Duration
30h Th, 30h Pr
Number of credits
| Bachelor in mathematics | 6 crédits |
Lecturer
Language(s) of instruction
French language
Organisation and examination
Teaching in the first semester, review in January
Schedule
Units courses prerequisite and corequisite
Prerequisite or corequisite units are presented within each program
Learning unit contents
This course aimes at sudying in details systems of ordinary differential equations (existence and uniqueness of local and global solutions, special properties of autonomous and linear systems, dependance on initial conditions, ...)
Learning outcomes of the learning unit
At the end of the course, the students should have understood completely the results presented during the lectures. They should be able to establish these results and to use them to solve various problems.
Prerequisite knowledge and skills
A good understanding of the previous analysis, algebra and geometry courses is essential.
Planned learning activities and teaching methods
The course consists of blackboard lessons and exercises sessions.
During the lessons, the main theoretical results are introduced, established and illustrated with examples.
During the exercises sessions, the students are trained to solve by themselves various problems using the results considered in the lessons.
Mode of delivery (face to face, distance learning, hybrid learning)
Face-to-face course
Course materials and recommended or required readings
Platform(s) used for course materials:
- eCampus
Exam(s) in session
Any session
- In-person
written exam ( open-ended questions ) AND oral exam
Further information:
The oral exam will focus on the theory and the written exam on both theory and exercises.
If O and W are the grades of the oral exam and the written exam, the final grade will be max{W,0.5(0+W)}.
Work placement(s)
Organisational remarks and main changes to the course
Contacts
Edouard Daviaud: Edouard.Daviaud@umiege.be