method

alternative gravity tests

Experimental tests probing deviations from general relativity using quantum systems or neutrino observations.
26 related articles · 1 formulas

Description

Alternative gravity tests are experimental approaches that probe deviations from Einstein's general relativity, often using quantum systems or astrophysical observations. These tests are motivated by the search for a quantum theory of gravity and the need to explain phenomena like dark matter and dark energy. By examining how gravity affects quantum particles, antimatter, or light in extreme conditions, scientists can look for subtle discrepancies that might reveal new physics beyond the standard model.

History

The idea of testing gravity with quantum systems dates back to the 1960s, but practical experiments emerged in the 21st century. The first direct measurement of antimatter gravity was reported in 2023 by the ALPHA collaboration at CERN.

How it works

One method involves measuring the gravitational interaction with antimatter, such as muonium (a bound state of an antimuon and an electron), to see if it falls differently than matter. Another approach uses laser-trapped dust particles as detectors for dark matter, monitoring tiny gravitational perturbations. Laboratory tests of the Shapiro effect, where light is delayed by gravity, can be performed with precise clocks and lasers. Neutrino decay rates are also studied to reconcile cosmological models with laboratory data, potentially indicating gravity's influence on quantum processes.

In practice

These tests inform the development of quantum gravity theories and help refine models of dark matter and dark energy, with implications for cosmology and particle physics.

Fun fact

Some alternative gravity tests use pairs of stars that appear to defy gravitational binding, hinting at possible modifications to gravity at large scales.

Concept graph →

Formulas

$$\delta = \int |W(X,P)|\, dX dP - 1$$
Measures nonclassicality via Wigner function negativity.
What is in the formula
WvariableWigner function of the quantum state — Wigner function
Xvariableposition quadrature variable — position metre
Pvariablemomentum quadrature variable — momentum kilogram metre per second
∫ dX dPoperatorintegration over the full phase space — double integral
| |operatorabsolute value of the Wigner function — absolute value
δ=\int|w(x,p)|dxdp-1 · 2505.01942v2

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