Abstract

We study the dynamics of a vortex in a quasi two-dimensional Bose gas consisting of light-matter coupled atoms forming two-component pseudo spins. The gas is subject to a density dependent gauge potential, hence governed by an interacting gauge theory, which stems from a collisionally induced detuning between the incident laser frequency and the atomic energy levels. This provides a back-action between the synthetic gauge potential and the matter field. A Lagrangian approach is used to derive an expression for the force acting on a vortex in such a gas. We discuss the similarities between this force and the one predicted by Iordanskii, Lifshitz and Pitaevskii when scattering between a superfluid vortex and the thermal component is taken into account.

Highlights

  • Transport of electrons is at the heart of our understanding and everyday usage of electronic devices

  • It has been shown that an optically addressed Bose–Einstein condensates (BECs) governed by an interacting gauge theory [1] can have a chiral nature where the strength and even the sign of the nonlinearity depends on the direction of the superfluid flow

  • In this paper we will study the motion of a vortex in a superfluid which is subject to a density dependent gauge potential

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Summary

August 2016

We study the dynamics of a vortex in a quasi two-dimensional Bose gas consisting of light-matter licence. Any further distribution of this work must maintain potential, governed by an interacting gauge theory, which stems from a collisionally induced attribution to the detuning between the incident laser frequency and the atomic energy levels. This provides a backauthor(s) and the title of the work, journal citation action between the synthetic gauge potential and the matter field. Derive an expression for the force acting on a vortex in such a gas. We discuss the similarities between this force and the one predicted by Iordanskii, Lifshitz and Pitaevskii when scattering between a superfluid vortex and the thermal component is taken into account

Introduction
Atoms in artificial gauge fields
Vortex Lagrangian
Vortex motion
Conclusions
Full Text
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