Practical course with a calculation, like ABAQUS code by finite elements by machine on case studies including :
On completion of the unit, the student will be capable of: | Classification level | Priority |
---|---|---|
Learning the working manual of a finite element code through the case studies provided | 2. Understand | Essential |
Understanding the finite element method as a solution method for physical or mechanical systems | 2. Understand | Essential |
Modelling by finite elements simplified problems in thermics, thermo-mechanics, structures, and biomechanics | 3. Apply | Important |
Understanding the subtleties of modelling by finite elements compared to theoretical or experimental solutions | 4. Analyse | Useful |
Percentage ratio of individual assessment | Percentage ratio of group assessment | ||||
---|---|---|---|---|---|
Written exam: | 0 | % | Project submission: | 0 | % |
Individual oral exam: | 0 | % | Group presentation: | 0 | % |
Individual presentation: | 0 | % | Group practical exercise: | 0 | % |
Individual practical exercise: | 50 | % | Group report: | 50 | % |
Individual report: | 0 | % | |||
Other(s): 0 % |
Type of teaching activity | Content, sequencing and organisation |
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Practical courses | Learning the working manual of a finite element code through a case study of thermics, with simple 2D geometry. (3h). Students will work in pairs in all sessions. |
Practical courses | Exercise with a case study of thermo-mechanics. Students will see the transition from the thermic solution linked to the mechanical solution (1h30) |
Practical courses | Exercise on a beam recessed on one side and open on the other, subjected to a specific one-off load. The results will be compared with a theoretical solution and those obtained with other types of elements. A cylindrical type case study is then processed with the casing elements and compared to other types of solution. (3h). |
Practical courses | Exercise on a simplified case study stemming from a biomechanical problem in order to become familiar with the complexity of the problem and certain simplifying hypotheses. The students will see the non-linear behaviour of the hyperelastic type with phenomena of great deformation and contact (3h). |