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Stars as Laboratories for Fundamental Physics - MPP Theory Group

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Miscellaneous Exotica 565<br />

which led to (Barbiellini and Cocconi 1987; Bahcall 1989)<br />

e νe ∼ < 3×10 −17 e. (15.7)<br />

If electric charge conservation is <strong>as</strong>sumed to hold in β processes such<br />

<strong>as</strong> neutron decay, one finds a more restrictive limit of<br />

e νe ∼ < 3×10 −21 e. (15.8)<br />

It is b<strong>as</strong>ed on a limit <strong>for</strong> the neutron charge of e n = (−0.4±1.1)×10 −21 e<br />

(Baumann et al. 1988) and on the neutrality of matter which w<strong>as</strong> found<br />

to be e p +e e = (0.8±0.8)×10 −21 e <strong>as</strong>suming a vanishing neutron charge<br />

(Marinelli and Morpurgo 1984).<br />

The deflection of charged neutrinos in the toroidal magnetic field<br />

in the solar convection zone would modify the observable flux at Earth<br />

(Ignatiev and Joshi 1994, 1995). However, in view of the above limits<br />

an unrealistically large field gradient is required to obtain significant<br />

flux modifications.<br />

Babu and Volk<strong>as</strong> (1992) derived a limit on the ν µ electric charge<br />

from the me<strong>as</strong>ured ν µ e cross section which would receive a contribution<br />

from photon exchange,<br />

e νµ ∼ < 10 −9 e. (15.9)<br />

Similar limits could be derived <strong>for</strong> ν e .<br />

The following arguments apply to millicharged neutrinos or novel<br />

particles alike. They would appear <strong>as</strong> virtual states in higher-order amplitudes.<br />

For example, they would contribute to the anomalous magnetic<br />

moment of electrons and muons, and to the Lamb shift between<br />

the 2P 1/2 and 2S 1/2 states of the hydrogen atom. Of these quantitities,<br />

the Lamb shift gives the most restrictive limit (Davidson, Campbell,<br />

and Bailey 1991),<br />

e x < 0.11e m x /MeV, (15.10)<br />

where e x and m x are the charge and m<strong>as</strong>s of the millicharged particle,<br />

respectively. This result applies to m x ∼ > 1 keV.<br />

Davidson, Campbell, and Bailey (1991) have reviewed more restrictive<br />

bounds from a host of accelerator experiments (Fig. 15.3).<br />

A simple <strong>as</strong>trophysical constraint is b<strong>as</strong>ed on avoiding excessive energy<br />

losses of stars which can produce millicharged particles by various<br />

reactions, most notably the pl<strong>as</strong>ma decay process. To avoid an unacceptable<br />

delay of helium ignition in low-m<strong>as</strong>s red giants, and to avoid an

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