4.8 Article

A novel artificial condensed matter lattice and a new platform for one-dimensional topological phases

Journal

SCIENCE ADVANCES
Volume 3, Issue 3, Pages -

Publisher

AMER ASSOC ADVANCEMENT SCIENCE
DOI: 10.1126/sciadv.1501692

Keywords

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Funding

  1. U.S. Department of Energy under Basic Energy Sciences [DE-FG-02-05ER46200]
  2. NSF
  3. Emergent Phenomena in Quantum Systems Initiative of the Gordon and Betty Moore Foundation [GBMF4418]
  4. NSF [NSF-EFMA-1542798]
  5. Singapore National Research Foundation [NRF-NRFF2013-03]
  6. University of Central Florida
  7. National Natural Science Foundation of China (NSFC) [11504159]
  8. NSFC Guangdong [2016A030313650]
  9. Shenzhen Science and Technology Innovations Committee [JCY20150630145302240]
  10. Emerging Frontiers & Multidisciplinary Activities
  11. Directorate For Engineering [1542798] Funding Source: National Science Foundation

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Engineered lattices in condensed matter physics, such as cold-atom optical lattices or photonic crystals, can have properties that are fundamentally different from those of naturally occurring electronic crystals. We report a novel type of artificial quantum matter lattice. Our lattice is a multilayer heterostructure built from alternating thin films of topological and trivial insulators. Each interface within the heterostructure hosts a set of topologically protected interface states, and by making the layers sufficiently thin, we demonstrate for the first time a hybridization of interface states across layers. In this way, our heterostructure forms an emergent atomic chain, where the interfaces act as lattice sites and the interface states act as atomic orbitals, as seen from our measurements by angle-resolved photoemission spectroscopy. By changing the composition of the heterostructure, we can directly control hopping between lattice sites. We realize a topological and a trivial phase in our superlattice band structure. We argue that the superlattice may be characterized in a significant way by a one-dimensional topological invariant, closely related to the invariant of the Su-Schrieffer-Heeger model. Our topological insulator heterostructure demonstrates a novel experimental platform where we can engineer band structures by directly controlling how electrons hop between lattice sites.

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