Topology of Disconnected Elementary Band Representations

Topological quantum chemistry

(2017) Barry Bradlyn et al.   NATURE

Quantized electric multipole insulators

(2017) Wladimir A. Benalcazar et al.   SCIENCE

Bismuthene on a SiC substrate: A candidate for a high-temperature quantum spin Hall material

(2017) F. Reis et al.   SCIENCE

Symmetry-based indicators of band topology in the 230 space groups

(2017) Hoi Chun Po et al.   Nature Communications

Topological Phases Protected by Point Group Symmetry

(2017) Hao Song et al.   Physical Review X

Double crystallographic groups and their representations on the Bilbao Crystallographic Server

(2017) Luis Elcoro et al.   JOURNAL OF APPLIED CRYSTALLOGRAPHY

Hourglass fermions

(2016) Zhijun Wang et al.   NATURE

Topological Thouless pumping of ultracold fermions

(2016) Shuta Nakajima et al.   Nature Physics

Topological Insulators from Group Cohomology

(2016) A. Alexandradinata et al.   Physical Review X

Wannier center sheets in topological insulators

(2014) Maryam Taherinejad et al.   PHYSICAL REVIEW B

Wilson-loop characterization of inversion-symmetric topological insulators

(2014) A. Alexandradinata et al.   PHYSICAL REVIEW B

Spin-Orbit-Free Topological Insulators without Time-Reversal Symmetry

(2014) A. Alexandradinata et al.   PHYSICAL REVIEW LETTERS

Direct measurement of the Zak phase in topological Bloch bands

(2013) Marcos Atala et al.   Nature Physics

Flat Chern Band in a Two-Dimensional Organometallic Framework

(2013) Zheng Liu et al.   PHYSICAL REVIEW LETTERS

Symmetry classification of energy bands in graphene

(2012) E. Kogan et al.   PHYSICAL REVIEW B

Smooth gauge for topological insulators

(2012) Alexey A. Soluyanov et al.   PHYSICAL REVIEW B

Maximally localized Wannier functions: Theory and applications

(2012) Nicola Marzari et al.   REVIEWS OF MODERN PHYSICS

Wannier representation ofZ2topological insulators

(2011) Alexey A. Soluyanov et al.   PHYSICAL REVIEW B

Equivalent expression ofZ2topological invariant for band insulators using the non-Abelian Berry connection

(2011) Rui Yu et al.   PHYSICAL REVIEW B

Topological Crystalline Insulators

(2011) Liang Fu   PHYSICAL REVIEW LETTERS

The \mathbb{Z}_{2} network model for the quantum spin Hall effect: two-dimensional Dirac fermions, topological quantum numbers and corner multifractality

(2010) Shinsei Ryu et al.   NEW JOURNAL OF PHYSICS

Topological phases and the quantum spin Hall effect in three dimensions

(2009) Rahul Roy   PHYSICAL REVIEW B

Surface states and topological invariants in three-dimensional topological insulators: Application toBi1−xSbx

(2008) Jeffrey C. Y. Teo et al.   PHYSICAL REVIEW B

Topological Surface States in Three-Dimensional Magnetic Insulators

(2008) Joel E. Moore et al.   PHYSICAL REVIEW LETTERS