par Legendre, César
Président du jury Degrez, Gérard
Promoteur Migeot, Jean-Louis
Publication Non publié, 2015-01-08
Thèse de doctorat
Résumé : The effects of vortices on the propagation of acoustic waves are numerous, from simple convection effects to instabilities in the acoustic phenomena, including absorption,

reflection and refraction effects. This work focusses on the effects of mean flow

vorticity on the acoustic propagation. First, a theoretical background is presented

in chapters 2-5. This part contains: (i) the fluid dynamics and thermodynamics

relations; (ii) theories of sound generation by turbulent flows; and (iii) operators taken

from scientific literature to take into account the vorticity effects on acoustics. Later,

a family of scalar operators based on total enthalpy terms are derived to handle mean

vorticity effects of arbitrary flows in acoustics (chapter 6). Furthermore, analytical

solutions of Pridmore-Brown’s equation are featured considering exponential boundary

layers whose profile depend on the acoustic parameters of the problem (chapter 7).

Finally, an extension of Pridmore-Brown’s equation is formulated for predicting the

acoustic propagation over a locally-reacting liner in presence of a boundary layer of

linear velocity profile superimposed to a constant cross flow (chapter 8).