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Real higher-order Weyl photonic crystal

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abstract

Higher-order Weyl semimetals are a family of recently predicted topological phases simultaneously showcasing unconventional properties derived from Weyl points, such as chiral anomaly, and multidimensional topological phenomena originating from higher-order topology. The higher-order Weyl semimetal phases, with their higher-order topology arising from quantized dipole or quadrupole bulk polarizations, have been demonstrated in phononics and circuits. Here, we experimentally discover a class of higher-order Weyl semimetal phase in a three-dimensional photonic crystal (PhC), exhibiting the concurrence of the surface and hinge Fermi arcs from the nonzero Chern number and the nontrivial generalized real Chern number, respectively, coined a real higher-order Weyl PhC. Notably, the projected two-dimensional subsystem with kz = 0 is a real Chern insulator, belonging to the Stiefel-Whitney class with real Bloch wavefunctions, which is distinguished fundamentally from the Chern class with complex Bloch wavefunctions. Our work offers an ideal photonic platform for exploring potential applications and material properties associated with the higher-order Weyl points and the Stiefel-Whitney class of topological phases.

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representative citing papers

Floquet composite Dirac semimetals

cond-mat.mes-hall · 2025-07-19 · conditional · novelty 6.0

Periodically driving a four-band model with inversion and time-reversal symmetry produces a Dirac semimetal with coexisting type I, II, and III Dirac points.

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  • Floquet composite Dirac semimetals cond-mat.mes-hall · 2025-07-19 · conditional · none · ref 70 · internal anchor

    Periodically driving a four-band model with inversion and time-reversal symmetry produces a Dirac semimetal with coexisting type I, II, and III Dirac points.