E-mail
     axel.modave [at] ensta.fr
Phone
     +33 (0)1 81 87 20 82
Address
     UMA – ENSTA
     828, Boulevard des Maréchaux
     91120 Palaiseau (France)
     Office 22.29
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I am a CNRS researcher (chargé de recherche) in the POEMS laboratory (CNRS, Inria, ENSTA) and the Applied Mathematics Department of ENSTA at Palaiseau (France) since October 2016. Previously, I have been a postdoctoral researcher at UCLouvain (Belgium), Rice University (USA) and VirginiaTech (USA). I received my PhD from ULiège (Belgium) in 2013 and my HDR from IP Paris (France) in 2024.


Research interests:

  • Numerical simulation of wave propagation (acoustic, electromagnetic and elastic waves)
  • Absorbing boundary conditions and perfectly matched layers
  • High-order methods, discontinuous finite element methods and domain decomposition methods
  • High performance scientific computing and modern architectures

Featured project:  ANR WavesDG – Wave-specific DG finite element methods for time-harmonic problems

Preprints:

  • A. R. Rappaport, T. Chaumont-Frelet, A. M. (2025). A hybridizable discontinuous Galerkin method with transmission variables for time-harmonic electromagnetic problems. Submitted for publication. [preprint]
  • P. Ciarlet Jr, A. M. (2024). Analysis of time-harmonic electromagnetic problems with elliptic material coefficients. Submitted for publication. [preprint]

Featured publications:

  • S. Pescuma, G. Gabard, T. Chaumont-Frelet, A. M. (2025). A hybridizable Discontinuous Galerkin method with transmission variables for time-harmonic acoustic problems in heterogeneous media. J. Comput. Phys., 534, 114009. [link] [preprint]
  • R.-C. Meyer, H. Bériot, G. Gabard, A. M. (2024). Coupling of discontinuous Galerkin and pseudo-spectral methods for time-dependent acoustic problems. J. Theor. Comput. Acoust., 32 (4), 2450017. [link] [preprint]
  • A. M. (2024). Contributions to Efficient Finite Element Solvers for Time-Harmonic Wave Propagation Problems. HDR thesis. IP Paris. [thesis]
  • A. M., T. Chaumont-Frelet (2023). A hybridizable discontinuous Galerkin method with characteristic variables for Helmholtz problems. J. Comput. Phys., 493, 112459. [link] [preprint]