Abstract

A theoretical structure that involves neutrino mass eigenstates at nonrelativistic as well as relativistic energies is presented. Using this framework, we find that if the particle $X$, with a mass $33.9$ MeV, of the KARMEN Collaboration anomaly is identified with the third neutrino mass eigenstate, then the present limit of $23$ MeV upper bound on the $\ensuremath{\tau}$ neutrino mass implies $|{U}_{\ensuremath{\tau}3}|l0.82$.

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