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Degrees incorporating this pedagocial element :
Description
The aim of this course is to get deep knowledge of PDE modelling and their numerical resolution, in particular using variational methods such as the Finite Elements method.
Contents:
- Introduction to modelling with examples.
- Boundary pb in 1D, variational formulation, Sobolev spaces.
- Stationary pb, elliptic equations.
- Finite element method: algorithm, errors...
- Evolution models, parabolic equations, splitting methods
- Extensions and applications, FreeFEM++
This is a two-part course. This course is the Ensimag part (basics).
Prerequisites
MSIAM first semester
Targeted skills
Modelling of PDE and numerical resolution.
Finite element algorithm
Implementation using FreeFEM++
Knowledge assessment methods
Session 1 or single session - Knowledge testing
| Type of teaching provided | Method | Type | Duration (min) | Coefficient |
|---|---|---|---|---|
| Teaching Unit (UE) | CC | Practical | 33/100 | |
| Teaching Unit (UE) | CT | Written - supervised work | 120 | 67/100 |
Session 2 - Knowledge testing
| Type of teaching provided | Method | Type | Duration (min) | Coefficient |
|---|---|---|---|---|
| Teaching Unit (UE) | CC | Calculation report | 33/100 | |
| Teaching Unit (UE) | CT | Written or Oral | 67/100 |
Courses offered by
In brief
Period : Semester 8Credits : 6
Number of hours Lectures (CM) : 18h
Number of hours Tutorial (TD) :18h
Number of hours Practical assignments (TP) : 18h
Culmination Code (APOGEE) : GBX8AM05
Location(s) : Grenoble - University campus
Language(s) : English
Contacts
Emmanuel Maitre
Clement Jourdana
