Klein-Gordon Representation of Acoustic Waves and Topological Origin of Surface Acoustic Modes
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Bliokh, Konstantin
Nori, Franco
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American Physical Society
Abstract
Recently, it was shown that surface electromagnetic waves at interfaces between continuous
homogeneous media (e.g., surface plasmon-polaritons at metal-dielectric interfaces) have a topological
origin [K. Y. Bliokh et al., Nat. Commun. 10, 580 (2019)]. This is explained by the nontrivial topology
of the non-Hermitian photon helicity operator in the Weyl-like representation of Maxwell equations.
Here we analyze another type of classical waves: longitudinal acoustic waves corresponding to spinless
phonons. We show that surface acoustic waves, which appear at interfaces between media with oppositesign
densities, can be explained by similar topological features and the bulk-boundary correspondence.
However, in contrast to photons, the topological properties of sound waves originate from the nonHermitian
four-momentum operator in the Klein-Gordon representation of acoustic fields
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Physical Review Letters
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Open Access