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Topological nodal semimetals

2011· article· en· 1,683 citations· W2003434628 on OpenAlex· 10.1103/physrevb.84.235126

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GPT teacher head0.304
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Abstract

We present a study of ``nodal-semimetal'' phases in which nondegenerate conduction and valence bands touch at points (the ``Weyl semimetal'') or lines (the ``line-node semimetal'') in three-dimensional momentum space. We discuss a general approach to such states by perturbation of the critical point between a normal insulator (NI) and a topological insulator (TI), breaking either time-reversal (TR) or inversion symmetry. We give an explicit model realization of both types of states in a NI-TI superlattice structure with broken TR symmetry. Both the Weyl and the line-node semimetals are characterized by topologically protected surface states, although in the line-node case, some additional symmetries must be imposed to retain this topological protection. The edge states have the form of ``Fermi arcs'' in the case of the Weyl semimetal: these are chiral gapless edge states, which exist in a finite region in momentum space, determined by the momentum-space separation of the bulk Weyl nodes. The chiral character of the edge states leads to a finite Hall conductivity. In contrast, the edge states of the line-node semimetal are ``flat bands'': these states are approximately dispersionless in a subset of the two-dimensional edge Brillouin zone, given by the projection of the line node onto the plane of the edge. We discuss unusual transport properties of the nodal semimetals and, in particular, point out quantum critical-like scaling of the dc and optical conductivities of the Weyl semimetal and similarities to the conductivity of graphene in the line-node case.

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The record

Venue
Physical Review B
Topic
Topological Materials and Phenomena
Field
Physics and Astronomy
Canadian institutions
University of Waterloo
Funders
National Science Foundation
Keywords
SemimetalWeyl semimetalPhysicsTopological insulatorPosition and momentum spaceCondensed matter physicsTopology (electrical circuits)Fermi levelQuantum mechanicsBand gapElectron
Has abstract in OpenAlex
yes