2008
DOI: 10.1103/physrevlett.101.190405
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Magnetic Dipolar Interaction in a Bose-Einstein Condensate Atomic Interferometer

Abstract: We study the role played by the magnetic dipole interaction in an atomic interferometer based on an alkali Bose-Einstein condensate with tunable scattering length. We tune the s-wave interaction to zero using a magnetic Feshbach resonance and measure the decoherence of the interferometer induced by the weak residual interaction between the magnetic dipoles of the atoms. We prove that with a proper choice of the scattering length it is possible to compensate for the dipolar interaction and extend the coherence … Show more

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Cited by 102 publications
(117 citation statements)
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“…Unlike the usual contact nonlinearity, which represents effects of collisions between atoms, dipole-dipole interactions (DDIs) give rise to long-range anisotropic forces. The DDIs account for a number of remarkable phenomena in ultracold Bose gases [9]- [11], such as various pattern-formation scenarios [12][13][14][15][16], fractional domain walls [17], d -wave collapse [18,19], specific possibilities for precision measurements [20][21][22], stabilization of the dipolar BEC by optical lattices [23,24], the Einstein -de Haas effect [25], etc. Dipolar BECs can be also used as matter-wave simulators [26], to emulate, in particular, the creation of multi-dimensional solitons via the nonlocal nonlinearity-a subject which has also drawn much attention in optics, where nonlocal interactions of other types (with different interaction kernels) occur too [27][28][29].…”
Section: Introduction and The Settingmentioning
confidence: 99%
“…Unlike the usual contact nonlinearity, which represents effects of collisions between atoms, dipole-dipole interactions (DDIs) give rise to long-range anisotropic forces. The DDIs account for a number of remarkable phenomena in ultracold Bose gases [9]- [11], such as various pattern-formation scenarios [12][13][14][15][16], fractional domain walls [17], d -wave collapse [18,19], specific possibilities for precision measurements [20][21][22], stabilization of the dipolar BEC by optical lattices [23,24], the Einstein -de Haas effect [25], etc. Dipolar BECs can be also used as matter-wave simulators [26], to emulate, in particular, the creation of multi-dimensional solitons via the nonlocal nonlinearity-a subject which has also drawn much attention in optics, where nonlocal interactions of other types (with different interaction kernels) occur too [27][28][29].…”
Section: Introduction and The Settingmentioning
confidence: 99%
“…Tuning the two body interactions, many collective phenomena have been explored using degenerate quantum gases loaded in optical lattices [5,6]. The almost complete cancellation of the interactions between the atoms has allowed the sensitivity of BEC based atom interferometers to be enhanced [7][8][9]. A fine control of the collisional properties of a gas has offered new possibilities in the study of the interplay between disorder and interaction in matter waves [10][11][12][13].…”
Section: Introductionmentioning
confidence: 99%
“…Initially dipolar effects were investigated experimentally in 52 Cr atoms [17]. More recently dipolar effects have also been investigated experimentally in condensates of 39 K and 7 Li [18] atoms, in spinor condensates [19], in ultracold gases of Dy atoms [20], and in ultracold polar molecules [21,22]. These studies have focused on different aspects of the dipolar interaction such as, e.g., its anisotropy [18], or on its attractive character and the consequent possible collapse of the gas [23].…”
Section: Introductionmentioning
confidence: 99%