activity
20192022
most citedNielsen-Ninomiya Theorem with Bulk Topology: Duality in Floquet and Non-Hermitian Systems

53 citations · 114 across the 4 of their papers we have counts for

collaborators

6 papers

cond-mat.mes-hall2022★ 40 cited

Bulk-boundary correspondence in point-gap topological phases

Daichi Nakamura, Takumi Bessho, Masatoshi Sato

A striking feature of non-Hermitian systems is the presence of two different types of topology. One generalizes Hermitian topological phases, and the other is intrinsic to non-Herm…

cond-mat.mes-hall2021★ 7 cited

Extrinsic topology of Floquet anomalous boundary states in quantum walks

Takumi Bessho, Ken Mochizuki, Hideaki Obuse +1

Bulk-boundary correspondence is a fundamental principle for topological phases where bulk topology determines gapless boundary states. On the other hand, it has been known that cor…

cond-mat.mes-hall2020★ 53 cited

Nielsen-Ninomiya Theorem with Bulk Topology: Duality in Floquet and Non-Hermitian Systems

Takumi Bessho, Masatoshi Sato

The Nielsen-Ninomiya theorem is a fundamental theorem on the realization of chiral fermions in static lattice systems in high-energy and condensed matter physics. Here we extend th…

cond-mat.mes-hall2020★ 14 cited

Topological Quantum Walk with Discrete Time-Glide Symmetry

Ken Mochizuki, Takumi Bessho, Masatoshi Sato +1

Discrete quantum walks are periodically driven systems with discrete time evolution. In contrast to ordinary Floquet systems, no microscopic Hamiltonian exists, and the one-period…

cond-mat.mes-hall2019

Topological Classificaton of Non-Hermitian Gapless Phases: Exceptional Points and Bulk Fermi Arcs

Takumi Bessho, Kohei Kawabata, Masatoshi Sato

We provide classification of gapless phases in non-Hermitian systems according to two types of complex-energy gaps: point gap and line gap. We show that exceptional points, at whic…

cond-mat.mes-hall2019

Classification of Exceptional Points and Non-Hermitian Topological Semimetals

Kohei Kawabata, Takumi Bessho, Masatoshi Sato

Exceptional points are universal level degeneracies induced by non-Hermiticity. Whereas past decades witnessed their new physics, the unified understanding has yet to be obtained.…