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Bismuth, previously thought to be topologically trivial, is revealed as a higher-order topological insulator. Its hinges, not surfaces, host protected conducting modes, expanding the bulk-boundary correspondence concept.

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Area of Science:

  • Condensed Matter Physics
  • Materials Science
  • Quantum Chemistry

Background:

  • Topology provides a framework for describing electronic structures in crystalline solids.
  • Topological crystals typically exhibit conducting surface states, illustrating bulk-boundary correspondence.
  • Bismuth has been conventionally considered topologically trivial.

Purpose of the Study:

  • To establish bismuth as a topological material.
  • To demonstrate a generalized higher-order bulk-boundary correspondence in bismuth.
  • To identify and characterize the topologically protected conducting modes in bismuth.

Main Methods:

  • Theoretical analysis using symmetry arguments, topological indices, and first-principle calculations.
  • Application of the topological quantum chemistry framework.
  • Experimental validation using scanning-tunneling spectroscopy and Josephson interferometry.

Main Results:

  • Bismuth exhibits topological electronic structure following a higher-order bulk-boundary correspondence.
  • Conducting modes are localized at the hinges of the bismuth crystal, not the surfaces.
  • These hinge modes are protected by time-reversal, rotational, and inversion symmetries.

Conclusions:

  • Bismuth is established as a higher-order topological insulator.
  • The study expands the understanding of topological phenomena beyond conventional bulk-boundary correspondence.
  • Experimental evidence confirms the existence and properties of topological hinge states in bismuth.