Reflection-Symmetric Second-Order Topological Insulators and Superconductors.

By J. Langbehn, Yang Peng, Luka Trifunovic, F. von Oppen, P. Brouwer. Physical Review Letters, 2017

709 citations recorded by the source corpus.

Second-order topological insulators are crystalline insulators with a gapped bulk and gapped crystalline boundaries, but with topologically protected gapless states at the intersection of two boundaries. Without further spatial symmetries, five of the ten Altland-Zirnbauer symmetry classes allow for the existence of such second-order topological insulators in two and three dimensions. We show that reflection symmetry can be employed to systematically generate examples of second-order topological insulators and superconductors, although the topologically protected states at corners (in two dimensions) or at crystal edges (in three dimensions) continue to exist if reflection symmetry is broken. A three-dimensional second-order topological insulator with broken time-reversal symmetry shows a Hall conductance quantized in units of e^{2}/h.

Subfields: Atomic and Molecular Physics, and Optics, Materials Chemistry

View Paper: https://www.semanticscholar.org/paper/ba3137ecd55c5d358eafef4383d9e45a9673a2dd

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Atomic and Molecular Physics, and Optics

  1. K. Kawabata
  2. Masatoshi Sato
  3. Ken Shiozaki
  4. Flore K. Kunst
  5. E. Bergholtz
  6. Wladimir A. Benalcazar
  7. T. Hughes
  8. Tianhe Li

In Materials Chemistry

  1. Masatoshi Sato
  2. Ken Shiozaki
  3. K. Kawabata
  4. T. Hughes
  5. E. Bergholtz
  6. Zhongbo Yan
  7. Flore K. Kunst
  8. Wladimir A. Benalcazar

Citations in the corpus