2019
DOI: 10.1093/ptep/ptz015
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Atmospheric neutrino oscillation analysis with improved event reconstruction in Super-Kamiokande IV

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Cited by 74 publications
(60 citation statements)
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“…The neutrino mass ordering is very important to interpret the number of events which PTOLEMY can observe, as we will discuss in the next section. At present, the strongest preference for one of the two possible orderings by a single experiment comes from Super-Kamiokande, which favors normal ordering at ∼ 1.4σ [41]. Results from long-baseline oscillation experiments such as NOνA [42] or T2K [43], instead, provide a preference for normal ordering around the 2σ level (each) only when a prior on θ 13 from reactor experiments is adopted.…”
Section: Theoretical Contextmentioning
confidence: 94%
“…The neutrino mass ordering is very important to interpret the number of events which PTOLEMY can observe, as we will discuss in the next section. At present, the strongest preference for one of the two possible orderings by a single experiment comes from Super-Kamiokande, which favors normal ordering at ∼ 1.4σ [41]. Results from long-baseline oscillation experiments such as NOνA [42] or T2K [43], instead, provide a preference for normal ordering around the 2σ level (each) only when a prior on θ 13 from reactor experiments is adopted.…”
Section: Theoretical Contextmentioning
confidence: 94%
“…Therefore, it is fair to say that it is ∼ 10. 13 The contrast of the sizes of CP phase dependence between the solar-scale oscillation enhanced region and the conventional LBL setting, NOνA as just an example, can be best represented by the bi-probability plot in P (ν µ → ν e ) − P (ν µ →ν e ) space [20], as seen in figure 1. In this example the ellipses in the solar-scale enhanced region are about 10 times larger than NOνA's.…”
Section: Cp Violation Around the Solar Resonancementioning
confidence: 99%
“…The matter potential shifts the CP ellipse to right-down (left-up) direction in the normal (inverted) mass ordering, but keeping its size almost as it is for relatively short baseline L ∼ 1000 km. 13 Another example of amplification of the δ dependent terms is the one at the second oscillation maximum [58,59]. One may regard this amplification of a factor of ∼3 is due to "imperfect growth" of the solar-scale oscillation.…”
Section: Cp Violation Around the Solar Resonancementioning
confidence: 99%
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“…Newer analyses[150] expand this volume using a new likelihood selection technique which has not been employed in the search for sterile neutrinos yet.…”
mentioning
confidence: 99%