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20232026
most citedNon-Abelian Braiding of Topological Edge Bands

19 citations · 22 across the 7 of their papers we have counts for

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5 papers · 1 filter

cond-mat.mes-hall2026

Complete Topological Classification with P and T Symmetries: Revealing a Topological Invariant Invisible to K-Theory

Chen Zhang, Y. X. Zhao

The K-theoretic framework provides a complete topological classification of the tenfold symmetry classes and has been generalized to incorporate crystalline symmetries. Here, we sh…

cond-mat.mes-hall2025

Projective crystal symmetry and topological phases

Chen Zhang, Shengyuan A. Yang, Y. X. Zhao

Quantum states naturally represent symmetry groups, though often in a projective sense. Intriguingly, the projective nature of crystalline symmetries has remained underexplored unt…

cond-mat.mes-hall2025

Asymmetric real topology of conduction and valence bands

J. X. Dai, Chen Zhang, Y. X. Zhao

Previously, it was believed that conduction and valence bands exhibit a symmetry: They possess opposite topological invariants (e.g., the Chern numbers of conduction and valence ba…

cond-mat.mes-hall2025★ 3 cited

Brillouin Platycosms and Topological Phases

Chen Zhang, Peiyuan Wang, Junkun Lyu +1

There exist ten distinct closed flat D manifolds, known as platycosms, which hold significance in mathematics and have been postulated as potential geometric models for our univ…

cond-mat.mes-hall2024★ 19 cited

Non-Abelian Braiding of Topological Edge Bands

Yang Long, Zihao Wang, Chen Zhang +3

Braiding is a geometric concept that manifests itself in a variety of scientific contexts from biology to physics, and has been employed to classify bulk band topology in topologic…