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most citedZ2-topology in nonsymmorphic crystalline insulators: Mobius twist in surface states

170 citations · 914 across the 41 of their papers we have counts for

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5 papers · 1 filter

cond-mat.mes-hall2015★ 167 cited

Topology of nonsymmorphic crystalline insulators and superconductors

Ken Shiozaki, Masatoshi Sato, Kiyonori Gomi

Topological classification in our previous paper [K. Shiozaki and M. Sato, Phys. Rev. B , 165114 (2014)] is extended to nonsymmorphic crystalline insulators and supercond…

math.AT2015★ 11 cited

Twists on the Torus Equivariant under the 2-Dimensional Crystallographic Point Groups

Kiyonori Gomi

A twist is a datum playing a role of a local system for topological -theory. In equivariant setting, twists are classified into four types according to how they are realized geo…

math-ph2015

Chiral vector bundles

Giuseppe De Nittis, Kiyonori Gomi

This paper focuses on the study of a new category of vector bundles. The objects of this category, called chiral vector bundles, are pairs given by a complex vector bundle along wi…

cond-mat.mes-hall2015★ 170 cited

Z2-topology in nonsymmorphic crystalline insulators: Mobius twist in surface states

Ken Shiozaki, Masatoshi Sato, Kiyonori Gomi

It has been known that an anti-unitary symmetry such as time-reversal or charge conjugation is needed to realize Z2 topological phases in non-interacting systems. Topological insul…

math-ph2015★ 17 cited

Differential geometric invariants for time-reversal symmetric Bloch-bundles: the "Real" case

Giuseppe De Nittis, Kiyonori Gomi

Topological quantum systems subjected to an even (resp. odd) time-reversal symmetry can be classified by looking at the related "Real" (resp. "Quaternionic") Bloch-bundles. If from…