Elena Gaburro
Orcid: 0000-0003-0743-6926
According to our database1,
Elena Gaburro
authored at least 20 papers
between 2019 and 2025.
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Bibliography
2025
On general and complete multidimensional Riemann solvers for nonlinear systems of hyperbolic conservation laws.
CoRR, June, 2025
2024
A well-balanced discontinuous Galerkin method for the first-order Z4 formulation of the Einstein-Euler system.
J. Comput. Phys., 2024
Discontinuous Galerkin schemes for hyperbolic systems in non-conservative variables: quasi-conservative formulation with subcell finite volume corrections.
CoRR, 2024
High order Well-Balanced Arbitrary-Lagrangian-Eulerian ADER discontinuous Galerkin schemes on general polygonal moving meshes.
CoRR, 2024
Very high order treatment of embedded curved boundaries in compressible flows: ADER discontinuous Galerkin with a space-time Reconstruction for Off-site data.
Comput. Math. Appl., 2024
2023
Shifted boundary polynomial corrections for compressible flows: high order on curved domains using linear meshes.
Appl. Math. Comput., 2023
Appl. Math. Comput., 2023
2022
CoRR, 2022
CoRR, 2022
Continuous finite element subgrid basis functions for Discontinuous Galerkin schemes on unstructured polygonal Voronoi meshes.
CoRR, 2022
2021
SIAM J. Sci. Comput., 2021
A Posteriori Subcell Finite Volume Limiter for General P<sub>NP<sub>M</sub></sub> Schemes: Applications from Gasdynamics to Relativistic Magnetohydrodynamics.
J. Sci. Comput., 2021
2020
High order direct Arbitrary-Lagrangian-Eulerian schemes on moving Voronoi meshes with topology changes.
J. Comput. Phys., 2020
On GLM curl cleaning for a first order reduction of the CCZ4 formulation of the Einstein field equations.
J. Comput. Phys., 2020
A posteriori subcell finite volume limiter for general PNPM schemes: applications from gasdynamics to relativistic magnetohydrodynamics.
CoRR, 2020
A simple diffuse interface approach for compressible flows around moving solids of arbitrary shape based on a reduced Baer-Nunziato model.
CoRR, 2020
2019
On GLM curl cleaning for a first order reduction of the CCZ4 formulation of the Einstein field equations.
CoRR, 2019