paper

Hydrodynamics with triangular point group

arXiv:2202.08269 · doi:10.21468/SciPostPhys.14.5.137

Abstract

When continuous rotational invariance of a two-dimensional fluid is broken to the discrete, dihedral subgroup - the point group of an equilateral triangle - the resulting anisotropic hydrodynamics breaks both spatial-inversion and time-reversal symmetries, while preserving their combination. In this work, we present the hydrodynamics of such fluids, identifying new symmetry-allowed dissipative terms in the hydrodynamic equations of motion. We propose two experiments - both involving high-purity solid-state materials with -invariant Fermi surfaces - that are sensitive to these new coefficients in a fluid of electrons. In particular, we propose a local current imaging experiment (which is present-day realizable with nitrogen vacancy center magnetometry) in a hexagonal device, whose -exploiting boundary conditions enable the unambiguous detection of these novel transport coefficients.

25+12 pages, 7+0 figures, 2+0 tables. v2: fixed typos. v3: revised version

References in corpus (18)

Cited by in corpus (5)