phenomenon

solar neutrino oscillation

Neutrinos changing flavor due to interactions with solar matter and magnetic fields.
7 related articles · 1 formulas

Description

Solar neutrino oscillation is the phenomenon where neutrinos produced in the Sun's core change their flavor (electron, muon, or tau) as they travel through the Sun and to Earth. This effect, known as the Mikheyev–Smirnov–Wolfenstein (MSW) mechanism, arises because neutrinos interact with the dense solar matter, which alters their effective masses and causes them to oscillate between flavors. It explains the long-standing 'solar neutrino problem' — the observed deficit of electron neutrinos from the Sun compared to theoretical predictions.

History

The MSW effect was proposed independently by Lincoln Wolfenstein in 1978 and Stanislav Mikheyev and Alexei Smirnov in 1985. It was confirmed by the Sudbury Neutrino Observatory (SNO) in 2001, which measured the total neutrino flux from all flavors and found it matched solar model predictions.

How it works

Neutrinos are produced in the Sun as electron neutrinos via nuclear fusion. As they pass through solar matter, they experience a potential energy shift due to coherent forward scattering with electrons. This interaction is flavor-dependent, so it changes the mixing angles between neutrino mass states. When the neutrino density is high, the oscillation probability is resonantly enhanced, converting a large fraction of electron neutrinos into muon and tau neutrinos. By the time they reach Earth, detectors see roughly one-third of the original electron neutrino flux, matching observations.

In practice

Understanding solar neutrino oscillations allows precise tests of the Standard Model of particle physics and provides a probe of the Sun's internal conditions, including its temperature and density profile.

Fun fact

The MSW effect is sensitive to the Sun's magnetic field, which can create additional flavor conversion pathways, a topic explored in recent research on 'magnetic corridors' in the solar interior.

Concept graph →

Formulas

$$P(\bar{\nu}_e \rightarrow \bar{\nu}_e) = 1 - \sin^2(2\theta_{12}) \sin^2\left(\frac{\Delta m_{12}^2 L}{4E}\right)$$
Neutrinos change flavor with distance due to quantum mixing.
What is in the formula
PvariableSurvival probability of electron antineutrinos — probability
\theta_{12}variableSolar mixing angle — mixing angle
\Delta m_{12}^2variableMass-squared difference between mass eigenstates 1 and 2 — mass squared difference electronvolt squared
LvariableDistance traveled by the neutrino — distance metre
EvariableNeutrino energy — energy joule
\sin^2operatorSquare of the sine function — sine squared
f_{\bar{ν}_e}^{{no}}=\cos^2θ_{12}f^0_{\bar{ν}_e}+\sin^2θ_{12}f^0_{ν_x} · 2606.06580v1

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