In optics, a Gires–Tournois etalon (also known as Gires–Tournois interferometer) is a transparent plate with two reflecting surfaces, one of which has very high reflectivity, ideally unity.
Due to multiple-beam interference, light incident on a Gires–Tournois etalon is (almost) completely reflected, but has an effective phase shift that depends strongly on the wavelength of the light.
The complex amplitude reflectivity of a Gires–Tournois etalon is given by where r1 is the complex amplitude reflectivity of the first surface, Suppose that
This indicates that all the incident energy is reflected and intensity is uniform.
However, the multiple reflection causes a nonlinear phase shift
is the intensity reflectivity of the first surface.
Define the effective phase shift
through One obtains For R = 0, no reflection from the first surface and the resultant nonlinear phase shift is equal to the round-trip phase change (
However, as can be seen, when R is increased, the nonlinear phase shift
Gires–Tournois etalon has applications for laser pulse compression and nonlinear Michelson interferometer.
is not observed anymore: the reflectivity starts exhibiting a resonant behavior which is characteristic of Fabry-Pérot etalons.