Course unit
Mathematical modeling of decision problems
Last updated: 09/12/2024
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Course Director(s):
DELORME Xavier
General Description:
On completion of the course students will understand and know how to apply the principle formalisms of mathematical modelling of discrete event systems :
- Markov chains for modelling stochastic processes
- Linear programming in whole numbers for modelling combinatory problems
- Markovian decision processes
They will understand the application fields of these different formalisms and their principle mathematical properties.
Key words:
Operational research
Markov chains
linear programming in whole numbers
Number of teaching hours
15
Fields of study
Mathematics
Teaching language
French
Intended learning outcomes
On completion of the unit, the student will be capable of: |
Classification level |
Priority |
Formalising most discrete event systems |
null |
null |
Learning assessment methods
Percentage ratio of individual assessment
|
Percentage ratio of group assessment
|
Written exam:
|
100
|
%
|
Project submission:
|
0
|
%
|
Individual oral exam:
|
0
|
%
|
Group presentation:
|
0
|
%
|
Individual presentation:
|
0
|
%
|
Group practical exercise:
|
0
|
%
|
Individual practical exercise:
|
0
|
%
|
Group report:
|
0
|
%
|
Individual report:
|
0
|
%
|
|
|
|
Other(s): 0 %
|
Programme and content
Type of teaching activity |
Content, sequencing and organisation |
Course |
Lecture courses (6h) |
Supervised studies |
Modelling exercises (7.5h) |