Acoustic realization of quadrupole topological insulators
A quadrupole topological insulator, being one higher-order topological insulator with
nontrivial quadrupole quantization, has been intensely investigated very recently. However,
the tight-binding model proposed for such emergent topological insulators demands both
positive and negative hopping coefficients, which imposes an obstacle in practical
realizations. Here, we introduce a feasible approach to design the sign of hopping in
acoustics, and construct the first acoustic quadrupole topological insulator that stringently …
nontrivial quadrupole quantization, has been intensely investigated very recently. However,
the tight-binding model proposed for such emergent topological insulators demands both
positive and negative hopping coefficients, which imposes an obstacle in practical
realizations. Here, we introduce a feasible approach to design the sign of hopping in
acoustics, and construct the first acoustic quadrupole topological insulator that stringently …
A quadrupole topological insulator, being one higher-order topological insulator with nontrivial quadrupole quantization, has been intensely investigated very recently. However, the tight-binding model proposed for such emergent topological insulators demands both positive and negative hopping coefficients, which imposes an obstacle in practical realizations. Here, we introduce a feasible approach to design the sign of hopping in acoustics, and construct the first acoustic quadrupole topological insulator that stringently emulates the tight-binding model. The inherent hierarchy quadrupole topology has been experimentally confirmed by detecting the acoustic responses at the bulk, edge, and corner of the sample. Potential applications can be anticipated for the topologically robust in-gap states, such as acoustic sensing and energy trapping.
American Physical Society
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