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Formation and characterization of matter-wave soliton breathers

POSTER

Abstract

Solitons are non-dispersive wave packets which arise as solutions to the 1D nonlinear Schrodinger equation (NLSE). Due to the integrability of the NLSE, higher-order solitons, known as breathers, can be formed from fundamental solitons by a specific interaction quench. A n-soliton breather is composed of constituent solitons of mass ratios 1:3:...:2n-1, and is formed when the attractive interactions are quenched by a factor of n2, where n is an integer. A breather’s density profile oscillates in time at a frequency determined by the chemical potential difference of its constituent solitons. While the relative velocity and positions of the solitons are conserved quantities in the mean-field (MF) limit, quantum manybody theory predicts that quantum fluctuations break integrability and lead to breather dissociation1,2. In this work, we form solitons from a Bose-Einstein Condensate of 7Li atoms in a quasi-1D harmonic potential formed by a focused laser beam. Breathers are formed following an interaction quench controlled through the Feshbach resonance. We observe density profiles of 2- and 3-soliton breathers, and characterize their breathing frequencies with respect to atom number and confinement aspect ratio. Our findings agree well with a quasi-1D MF theory. We report the progress made towards observing breather dissociation.

1V. A. Yurovsky et al., PRL 119, 220401 (2017)

2O.V. Marchukov et. al, Phys. Rev. Lett. 125, 050405 (2020)

Publication: D. Luo et al, PRL 125,183902 (2020)

Presenters

  • Yi Jin

    Rice University, Rice Univ

Authors

  • Yi Jin

    Rice University, Rice Univ

  • De Luo

    Rice University, JQI, Rice Univ

  • Ricardo Espinoza

    Rice University, Rice Univ

  • Randall G Hulet

    Rice University, Rice Univ, Rice

  • Vladimir Yurovsky

    Tel Aviv University

  • Boris Malomed

    Tel Aviv University

  • Oleksandr Marchukov

    Technical University of Darmstadt, Technische Universitat Darmstadt

  • Vanja Dunjko

    Umass

  • Maxim Olshanii

    Umass