DeLLight: Deflection of Light by Light in Vacuum
Résumé
Nonlinear electrodynamics in vacuum remains a relatively unexplored topic, as the intensities required to reach the nonlinear regime make it difficult to test in the laboratory. There are thus several competing theories of nonlinear electrodynamics, distinct from each other in theory but not yet having been ruled out by experiment [1,2]. The standard theory (derived from QED) is the Heisenberg-Euler model, which treats vacuum as a polarizable medium through the production of virtual electron-positron pairs. This model has had success in explaining (for example) the Lamb shift in hydrogen, but in recent years significant discrepancies (of ~ 7 σ) have appeared when applied to muonic hydrogen and muonic deuterium, where the heavier muon is 200 times closer to the nucleus and thus experiences a much stronger electric field [3,4]. To date, the most sensitive tests of nonlinear electrodynamics, performed by the collaborations PVLAS in Italy [5] and BMV in Toulouse [6], have aimed at detecting the birefringence of vacuum induced by a strong external magnetic field. However, the regime in which these tests are conducted currently lies one to two orders of magnitude above the Heisenberg-Euler regime, and the results are compatible with there being no birefringence at all, as predicted by, e.g., the Born-Infeld model.
Mots clés
Probes
Electrodynamics
Nonlinear optics
Laser excitation
Sagnac interferometers
Mathematical model
Hydrogen
birefringence
electrodynamics
vacuum (elementary particles)
nonlinear electrodynamics
nonlinear regime
standard theory
Heisenberg-Euler model
virtual electron-positron pairs
muonic hydrogen
Heisenberg-Euler regime
magnetic field
electromagnetic field: nonlinear
hydrogen: muonic atom
birefringence: vacuum
optics: nonlinear
magnetic field: external field
photon photon: scattering
electron positron
Born-Infeld model
interferometer
excited state
deflection
deuterium
nucleus