activity
20082019
most citedUsing simple shape three-dimensional inclusions to enhance porous layer absorption

92 citations · 106 across the 6 of their papers we have counts for

collaborators

6 papers

physics.app-ph2019★ 3 cited

Estimating the material parameters of an inhomogeneous poroelastic plate from ultrasonic measurements in water

Matti Niskanen, Aroune Duclos, Olivier Dazel +3

The estimation of poroelastic material parameters based on ultrasound measurements is considered. The acoustical characterisation of poroelastic materials based on various measurem…

physics.comp-ph2018★ 10 cited

Characterising poroelastic materials in the ultrasonic range - A Bayesian approach

Matti Niskanen, Olivier Dazel, Jean-Philippe Groby +2

Acoustic fields scattered by poroelastic materials contain key information about the materials' pore structure and elastic properties. Therefore, such materials are often character…

physics.comp-ph2018

Coupling of Finite-Element and Plane Waves Discontinuous Galerkin methods for time-harmonic problems

Mathieu Gaborit, Olivier Dazel, Peter Göransson +1

A coupling approach is presented to combine a wave-based method to the standard finite element method. This coupling methodology is presented here for the Helmholtz equation but it…

physics.class-ph2014★ 92 cited

Using simple shape three-dimensional inclusions to enhance porous layer absorption

Jean-Philippe Groby, Benoit Nennig, Clément Lagarrigue +3

The absorption properties of a metaporous material made of non-resonant simple shape three-dimensional inclusions (cube, cylinder, sphere, cone and torus) embedded in a rigidly bac…

physics.class-ph2010★ 1 cited

Quasi-total absorption peak by use of a backed rigid frame porous layer with circular periodic inclusions embedded

Jean-Philippe Groby, Olivier Dazel, Aroune Duclos +2

The acoustic properties of a porous sheet of medium resistivity backed by a rigid plate in which are embedded a periodic set of circular inclusions is investigated. Such a structur…

physics.class-ph2008

Validity of the one-dimensional limp model for porous materials

Olivier Doutres, Nicolas Dauchez, Jean-Michel Génevaux +1

A straightforward criterion to determine the limp model validity for porous materials is addressed here. The limp model is an "equivalent fluid" model which gives a better descript…