1995
DOI: 10.1103/physrevlett.74.1043
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Index of Refraction of Various Gases for Sodium Matter Waves

Abstract: By inserting a gas cell in one arm of an atom interferometer, we have measured both the attenuation and the phase shift of a sodium matter wave that passes through monatomic (He, Ne, Ar, Kr, and Xe) or molecular gases (N 2 , CO 2 , NH 3 , and H 2 O). This determines the complex index of refraction for Na matter waves and, more accurately, the ratio of the real to the imaginary part of the forward scattering amplitude. These measurements are compared with several semiclassical scattering models.

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Cited by 104 publications
(129 citation statements)
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“…We note that the effect of atomic collisions in an atom interferometer was already investigated in [13]. How- ever, decoherence effects were not observed in these experiments, since the detected atoms did not change the state of the colliding gas sufficiently to leave behind the required path information for decoherence.…”
mentioning
confidence: 90%
“…We note that the effect of atomic collisions in an atom interferometer was already investigated in [13]. How- ever, decoherence effects were not observed in these experiments, since the detected atoms did not change the state of the colliding gas sufficiently to leave behind the required path information for decoherence.…”
mentioning
confidence: 90%
“…In this letter, we have described the first measurements of the index of refraction of gases for lithium waves, with an experiment similar to those performed by D. Pritchard and co-workers with sodium waves [2,3,5]. A gas cell, introduced on one of the atomic beams inside an atom interferometer, modifies the wave propagation and this modification is detected on the interference signals.…”
mentioning
confidence: 99%
“…We assume that the phase ϕ can be written ϕ = a j + b j n + c j n 2 , where the quadratic term describes the non-linearity of the piezo stage (n being the channel number). The best fit of each recording, using equation (2), provides the initial phase a j , the mean intensity I 0j and the fringe visibility V j . We thus get the effect of the gas, namely the phase shift ϕ(n gas ) = a 2 − (a 1 + a 3 )/2, and the attenuation t(n gas ) given by equation (4) (the I 0 (0)V(0) value is taken as the mean of the j = 1 and j = 3 values).…”
mentioning
confidence: 99%
“…de Broglie waves of massive particles are very sensitive to perturbations and may serve as efficient probes for electromagnetic fields [1], earth's rotation [2], Casimir forces [3] (or in general to detect weak forces [4]), and particle properties as, for example, the refraction index of a buffer gas [5] or the electric polarizability of an atom [6]. In interferometry, disturbance of the phase of light or matter waves in one arm of the interferometer can be measured by a displacement of the interference fringes with a sensitivity determined by the fringe wavelength and the signal-to-noise ratio (SNR).…”
Section: Introductionmentioning
confidence: 99%