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20012026
most citedEvidence for ubiquitous strong electron-phonon coupling in high-temperature superconductors

1.4k citations · 4.2k across the 71 of their papers we have counts for

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Showing 2021Show all

12 papers · 1 filter

cond-mat.mes-hall2021★ 9 cited

Discriminant indicators with generalized inversion symmetry

Tsuneya Yoshida, Ryo Okugawa, Yasuhiro Hatsugai

We propose indicators of the discriminant for systems with generalized inversion symmetry which are computed from data only at high-symmetry points in the Brillouin zone. Our appro…

cond-mat.supr-con2021★ 13 cited

Topological d-wave superconductivity in two dimensions

Youichi Yanase, Akito Daido, Kazuaki Takasan +1

Despite intensive searches for topological superconductors, the realization of topological superconductivity remains under debate. Previous proposals for the topological -wave,…

physics.soc-ph2021★ 25 cited

Non-Hermitian topology in rock-paper-scissors games

Tsuneya Yoshida, Tomonari Mizoguchi, Yasuhiro Hatsugai

Non-Hermitian topology is a recent hot topic in condensed matters. In this paper, we propose a novel platform drawing interdisciplinary attention: rock-paper-scissors (RPS) cycles…

cond-mat.str-el2021★ 9 cited

Surface exceptional points in a topological Kondo insulator

Robert Peters, Kazuhiro Kimura, Yoshihiro Michishita +2

Correlated materials have appeared as an arena to study non-Hermitian effects as typically exemplified by the emergence of exceptional points. We show here that topological Kondo i…

cond-mat.str-el2021

Dynamics governed by symmetry-protected exceptional rings for mechanical systems

Gen Najima, Tsuneya Yoshida, Yasuhiro Hatsugai

Non-Hermitian topological phenomena occur in mechanical systems described by the Newton equation. A mechanical graphene, which is composed of mass points and springs, shows symmetr…

cond-mat.mes-hall2021★ 15 cited

Edge states of a diffusion equation in one dimension: Rapid heat conduction to the heat bath

S. Makino, T. Fukui, T. Yoshida +1

We propose a one-dimensional (1D) diffusion equation (heat equation) for systems in which the diffusion constant (thermal diffusivity) varies alternately with a spatial period .…