CV HAL - Minh Hieu DO

A posteriori error estimates for the DD+$L^2$ jumps method on the Neutron Diffusion equations

Patrick Ciarlet , Minh-Hieu Do , Mario Gervais , François Madiot

Computers & Mathematics with Applications, 2025, 195, pp.349-365. ⟨10.1016/j.camwa.2025.07.026⟩

Article dans une revue cea-04714003v1

Physics Informed Neural Networks for the mixed dual form of the neutron diffusion equation with heterogeneous coefficients

Minh-Hieu Do , Karim Ammar , Nicolas Gerard Castaing , François Madiot

Annals of Nuclear Energy, 2025, 223, pp.111607. ⟨10.1016/j.anucene.2025.111607⟩

Article dans une revue hal-05738367v1

A posteriori error estimates for mixed finite element discretizations of the Neutron Diffusion equations

Patrick Ciarlet , Minh Hieu Do , François Madiot

ESAIM: Mathematical Modelling and Numerical Analysis, 2023, 57 (1), pp.1-27. ⟨10.1051/m2an/2022078⟩

Article dans une revue hal-03936904v2

Analysis of dissipation operators that damp spurious modes while maintaining discrete approximate geostrophic equilibriums for the B-grid staggered scheme on triangular meshes

Minh-Hieu Do , Van-Thanh Nguyen , Pascal Omnes

Journal of Computational Physics, 2023, ⟨10.1016/j.jcp.2023.112261⟩

Article dans une revue hal-03834155v2

Analysis of modified Godunov type schemes for the two-dimensional linear wave equation with Coriolis source term on cartesian meshes

Emmanuel Audusse , Minh Hieu Do , Pascal Omnes , Yohan Penel

Journal of Computational Physics, 2018, 373, pp.91-129. ⟨10.1016/j.jcp.2018.05.015⟩

Article dans une revue hal-01618753v1

Adaptive solution of the neutron diffusion equation with heterogeneous coefficients using the mixed finite element method on structured meshes

M.-H. Do , F. Madiot , Patrick Ciarlet

PHYSOR 2020 TRANSITION TO A SCALABLE NUCLEAR FUTURE, Mar 2020, Cambridge, United Kingdom

Communication dans un congrès cea-02613617v1

Analysis of Apparent Topography scheme for the linear wave equation with Coriolis force

Emmanuel Audusse , Minh-Hieu Do , Pascal Omnes , Yohan Penel

FVCA 2017 - Finite Volumes for Complex Applications VIII, Jun 2017, Lille, France. pp.209-217, ⟨10.1007/978-3-319-57394-6_23⟩

Communication dans un congrès hal-01690796v1

Adaptive solution of the domain decomposition+ $L^2$ -jumps method applied to the neutron diffusion equation on structured meshes

Mario Gervais , François Madiot , Minh-Hieu Do , Patrick Ciarlet

SNA + MC 2024, Oct 2024, Paris, France. EPJ Web of Conferences, 302, pp.02011, 2024, Joint International Conference on Supercomputing in Nuclear Applications + Monte Carlo (SNA + MC 2024), ⟨10.1051/epjconf/202430202011⟩

Proceedings/Recueil des communications cea-05018747v1

Godunov type scheme for the linear wave equation with Coriolis source term

Emmanuel Audusse , Stéphane Dellacherie , Minh-Hieu Do , Pascal Omnes , Yohan Penel

ESAIM: Proceedings and Surveys, 58, 2017, LMLFN 2015 – Low Velocity Flows – Application to Low Mach and Low Froude regimes, ⟨10.1051/proc/201758001⟩

N°spécial de revue/special issue hal-01254888v1

Adaptive mesh refinement on Cartesian meshes applied to the mixed finite element discretization of the multigroup neutron diffusion equations

Patrick Ciarlet , Minh-Hieu Do , François Madiot

AAMS, Advances in Applied Mechanics, 60, 2025

Chapitre d'ouvrage cea-04929216v1

On Physics-Based Loss Scaling for MF-PINNs applied to the neutron diffusion equation

Minh-Hieu Do , François Madiot , Karim Ammar , Nicolas Gérard Castaing

2026

Pré-publication, Document de travail cea-05602144v1

Minh Hieu DO

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