3D $Z_2$ Topological Nodes in Nonsymmorphic Photonic Crystals: Ultrastrong Coupling and Anomalous Refraction
Hai-Xiao Wang, Yige Chen, Zhi Hong Hang, Hae-Young Kee, and Jian-Hua, Jiang

TL;DR
This paper demonstrates the realization of 3D $Z_2$ topological nodes in nonsymmorphic photonic crystals, revealing robust surface states, ultrastrong photon-phonon coupling, and valley-dependent refraction phenomena at infrared and microwave frequencies.
Contribution
It introduces a novel design of nonsymmorphic photonic crystals that host 3D $Z_2$ topological features, including Dirac points and line-nodes, with potential applications in topological photonics and quantum interactions.
Findings
Realization of 3D $Z_2$ Dirac points and line-nodes in photonic crystals.
Observation of Fermi arcs with opposite chirality on interfaces.
Ultrastrong photon-phonon coupling with 23% Rabi splitting.
Abstract
We propose to simulate 3D Dirac points and line-nodes with nontrivial topology in nonsymmorphic all-dielectric photonic-crystals with space-time reversal symmetry, which can be realized at infrared and microwave frequencies. Double degeneracy of all Bloch states in high symmetry planes is achieved via nonsymmorphic screw symmetries despite the fundamental obstacle of no Kramers degeneracy in photonic crystals. Two orthogonal screw axes lead to 3D Dirac points on high symmetry Brillouin zone boundary lines. On the other hand, line-nodes emerge as protected twofold degeneracy of Bloch bands with opposite mirror parities on the plane. The lowest frequency line-node is deterministic because of a degenerate-partner switching mechanism guaranteed by the fundamental properties of Maxwell equations and the nonsymmorphic screw symmetry. A pair of Fermi arcs with…
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Taxonomy
TopicsTopological Materials and Phenomena · Quantum Mechanics and Non-Hermitian Physics · Nonlinear Photonic Systems
