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Volume 14 Issue 9, September 2018

Bismuth on higher ground

The study of the band structure and crystal symmetry of semimetal bismuth indicates that this material is a kind of higher-order topological insulator hosting robust one-dimensional metallic states on the hinges of the crystal.

See Neupert et al. and Ast.

Image: Yazdani Lab, Princeton University. Cover Design: David Shand.

Editorial

  • Topology is everywhere. Recent predictions for and realizations of higher-order topological insulators are a case in point.

    Editorial

    Advertisement

  • In praise of the Fields Medal.

    Editorial
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Correspondence

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Thesis

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Research Highlights

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News & Views

  • Cooling molecules down to their ground state is an ongoing challenge for atomic and molecular physicists. Further steps in this journey have recently been made, with promising implications.

    • Paul S. Julienne
    News & Views
  • The properties of bismuth have long defied expectation, casting it just outside the bounds of almost every category. Now topology joins the list, as its electronic structure once deemed trivial turns out to have higher-order topology.

    • Christian R. Ast
    News & Views
  • The realization of a new topological state using an electrical-circuit approach establishes a flexible scheme that should enable further explorations into uncharted territory and, equally importantly, make experiments with topological states more broadly accessible.

    • Ling Lu
    News & Views
  • Applications of spintronics often require angular momentum to be moved from place to place. A possible observation of spin superfluidity may point the way toward the transport of spin angular momentum across an insulating sample with no dissipation or energy loss.

    • Joshua Folk
    News & Views
  • Understanding how natural surfaces repel foulants by wrinkling seems like a simple matter of elasticity. But the nonlinear behaviours that emerge from dimensional effects make for some intriguing new physics.

    • Haim Diamant
    News & Views
  • Recent experiments demonstrate that effects arising from quantum geometrical phases and band structure topology can coexist in two-dimensional materials, and can be addressed via optoelectronic experiments.

    • Alexander W. Holleitner
    • Paul B. Seifert
    News & Views
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Letters

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Articles

  • The study of the band structure and crystal symmetry of the semimetal bismuth indicates that this material is a higher-order topological insulator hosting robust one-dimensional metallic states on the hinges of the crystal.

    • Frank Schindler
    • Zhijun Wang
    • Titus Neupert
    Article
  • The realization of a two-dimensional quadrupole topological insulator—featuring gapless corner states but an otherwise insulating bulk and edge—establishes electrical circuits as a versatile platform for implementing topological band structures.

    • Stefan Imhof
    • Christian Berger
    • Ronny Thomale
    Article
  • Perfect transmission of sound waves through a strongly disordered environment is demonstrated using a set of speakers that provide exactly the right input to counteract scattering by the disorder. These principles can also be applied to light.

    • Etienne Rivet
    • Andre Brandstötter
    • Romain Fleury
    Article
  • Natural surfaces better their synthetic counterparts at coping with biofouling. A characterization of topography-induced delamination reveals a mechanism whereby elastic energy drives the crack propagation that facilitates surface renewal.

    • Luka Pocivavsek
    • Joseph Pugar
    • Enrique Cerda
    Article
  • Biofilms of rod-shaped bacteria can grow from a two-dimensional layer of founder cells into a three-dimensional structure with a vertically aligned core. Here, the physics underlying this transition is traced down to the properties of individual cells.

    • Farzan Beroz
    • Jing Yan
    • Ned S. Wingreen
    Article
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Amendments & Corrections

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Measure for Measure

  • Solid angle is an ancient notion with modern relevance. A one-page primer by Ben Kravitz.

    • Ben Kravitz
    Measure for Measure
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