Engineering student passionate about aeronautics, space, AI, and physics.
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Project: Numerical modeling of particle impact ignition in rocket turbopumps
Summary: NASA-relevant project : computational modeling of particle impact ignition using Abaqus on a high-performance computing (HPC) cluster to study ignition mechanisms under extreme conditions in reusable rocket turbopumps. Automated simulation workflows using Python scripts for batch processing and parametric studies. Investigated effects of temperature, pressure, particle size, impact angle, and friction on critical ignition speed.
Deliverables: Presentation | Report
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Optimized reactive scheduling of satellite passes to maximize Earth observation coverage while minimizing operational cost. Developed heuristic and MILP models (pass selection + booking time optimization) with cost vs. satisfaction trade-off analysis. Visualized AOIs, passes, and covered accesses on maps using Cartopy.
Deliverables: Presentation | Source Code
- Double Double Laminates Design (AI Research Project, Ongoing) – ISAE-Supaéro | Since Sep 2025
Adapted a Variational Autoencoder (VAE) framework for inverse design of Double Double laminate stacking sequences.
Generates designs with desired mechanical properties efficiently, handling sequence constraints and non-uniqueness, outperforming traditional genetic and logic-based methods. Source Code
- Bobail Board Game (C, SDL2, AI) – ENSTA Paris | Mar–Jun 2024
Designed and implemented a complete 5x5 strategy board game in C, including custom data structures and rule-validation engine.
Developed a real-time graphical interface using SDL2 (menus, animations, sounds, GIF support).
Implemented AI opponents with Random strategy and Monte Carlo Tree Search (MCTS).
🔗 Game Rules | Presentation | Source Code
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Stokes Equations Solver (MATLAB, FEM P2–P1) – ENSTA Paris | Nov 2024
Developed a finite element solver for the incompressible Stokes equations using Taylor–Hood (P2–P1) elements.
Implemented mesh generation with Gmsh, assembly of system matrices, and numerical validation of the solution.
🔗 Report | Source Code -
Poisson Problem Solver (MATLAB, FEM P1) – ENSTA Paris | Oct 2024
Designed and validated a P1 finite element solver for the Poisson equation with Neumann boundary conditions.
Implemented variational formulation, linear discretization, mass and stiffness matrix assembly, and linear system resolution. Mesh generation performed with Gmsh.
🔗 Report | Source Code