This session aims at describing the general procedur for non linear thermomechanical (and / or diffusion) problems applied to material science.
In the first session the non linearities are described and explained according their respective origins
- geometry evolution, material constitutive equation, and tribologic behaviour in friction problems.
The solution of non-linear problems is derived from the session computing 2 (1st year) for linear solutions enriched by the actualization
of the tangent matrix of the system to be solved.
The solving procedures implicit and explicit will be described and discussed according to their interest in various practical situations.
Finally, to open on the various approaches for modelling in material science, a genral presentation of specific methods (such as phase field modelling, dynamics of dislocations.. ) will be presented through several conferences.
On completion of the unit, the student will be capable of: | Classification level | Priority |
---|---|---|
Procedure for non linear problems solving | 1. Knowledge | Essential |
Recalculation of tangent matrix | 2. Understand | Important |
Percentage ratio of individual assessment | Percentage ratio of group assessment | ||||
---|---|---|---|---|---|
Written exam: | 50 | % | Project submission: | % | |
Individual oral exam: | % | Group presentation: | % | ||
Individual presentation: | % | Group practical exercise: | 20 | % | |
Individual practical exercise: | 30 | % | Group report: | % | |
Individual report: | % | ||||
Other(s): % |
Type of teaching activity | Content, sequencing and organisation |
---|---|
Lecture,seminar | 40 hours |
practical work | 10 hours |