Person: Tonyushkin, Alexey A
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Publication Straight macroscopic magnetic guide for cold atom interferometer
(AIP Publishing, 2010) Tonyushkin, Alexey A; Prentiss, MaraWe demonstrate a macroscopic magnetic guide for cold atom interferometry, where the magnetic guiding field is generated by a symmetrical array of racetrack coils of copper tape. This system represents a conceptual advance over previous guided atom interferometers based on nonsymmetrical geometries because the symmetry provides a much lower magnetic field curvature per fixed length than equivalent nonsymmetrical geometries, permitting a decrease in system length without increasing the decoherence rate associated with field curvature. We realized a magnetic guide a few cm away from each coil, where smooth translation of the guided atoms is achieved by changing the currents in second array of the multiple-conductor tape.
Publication Demonstration of a Multipulse Interferometer for Quantum Kicked-Rotor Studies
(American Physical Society, 2009) Tonyushkin, Alexey A; Wu, Saijun; Prentiss, MaraWe implemented a multipulse interferometer scheme that allows us to study a quantum kicked rotor by observing dephasing of momentum coherence. Our study shows that momentum coherence can be nearly perfectly preserved under conditions where the mean energy as a function of the kick number is known to increase without bound. The accompanying width narrowing of these coherences may provide a new method for accurate measurement of the recoil frequency.
Publication Observation of Saturation of Fidelity Decay with an Atom Interferometer
(American Physical Society, 2009) Wu, Saijun; Tonyushkin, Alexey A; Prentiss, MaraWe use an atom interferometer to investigate the dynamics of matter waves in a periodically pulsed optical standing wave: an atom optics realization of the quantum kicked rotor that exhibits chaotic classical dynamics. We experimentally show that a measure of the coherence between the interferometer diffraction orders can revive after a quick initial loss, and can approach a finite asymptote as the number of kicks increases. This observation demonstrates that quantum fidelity of a classically chaotic system can survive strong perturbations over long times without decay.