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Disorder-induced exceptional and hybrid point rings in Weyl/Dirac semimetals

机译:Deyl / Dirac半球中的混乱诱导的卓越和混合点环

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摘要

Non-Hermiticity in the Weyl Hamiltonian leads to the realization of Weyl exceptional rings and flat bands inside the Weyl exceptional rings. Recently, the platform of non-Hermitian physics is extended to many-body or disordered systems where quasiparticles possess finite lifetime. Here, we clarify that the deviation from the unitarity limit in a disordered Weyl semimetal leads to the generation of Weyl exceptional rings regardless of the detail of the scattering potential. In the case of topological Dirac semimetals, hybrid point rings and flat bands without vorticity of complex-energy eigenvalues are realized. This scenario is applicable to any Weyl or Dirac semimetals. These effects are detectable by using photoemission or quasiparticle interference experiments.
机译:Weyl Hamiltonian中的非气密性导致了在威斯特殊环内实现了Weyl特殊环和扁平带。 最近,非隐士物理的平台扩展到Quasiparticle拥有有限寿命的许多身体或无序系统。 在这里,我们阐明了无序的Weyl半型在无序的Weyl半型中的偏离偏离导致Weyl Exceptional环的产生,而不管散射电位的细节。 在拓扑半球的情况下,实现了杂交点环和没有复合能小心值的涡旋的扁平带。 此方案适用于任何Weyl或Dirac半态。 通过使用光曝光或Quasiparticle干扰实验可检测这些效果。

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