Moir\'e and frustration physics of dipolar supersolids under periodic confinement
Ze-Hong Guo, Kai Gan, and Qizhong Zhu

TL;DR
This paper investigates the ground-state phases of two-dimensional dipolar supersolids under various periodic confinements, revealing moiré superstructures and frustration effects due to lattice competition.
Contribution
It introduces a numerical study of dipolar supersolids in external optical lattices, uncovering novel moiré patterns and frustration-induced states from lattice competition.
Findings
Moiré superstructures emerge from the competition between self-organized and external lattices.
Square lattice confinement causes frustration and symmetry-reduced cluster states.
Reconstructed states include ring-like clusters and stripe-segment configurations.
Abstract
We study the ground-state phases of a two-dimensional dipolar supersolid subjected to external periodic confinement by numerically solving the extended Gross--Pitaevskii equation. Focusing on a regime in which the unconfined system forms an intrinsic triangular droplet crystal, we consider triangular, honeycomb, and square optical lattices and classify them into isostructural and heterostructural settings relative to the spontaneous supersolid order. We map out the stationary states as functions of the lattice depth and the commensurability ratio between the intrinsic droplet spacing and the external lattice period. For triangular and honeycomb confinements, the competition between the soft self-organized supersolid lattice and the rigid external potential can generate long-wavelength moir\'e superstructures in the weak- to intermediate-lattice regime, together with a sequence of…
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