
Using neutrinos to probe Earth's interior and study geophysical processes.Neutrino geophysics uses neutrinos to study Earth's interior, a technique that complements traditional seismic methods. Neutrinos pass through matter almost undisturbed, so they can carry information from deep within the planet. The corpus titles include 'Нейтринная томография Земли' (neutrino tomography of Earth) and 'Недра Земли на просвет' (Earth's interior in transmitted light), indicating that this is an active area of research. The goal is to map density variations and even identify the distribution of elements like hydrogen.
The idea of using neutrinos for Earth tomography was proposed in the 1970s, but only recently have detectors become large enough to make it practical. The first tentative measurements were made in the 2010s using the IceCube detector.
Neutrinos interact with matter via weak nuclear forces, and the probability of interaction depends on the density and composition of the material they traverse. By placing detectors at different locations and measuring the flux of neutrinos from cosmic rays or the Sun, scientists can reconstruct the density profile of Earth. This is analogous to how X-rays are used in medical CT scans, but with neutrinos instead of photons.
Neutrino tomography could help locate dense mineral deposits, monitor volcanic activity, and improve our understanding of Earth's heat flow and mantle convection.
Neutrinos from the Sun pass through Earth and can be detected at night from the opposite side, effectively allowing scientists to 'see' the planet's interior in real time.
| f | variable | Gravitational wave frequency — frequency hertz |
| h_0 | variable | Dimensionless Hubble constant (H_0/100 km/s/Mpc) — reduced hubble constant |
| Ω_GW | variable | Gravitational wave energy density per logarithmic frequency — gravitational wave energy density parameter |
| ΔN_eff | variable | Effective number of extra neutrino species — effective neutrino number |
| ∫ d ln f | operator | Integration over logarithmic frequency — logarithmic integral |




