Acoustic Nonreciprocity in Coriolis Mean Flow Systems
arXiv:1705.10314 · doi:10.1121/1.5020797
Abstract
One way to break acoustic reciprocity is to have a moving wave propagation medium. If the acoustic wave vector and the moving fluid velocity are collinear we can use the wave vector shift caused by the fluid flow to break reciprocity. In this paper we investigated an alternative approach in which the fluid velocity enters the differential equation of the system as a cross product term with the wave vector. A circular field where the fluid velocity increases radially has a Coriolis acceleration term. In such a system, the acoustic wave enters from the central wall and exits from the perimeter wall. In this paper, we solved the differential equation numerically and investigated the effect of fluid velocity on the nonreciprocity factor.
References in corpus (6)
- Thermal diode: Rectification of heat flux
- Floquet Topological Insulators for Sound
- Anomalous wave reflection from the interface of two strongly nonlinear granular media
- Reciprocity in reflection and transmission: what is a "phonon diode"?
- Giant nonlinearity via breaking parity-time symmetry: a route to low-threshold phonon diodes
- Scattering of dislocated wavefronts by vertical vorticity and the Aharonov-Bohm effect I: Shallow water