We investigate the possibility that Bose-Einstein condensates, loaded on a 2D optical lattice, undergo - at finite temperature - a Berezinskii - Kosterlitz - Thouless transition. We show that - in an experimentally attainable range of parameters - a planar lattice of Bose - Einstein condensates is described by the XY model at finite temperature. We demonstrate that the interference pattern of the expanding condensates provides the experimental signature of the Berezinskii Kosterlitz - Thouless transition by showing that, near the critical temperature, the (k) over right arrow = 0 component of the momentum distribution and the central peak of the atomic density profile sharply decrease. The finite-temperature transition for a 3D optical lattice is also discussed in this paper, and analogies with superconducting Josephson junction networks are stressed throughout the text.

Observable signature of the Berezinskii-Kosterlitz-Thouless transition in a planar lattice of Bose-Einstein condensates

Trombettoni, A.;Smerzi, A.;
2005-01-01

Abstract

We investigate the possibility that Bose-Einstein condensates, loaded on a 2D optical lattice, undergo - at finite temperature - a Berezinskii - Kosterlitz - Thouless transition. We show that - in an experimentally attainable range of parameters - a planar lattice of Bose - Einstein condensates is described by the XY model at finite temperature. We demonstrate that the interference pattern of the expanding condensates provides the experimental signature of the Berezinskii Kosterlitz - Thouless transition by showing that, near the critical temperature, the (k) over right arrow = 0 component of the momentum distribution and the central peak of the atomic density profile sharply decrease. The finite-temperature transition for a 3D optical lattice is also discussed in this paper, and analogies with superconducting Josephson junction networks are stressed throughout the text.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11368/2956600
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