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Stars as Laboratories for Fundamental Physics - MPP Theory Group

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Neutrino Oscillations 291<br />

Fig. 8.6. Limits on neutrino m<strong>as</strong>ses and mixing angles from atmospheric<br />

neutrinos. (a) The shaded area is the range of m<strong>as</strong>ses and mixing angles<br />

required to explain the ν e /ν µ anomaly at Kamiokande (Fukuda et al. 1994);<br />

the star marks the best-fit value <strong>for</strong> the mixing parameters. The hatched<br />

are<strong>as</strong> are excluded by: (b) ν e /ν µ ratio at Fréjus (Fréjus Collaboration 1990,<br />

1995; Daum 1994). (c) Absolute rate and (d) stopping fraction of upward going<br />

muons at IMB (Becker-Szendy et al. 1992). Also shown are the excluded<br />

are<strong>as</strong> from the experimental limits of Fig. 8.5.<br />

and 13000 km are available. 48 The energy spectrum and absolute normalization<br />

of the flux must be determined by calculations and thus is<br />

probably uncertain to within about ±30% while the ν e /ν µ flavor ratio<br />

is likely known to within, say, ±5%.<br />

Several underground proton decay experiments have reported me<strong>as</strong>urements<br />

of atmospheric neutrinos. The Fréjus detector (an iron<br />

calorimeter) saw the expected ν e /ν µ flavor ratio and thereby excluded<br />

the range of m<strong>as</strong>ses and mixing angles marked b in Fig. 8.6 <strong>for</strong> ν e -ν µ<br />

and ν µ -ν τ oscillations (Fréjus Collaboration 1990, 1995; Daum 1994).<br />

Instead of me<strong>as</strong>uring the neutrinos directly one may also study the<br />

flux of secondary muons produced by interactions in the rock surround-<br />

48 The effect of matter must be included <strong>for</strong> ν e -ν µ atmospheric neutrino oscillations.<br />

For a recent detailed analysis see Akhmedov, Lipari, and Lusignoli (1993).

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