Demonstration of a quantized acoustic octupole topological insulator
Xiang Ni, Mengyao Li, Matthew Weiner, Andrea Al\`u, and Alexander B., Khanikaev

TL;DR
This paper reports the experimental realization of a 3D acoustic octupole topological insulator, demonstrating higher-order topological states and phase transitions, advancing the understanding of complex topological phases in classical systems.
Contribution
The study successfully demonstrates the first experimental acoustic octupole topological insulator, overcoming previous challenges and revealing a hierarchy of topological states in 3D metamaterials.
Findings
Observation of 3rd order corner states
Detection of 2nd order hinge states
Identification of topological phase transitions
Abstract
Recently extended from the modern theory of electric polarization, quantized multipole topological insulators (QMTIs) describe higher-order multipole moments, lying in nested Wilson loops, which are inherently quantized by lattice symmetries. Overlooked in the past, QMTIs reveal new types of gapped boundaries, which themselves represent lower-dimensional topological phases and host topologically protected zero-dimensional (0D) corner states. Inspired by these pioneering theoretical predictions, tremendous efforts have been devoted to the experimental observation of topological quantized quadrupole phase in a variety of two dimensional (2D) metamaterials. However, due to stringent requirements of anti-commuting reflection symmetries in crystals, it has been challenging to achieve higher-order quantized multipole moments, such as octupole moments, in a realistic three-dimensional (3D)…
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