Dynamical rigidity of dipolar supersolids
POSTER
Abstract
Supersolidity is an exotic phase-of-matter[1], recently realized with long-range
anisotropically interacting dipolar quantum gases[2], where droplet crystals exist atop a
superfluid substrate. Here, we address the solidity and phase rigidity of 164Dy quasi-1D
supersolids by initially separating them via a central potential barrier which is
subsequently released triggering their counterflow. The supersolid stripes undergo a
decaying oscillatory motion, which can be qualitatively captured by a model of coupled
springs. The decay is found to be proportional to the superfluid background density. The
phase rigidity of supersolids is monitored by imprinting a phase gradient across them.
The ensuing droplet peaks drift in unison, while featuring an out-of-phase motion with
their superfluid background. The drift speed can be controlled through the imprinted
phase gradient. Generalizations to quasi-2D supersolids are elucidated accompanied by
the formation of bulk and surface patterns.
References:
[1] A. J. Leggett, Phys. Rev. Lett. 25, 1543 (1970).
[2] L. Chomaz et al, Rep. Prog. Phys. 86, 026401 (2022).
anisotropically interacting dipolar quantum gases[2], where droplet crystals exist atop a
superfluid substrate. Here, we address the solidity and phase rigidity of 164Dy quasi-1D
supersolids by initially separating them via a central potential barrier which is
subsequently released triggering their counterflow. The supersolid stripes undergo a
decaying oscillatory motion, which can be qualitatively captured by a model of coupled
springs. The decay is found to be proportional to the superfluid background density. The
phase rigidity of supersolids is monitored by imprinting a phase gradient across them.
The ensuing droplet peaks drift in unison, while featuring an out-of-phase motion with
their superfluid background. The drift speed can be controlled through the imprinted
phase gradient. Generalizations to quasi-2D supersolids are elucidated accompanied by
the formation of bulk and surface patterns.
References:
[1] A. J. Leggett, Phys. Rev. Lett. 25, 1543 (1970).
[2] L. Chomaz et al, Rep. Prog. Phys. 86, 026401 (2022).
*We acknowledge support from the Missouri Science and Technology, Department of Physics, Startup fund, as well as support for ITAMP by the NSF.
Presenters
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George Bougas
- Missouri University of Science & Technology