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20192026
most citedTutorial: Computing topological invariants in two-dimensional photonic crystals

115 citations · 187 across the 12 of their papers we have counts for

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6 papers · 1 filter

physics.optics2026

Building blocks of topological band theory for photonic crystals

Yoonseok Hwang, Vaibhav Gupta, Antonio Morales-Pérez +6

We derive a framework for classifying topological bands in three-dimensional photonic band structures, where the zero frequency polarization singularity implied by Maxwell's equati…

physics.optics2023

On the origin of the Kerker phenomena

Jon Lasa-Alonso, Chiara Devescovi, Carlos Maciel-Escudero +2

We provide an insight into the origin of the phenomena reported 40 years ago by Kerker, Wang and Giles (Journal of the Optical Society of America, 73, 6, pp. 765-767, (1983)). We s…

physics.optics2023★ 1 cited

Axion Topology in Photonic Crystal Domain Walls

Chiara Devescovi, Antonio Morales-Pérez, Yoonseok Hwang +6

Axion insulators are 3D magnetic higher-order topological insulators protected by inversion-symmetry that exhibit hinge-localized chiral channels and induce quantized topological m…

physics.optics2023★ 3 cited

Transversality-Enforced Tight-Binding Models for 3D Photonic Crystals aided by Topological Quantum Chemistry

Antonio Morales-Pérez, Chiara Devescovi, Yoonseok Hwang +5

Tight-binding models can accurately replicate the band structure and topology of crystalline systems. They have been widely used in solid-state physics due to their versatility and…

physics.optics2023

Resonant helicity mixing of electromagnetic waves propagating through matter

Jon Lasa-Alonso, Jorge Olmos-Trigo, Chiara Devescovi +3

Dual scatterers preserve the helicity of an incident field, whereas antidual scatterers flip it completely. In this setting of linear electromagnetic scattering theory, we provide…

physics.optics2022★ 1 cited

Vectorial Bulk-Boundary Correspondence for 3D Photonic Chern Insulators

Chiara Devescovi, Mikel Garcia-Diez, Barry Bradlyn +3

In 2D Chern insulators (2D CI), the topology of the bulk states is captured by a topological invariant, the Chern number. The scalar bulk-boundary correspondence (sBBC) relates the…