Partial differential equations
General interest in different kind of PDEs and their discretizations.
Postdoctoral researcher
Anthony Bosco
Applied mathematics, numerical analysis, and high-order numerical methods
I am currently a postdoctoral researcher at Cerfacs in Toulouse, France, working in applied mathematics and computational fluid dynamics.
Before that, I was a PhD student in the Cagire team at Inria Bordeaux and the applied mathematics lab at the University of Pau, working on high order discontinuous Galerkin methods.
My research focuses on high-order methods for hyperbolic problems and compressible flows, with a broader interest in the discretization of partial differential equations, numerical analysis, and scientific computing.
Research interests
Core research themes
The current website keeps the icon-based overview, but with a more focused academic structure.
Numerical analysis
Consistency, stability, accuracy, and structure-preserving discretizations.
High performance computing
Scientific computing workflows for large-scale simulation and experimentation.
Computational fluid dynamics
High-order discretizations and robust numerical methods for compressible flows.
Selected publications
Recent work
A compact view of selected entries. The full list includes HAL, BibTeX, and open-access PDF links when available.
| Year | Type | Publication | Links |
|---|---|---|---|
| 2024 | Journal article | Discontinuous Galerkin methods for axisymmetric flowsAnthony Bosco, Vincent Perrier Computers & Fluids, vol. 270, pp. 106--139 | |
| 2023 | Report | Discontinuous Galerkin methods for axisymmetric flows: extended versionAnthony Bosco, Vincent Perrier INRIA, RR-9524 | |
| 2023 | Conference paper | Variational Formulation of Wall Boundary Conditions of RANS Models in a Discontinuous Galerkin FrameworkAnthony Bosco, Vincent Perrier, Jonathan Jung CFC 2023 - 22nd Computational Fluids Conference, IACM, Cannes, France |
Latest notes
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Reconstructed 1D basis functions for `P2r/P2r`
Constructing the reconstructed basis through the linear reconstruction operator from vertex degrees of freedom to full quadratic degrees of freedom.