Using time dilation to measure curvature of space-time

Using time dilation to measure curvature of space-time
Fig. S1. 52hk gradiometer model, Rx = 5.8 cm. Upper left: deflection of upper arm (light blue), lower arm (dark blue), and midpoint (black) of upper 52hk interferometer due to the source mass as a function of time, scaled by −52k. Upper right: deflection of upper arm (light blue), lower arm (dark blue), and midpoint (black) of lower 52hk interferometer, scaled by −52k. Lower left: time integral of source mass potential along upper arm (light red) and lower arm (dark red) of upper 52hk interferometer. Lower right: time integral of source mass potential along upper arm (light red) and lower arm (dark red) of lower 52hk interferometer. Credit: DOI: 10.1126/science.abl7152

A team of researchers working at Stanford University has used time dilation in an atomic fountain to measure the curvature of space-time. In their study, reported in the journal Science, the group used the fountain as an interferometer to measure atomic wave packet changes that corresponded to phase shifts. Albert Roura,with the German Aerospace Center's Institute of Quantum Technologies published a Perspective piece in the same journal issue outlining the work by the team in California.

The atomic fountain created by the team consisted of a 10-meter-tall tower containing a vacuum tube—on top, there was a ring securing a piece of tungsten. To use the fountain, they fired lasers beneath , pushing them upward, and other lasers fired down from the top to stop them. A third laser pulse captured the atom as it reached the bottom. In their experiments, the researchers pushed pairs of atoms up the fountain and measured resulting phase shifts as they traveled up and down the fountain. Phase shifts were initiated by stopping the atoms at different distances from the tungsten at the top of the fountain. The setup demonstrated due to in which, as described in Einstein's theory of relativity, time passes more slowly closer to massive objects. In the fountain, the atoms that rose higher moved close to the tungsten mass and therefore experienced more acceleration, which led to a time shift between those and the atoms that did not rise as high.

The experiments also showed that the Aharonov-Bohm effect also applies to gravity, as a magnetic field inside of a cylindrical container can impact particles that never make their way inside the container. In their atomic fountain, electrons taking unique paths up and down the fountain were forced into superpositions, and despite the magnetic field in the chamber, no was exerted on them; yet there was still evidence of shifts.

More information: Chris Overstreet et al, Observation of a gravitational Aharonov-Bohm effect, Science (2022). DOI: 10.1126/science.abl7152. www.science.org/doi/10.1126/science.abl7152

Albert Roura, Quantum probe of spacetime curvature, Science (2022). DOI: 10.1126/science.abm6854. www.science.org/doi/10.1126/science.abm6854

Journal information: Science

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Citation: Using time dilation to measure curvature of space-time (2022, January 14) retrieved 5 December 2022 from https://phys.org/news/2022-01-dilation-curvature-space-time.html
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