Numerical methods for partial differential equations

Emmanuel Dormy

Kris Van Houcke

(2025-2026)

Practical informations:

• Montrouge, room 302 (except on Sept. 5th: room 410), Friday 9:00-12:30

Links and supports:

• [05/09/25] Download the Anaconda distribution of Python
• [05/09/25] A quick introduction to Python

Examples files:

• [05/09/25] 1D heat equation with loops C1.1_1D_heat_loops.py
• [05/09/25] 1D heat equation with loops, convergence study C1.2_1D_heat_loops_conv.py
• [05/09/25] 1D heat equation no loops, convergence study C1.3_1D_heat_vect_conv.py

Slides:

• [05/09/25] Lecture 1 NUM1.pdf
• [19/09/25] Lecture 2 NUM2.pdf
• [26/09/25] Lecture 3 NUM3.pdf
• [03/10/25] Lecture 4 NUM4.pdf

Tutorials (Kris Van Houcke, Emma Nigou, Victor Lequin):

• The tutorials can be found here.

Projects:

• [19/09/25] Projects presentation Presentation_projets_25_26.pdf

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