Stealthy-Hyperuniform Wave Dynamics in Two-Dimensional Photonic Crystals
Maria Barsukova, Zeyu Zhang, Brian Gould, Koorosh Sadri, Christian Rosiek, S{\o}ren Stobbe, Jonas Karcher, and Mikael C. Rechtsman

TL;DR
This paper investigates wave propagation in two-dimensional photonic crystals with stealthy-hyperuniform disorder, revealing how such structures can suppress scattering and exhibit unique optical properties due to their spectral characteristics.
Contribution
The study provides experimental evidence of scattering behavior in stealthy-hyperuniform photonic structures and links it to their spectral properties and non-Hermitian effects.
Findings
Sharp transition in linewidths at the stealthy regime boundary
Multiple scattering leads to reduced transparency in stealthy structures
Residual scattering caused by non-Hermitian effects from radiative loss
Abstract
Hyperuniform structures are spatial patterns whose fluctuations disappear on long length scales, making them effectively homogeneous when observed from afar. Mathematically, this means that their spectral density, , approaches zero for low wavenumber, . Crystalline lattices are hyperuniform, as are certain quasicrystals, maximally random jammed packing of spheres, and electrons in the fractional quantum Hall state. Stealthy-hyperuniformity is an even stronger constraint on the spectral density: it requires that is strictly zero in a finite range of wavevectors around , called the stealthy regime, or exclusion region. Since the degree of scattering by disorder is, to leading order, proportional to , waves propagating through such structures may do so without scattering for…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
