Cascade of two-dimensional Fulde-Ferrell-Larkin-Ovchinnikov phases with anisotropy
R. Combescot, G. Tonini

TL;DR
This paper investigates how anisotropy in a 2D system affects the cascade of phase transitions in Fulde-Ferrell-Larkin-Ovchinnikov phases, revealing that degeneracy persists in elliptical models but is lifted with deviations, leading to a dominant wavevector.
Contribution
It demonstrates that the cascade of phase transitions remains robust under elliptical anisotropy but is altered by deviations, providing insight into real solid-state effects.
Findings
Cascade persists in elliptical anisotropy models.
Degeneracy is lifted with deviations, favoring a single wavevector.
Additional wavevectors emerge in the superfluid phase.
Abstract
For an isotropic two-dimensional system, when the temperature is lowered toward T=0, it has been found recently that, for the transition from the normal to the superfluid state in the paramagnetic limit, the order parameter describing the Fulde-Ferrell-Larkin-Ovchinnikov phase has an increasingly complex structure with contributions from an increasing number of wavevectors. This cascade of phase transitions is directly linked to the fact that, due to the rotational invariance, all the wavevectors directions which can enter the order parameter are degenerate. We study how this cascade of phase transitions is modified when one takes into account the anisotropy arising in a real solid state compound. For a simple model of anisotropy with elliptical dispersion relation, we find surprisingly that the cascade of phase transitions is not modified and the degeneracy with respect to the…
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