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Vortices as Fractons

Physics

Vortices as Fractons

D. Doshi and A. Gromov

Discover how superfluid vortices provide an exciting experimental gateway into fracton physics, as explored by Darshil Doshi and Andrey Gromov. Their research reveals the connections between vortex dynamics and the conservation of dipole and quadrupole moments, paving the way for innovative investigations in curved spaces.

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~3 min • Beginner • English
Abstract
Fracton phases of matter feature local excitations with restricted mobility. Despite the substantial theoretical progress they lack conclusive experimental evidence. We discuss a simple and experimentally available realization of fracton physics. We note that superfluid vortices form a Hamiltonian system that conserves total dipole moment and trace of the quadrupole moment of vorticity; thereby establishing a relation to a traceless scalar charge theory in two spatial dimensions. Next we consider the limit where the number of vortices is large and show that emergent vortex hydrodynamics also conserves these moments. Finally, we show that on curved surfaces, the motion of vortices and that of fractons agree; thereby opening a route to experimental study of the interplay between fracton physics and curved space. Our conclusions also apply to charged particles in a strong magnetic field.
Publisher
Communications Physics
Published On
Mar 08, 2021
Authors
Darshil Doshi, Andrey Gromov
Tags
fracton physics
superfluid vortices
vortex dynamics
dipole moments
quadrupole moments
curved surfaces
hydrodynamics
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