activity
20202022
most citedBoundary criticality of -invariant topology and second-order nodal-line semimetals

99 citations · 112 across the 5 of their papers we have counts for

collaborators

5 papers

cond-mat.other2022★ 1 cited

Spinless Mirror Chern Insulator from Projective Symmetry Algebra

L. B. Shao, Z. Y. Chen, K. Wang +2

It was commonly believed that a mirror Chern insulator (MCI) must require spin-orbital coupling, since time-reversal symmetry for spinless systems contradicts with the mirror Chern…

cond-mat.mes-hall2022★ 3 cited

Takagi Topological Insulator on the Honeycomb Lattice

Qing Liu, Kai Wang, Jia-Xiao Dai +1

Recently, real topological phases protected by symmetry have been actively investigated. In two dimensions, the corresponding topological invariant is the Stiefel-Whitney numb…

cond-mat.mes-hall2021★ 3 cited

Tensor Theory for Higher Dimensional Chern Insulators with Large Chern Numbers

Kai Wang, Jia-Xiao Dai, L. B. Shao +2

Recent advances in topological artificial systems open the door to realizing topological states in dimensions higher than the usual three-dimensional space. Here, we present a "ten…

cond-mat.mes-hall2020★ 6 cited

Takagi topological insulator with odd pairs of corner states

Jia-Xiao Dai, Kai Wang, Shengyuan A. Yang +1

We present a novel class of topological insulators, termed the Takagi topological insulators (TTIs), which is protected by the sublattice symmetry and spacetime inversion ($\mathca…

cond-mat.mes-hall2020★ 99 cited

Boundary criticality of -invariant topology and second-order nodal-line semimetals

Kai Wang, Jia-Xiao Dai, L. B. Shao +2

For conventional topological phases, the boundary gapless modes are determined by bulk topological invariants. Based on developing an analytic method to solve higher-order boundary…