Disorder alone, without tilted bands or magnetism, can create exceptional rings and flat bands in the quasiparticle spectrum of Weyl and Dirac semimetals.
Two-orbital effective model for magnetic Weyl semimetal in Kagome-lattice shandite
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abstract
We construct a two-orbital effective model for a ferromagnetic Kagome-lattice shandite, $\rm{{Co}_3{Sn}_2{S}_2}$, a candidate material of magnetic Weyl semimetals, by considering one $d$ orbital from Co, and one $p$ orbital from interlayer Sn. The energy spectrum near the Fermi level, and the configurations of the Weyl points, computed by using our model, are similar to those obtained by first principle calculations. We show also that nodal rings appear even with spin-orbit coupling when the magnetization points in-plane direction. Additionally, magnetic properties of $\rm{{Co}_3{Sn}_2{S}_2}$ and other shandite materials are discussed.
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cond-mat.mes-hall 1years
2019 1verdicts
CONDITIONAL 1representative citing papers
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Disorder-induced exceptional and hybrid rings in Weyl/Dirac semimetals
Disorder alone, without tilted bands or magnetism, can create exceptional rings and flat bands in the quasiparticle spectrum of Weyl and Dirac semimetals.