^2$ leads to three allowed regions with narrow $Δ{m}^{2}_{41}$ widths at $ Δm^2_{41} \approx 1.7 $ (best-fit), 1.3 (at $2σ$), 2.4 (at $3σ$) eV$^2$. The restrictions of the allowed regions of the mixing parameters with respect to our previous global fits are mainly due to the NEOS constraints. We present a comparison of the allowed regions of the mixing parameters with the sensitivities of ongoing experiments, which show that it is likely that these experiments will determine in a definitive way if the reactor, Gallium and LSND anomalies are due to active-sterile neutrino oscillations or not.

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BibTeXRIS

S. Gariazzo, C. Giunti, M. Laveder, Y. F. Li. 2017-06-14. Updated Global 3+1 Analysis of Short-BaseLine Neutrino Oscillations. https://doi.org/10.1007/jhep06(2017)135

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