Evolution of topological surface states in antimony ultra-thin films
- PMID: 23774610
- PMCID: PMC3684810
- DOI: 10.1038/srep02010
Evolution of topological surface states in antimony ultra-thin films
Abstract
Based on an inverted bulk band order, antimony thin films presumably could become topological insulators if quantum confinement effect opens up a gap in the bulk bands. Coupling between topological surface states (TSS) from opposite surfaces, however, tends to degrade or even destroy their novel characters. Here the evolution and coupling of TSS on Sb(111) thin films from 30 bilayers down to 4 bilayers was investigated using in-situ Fourier-transform scanning tunneling spectroscopy and density functional theory computations. On a 30-bilayer sample, quasi-particle interference patterns are generated by the scattering of TSS from the top surface only. As the thickness decreases, inter-surface coupling degrades spin polarisation of TSS and opens up new wavevector-dependent scattering channels, resulting in spin degenerate states in most part of the surface Brillouin zone, whereas the TSS near the zone centre exhibit little inter-surface coupling, so they remain spin-polarised without opening a gap at the Dirac point.
Figures
on Sb(111). By cutting the bands with vertical planes passing
and
axes, the dispersions lines of SS along these high symmetry directions can be obtained.
. The first SBZ (yellow hexagon) and high symmetry directions are marked. (c) FT-STS pattern around
with three observable scattering vectors qA, qBand qC. It was taken on a 40 nm × 40 nm area at Vb = 20 mV. (d) Schematic of CEC as well as the spin texture around
, which has a central electron pocket and six hole pockets. The small grey arrows represent the spin directions. qAand qB are allowed scattering vectors, while qC is low in probability and qD totally forbidden.
. The blue lines represent the SS band chosen for computing the spin separation. (e) Spin separation as a function of k, indicating strong k-dependent inter-surface coupling of SS. A, B and C are the intersection points of CEC at EF with k axis along
. (f) The real-space distributions of SS from near
to
obtained from DFT computations, showing that a well-defined localization of SS around
but large penetration depth for states from 0.34 Å−1 to
.
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