activity
19992008
most citedFew-boson dynamics in double wells: From single-atom to correlated-pair tunneling

148 citations · 530 across the 19 of their papers we have counts for

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Showing 2008Show all

6 papers · 1 filter

physics.atom-ph200811 cited

Comparative study of the rovibrational properties of heteronuclear alkali dimers in electric fields

R. Gonzalez-Ferez, M. Mayle, P. Sanchez-Moreno +1

A comparative study of the effect of a static homogeneous electric field on the rovibrational spectra of several polar dimers in their electronic ground state is…

cond-mat.other200833 cited

Excitations of attractive 1-D bosons: Binding vs. fermionization

Emmerich Tempfli, Sascha Zöllner, Peter Schmelcher

The stationary states of few bosons in a one-dimensional harmonic trap are investigated throughout the crossover from weak to strongly attractive interactions. For sufficient attra…

cond-mat.other200882 cited

Composite fermionization of 1-D Bose-Bose mixtures

Sascha Zöllner, Hans-Dieter Meyer, Peter Schmelcher

We study the ground states of one-dimensional Bose-Bose mixtures under harmonic confinement. As we vary the inter-species coupling strength up to the limit of infinite repulsion, w…

cond-mat.other2008

Interaction induced trapping and pulsed emission of a magnetically insensitive Bose-Einstein Condensate

Stephan Middelkamp, Igor Lesanovsky, Peter Schmelcher

We demonstrate that atoms in magnetically insensitive hyperfine states (m=0) can be trapped efficiently by a Bose-Einstein Condensate of the same atomic species occupying a differe…

cond-mat.other200871 cited

Tunneling dynamics of few bosons in a double well

Sascha Zöllner, Hans-Dieter Meyer, Peter Schmelcher

We study few-boson tunneling in a one-dimensional double well. As we pass from weak interactions to the fermionization limit, the Rabi oscillations first give way to highly delayed…

nlin.CD200816 cited

Classical Dynamics of the Time-Dependent Elliptical Billiard

Florian Lenz, Fotis K. Diakonos, Peter Schmelcher

In this work we study the nonlinear dynamics of the static and the driven ellipse. In the static case, we find numerically an asymptotical algebraic decay for the escape of an ense…