Publication | Closed Access
Search for neutrino oscillations at a fission reactor
117
Citations
41
References
1981
Year
Neutrino PropertyPositron DetectorsEngineeringNuclear PhysicsNuclear DataNeutrino PhysicReactor PhysicsLong Baseline Neutrino ExperimentFission ReactorPhysicsNuclear SecurityNeutron SourceNeutrino AstronomyPositron SpectrumPrompt PositronExperimental Nuclear PhysicsNatural SciencesParticle PhysicsNuclear Experiments
The energy spectrum of neutrinos from a fission reactor was studied with the aim of gaining information on neutrino oscillations. The well-shielded detector was set up at a fixed position of 8.76 m from the pointlike core of the Laue-Langevin reactor in an antineutrino flux of 9.8\ifmmode\times\else\texttimes\fi{}${10}^{11}$ ${\mathrm{cm}}^{\ensuremath{-}2}$ ${\mathrm{s}}^{\ensuremath{-}1}$. The target protons in the reaction ${\overline{\ensuremath{\nu}}}_{e}p\ensuremath{\rightarrow}{e}^{+}n$ were provided by liquid-scintillator counters (total volume of 377 1) which also served as positron detectors. The product neutrons moderated in the scintillator were detected by $^{3}\mathrm{He}$ wire chambers. A coincidence signature was required between the prompt positron and the delayed neutron events. The positron energy resolution was 18% full width at half maximum at 0.91 MeV. The signal-to-background ratio was better than 1: 1 between 2 and 6 MeV positron energy. At a counting rate of 1.58 counts per hour, 4890\ifmmode\pm\else\textpm\fi{}180 neutrino-induced events were detected. The shape of the measured positron spectrum was analyzed in terms of the parameters ${\ensuremath{\Delta}}^{2}$ and ${sin}^{2}2\ensuremath{\theta}$ for two-neutrino oscillations. The experimental data are consistent with no oscillations. An upper limit of 0.15 ${\mathrm{eV}}^{2}$ (90% C.L.) for the mass-squared differences ${\ensuremath{\Delta}}^{2}$ of the neutrinos was obtained, assuming maximum mixing of the two-neutrino states. The ratio of the measured to the expected integral yield of positrons assuming no osciliations was determined to be $\frac{\ensuremath{\int}{Y}_{\mathrm{exp}}}{\ensuremath{\int}{Y}_{\mathrm{th}}}=0.955\ifmmode\pm\else\textpm\fi{}0.035(\mathrm{statistical})\ifmmode\pm\else\textpm\fi{}0.110(\mathrm{systematic})$.
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