9 citations · 16 across the 7 of their papers we have counts for
7 papers
Effective field theory for the superfluid vortex lattice from coset construction
Aleksander Głódkowski, Sergej Moroz, Francisco Peña-Benítez +1
Guided by symmetry principles, we construct an effective field theory that captures the long-wavelength dynamics of two-dimensional vortex crystals observed in rotating Bose-Einste…
Hydrostatic equilibrium in multi-Weyl semimetals
Jewel Kumar Ghosh, Francisco Peña-Benítez, Patricio Salgado-Rebolledo
We study the hydrostatic equilibrium of multi-Weyl semimetals, a class of systems with Weyl-like quasi-particles but anisotropic dispersion relation $ω^2 \sim k_\parallel^2 + k_\pe…
Non-equilibrium charge-vortex duality
Lazaros Tsaloukidis, Francisco Peña-Benítez, Piotr Surówka
Traditionally applied within equilibrium states, the charge-vortex dualities are expanded to address the complex dynamics of superfluids and ideal fluids under non-static condition…
Quadrupole gauge theory: anti-Higgs mechanism and elastic dual
Aleksander Głódkowski, Paweł Matus, Francisco Peña-Benítez +1
Motivated by the duality between elasticity and fracton gauge theory, we study an extension of the gauge group that includes the quadrupole moment. Remarkably, we find that spontan…
Non-relativistic transport from frame-indifferent kinetic theory
Paweł Matus, Rajesh Biswas, Piotr Surówka +1
This paper explores the application of Newton-Cartan geometry to the kinetic theory of gases that includes non-relativistic gravitational effects and the principle of general covar…
Dissipative fracton superfluids
Aleksander Głódkowski, Francisco Peña-Benítez, Piotr Surówka
We present a comprehensive study of hydrodynamic theories for superfluids with dipole symmetry. Taking diffusion as an example, we systematically construct a hydrodynamic framework…
Fracton gauge fields from higher-dimensional gravity
Francisco Peña-Benítez, Patricio Salgado-Rebolledo
We show that the fractonic dipole-conserving algebra can be obtained as an Aristotelian (and pseudo-Carrollian) contraction of the Poincaré algebra in one dimension higher. Such co…