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二维铋中应变诱导的结构和拓扑相变

Structural and topological phase transitions induced by strain in two-dimensional bismuth.

作者信息

Lima Erika N, Schmidt Tome M, Nunes R W

机构信息

Universidade Federal de Mato Grosso, Departamento de Matemática, Rondonópolis, Mato Grosso, Brazil.

出版信息

J Phys Condens Matter. 2019 Nov 27;31(47):475001. doi: 10.1088/1361-648X/ab3899. Epub 2019 Aug 5.

Abstract

We employ first-principles density-functional calculations to study structural and topological electronic transitions in two-dimensional bismuth layers. Our calculations reveal that a free-standing hexagonal bismuthene phase (the most stable one in the absence of strain) should become thermodinamically unstable against transformation to a putative 'pentaoctite' phase (composed entirely of pentagonal and octagonal rings), under biaxial tensile strain. Moreover, our results indicate that 2D bismuth layers in the pentaoctite phase should undergo a topological electronic phase transition under either a biaxial or uniaxial tensile strain. More specifically, at its equilibrium lattice parameters the pentaoctite lattice is a topologically trivial system with a direct band gap. Strain-induced parity inversion of valence and conduction bands is obtained, and the pentaoctite structure undergoes a transition to a topological-insulator phase at a biaxial tensile strain of 5%. In the case of uniaxial tensile strains, the topological transition happens at a tensile strain of 6% along the armchair direction of the pentaoctite lattice, and at a 5% tensile strain in the zigzag direction. Our study indicates that 2D bismuth layers may prove themselves a rich platform to realize topologically non-trivial 2D materials upon strain engineering.

摘要

我们采用第一性原理密度泛函计算来研究二维铋层中的结构和拓扑电子跃迁。我们的计算表明,在双轴拉伸应变下,一个独立的六角形铋烯相(在无应变时最稳定的相)对于转变为假定的“五八面体”相(完全由五边形和八边形环组成)应该会变得热力学不稳定。此外,我们的结果表明,五八面体相中的二维铋层在双轴或单轴拉伸应变下都应经历拓扑电子相变。更具体地说,在其平衡晶格参数下,五八面体晶格是一个具有直接带隙的拓扑平凡体系。获得了应变诱导的价带和导带的宇称反转,并且五八面体结构在5%的双轴拉伸应变下转变为拓扑绝缘体相。在单轴拉伸应变的情况下,拓扑转变发生在沿五八面体晶格扶手椅方向6%的拉伸应变处,以及在锯齿方向5%的拉伸应变处。我们的研究表明,二维铋层可能会证明自身是一个在应变工程中实现拓扑非平凡二维材料的丰富平台。

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