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Poster communications

High Order Methods for Helmholtz Problems in Highly Heterogeneous Media

Hélène Barucq 1, 2 Henri Calandra 3 Théophile Chaumont-Frelet 4, 1 Christian Gout 5, 6, 4
1 Magique 3D - Advanced 3D Numerical Modeling in Geophysics
LMAP - Laboratoire de Mathématiques et de leurs Applications [Pau], Inria Bordeaux - Sud-Ouest
2 LMAP - Laboratoire de Mathématiques et de leurs Applications [Pau]
3 CSTJF - TOTAL-Scientific and Technical Center Jean Féger
4 LMI - Laboratoire de Mathématiques de l'INSA de Rouen Normandie
5 LAMAV - Laboratoire de Mathématiques et leurs Applications de Valenciennes - EA 4015
6 Department of Mathematics [Hawaii]
Abstract : This poster gives an overview of a multiscale approximation medium stragegy for high order discretization of heterogeneous Helmholtz problems.
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Poster communications
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https://hal.inria.fr/hal-01100468
Contributor : Théophile Chaumont-Frelet Connect in order to contact the contributor
Submitted on : Thursday, January 8, 2015 - 3:51:26 PM
Last modification on : Thursday, January 20, 2022 - 5:30:36 PM
Long-term archiving on: : Thursday, April 9, 2015 - 10:17:06 AM

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  • HAL Id : hal-01100468, version 1

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CNRS | INRIA | UNIV-PAU | LMA-PAU | INSMI | LMI-ROUEN | TDS-MACS | COMUE-NORMANDIE | INSA-ROUEN | UNIV-VALENCIENNES | INSA-GROUPE | LAMAV

Citation

Hélène Barucq, Henri Calandra, Théophile Chaumont-Frelet, Christian Gout. High Order Methods for Helmholtz Problems in Highly Heterogeneous Media. Journées Total-Mathias 2014, Oct 2014, Paris, France. ⟨hal-01100468⟩

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