MM531: Differential Equations II (5 ECTS)
STADS: 13008201
Level
Bachelor course
Teaching period
The course is offered in the spring semester.
Teacher responsible
Email: debrabant@imada.sdu.dk
Timetable
Group |
Type |
Day |
Time |
Classroom |
Weeks |
Comment |
Common |
I |
Monday |
08-10 |
U152 |
46-51 |
eksaminatorietimer |
Common |
I |
Wednesday |
10-12 |
U156 |
46-51 |
|
Common |
I |
Friday |
10-12 |
U27 |
46-47,51 |
|
Common |
I |
Friday |
10-12 |
U150 |
48-50 |
|
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Comment:
Ubegrænset deltagerantal. Fælles undervisning med MM831 Differentialligninger II samt MM547 Differentialligninger: teori, modellering og beregning.
Prerequisites:
MM507 must be passed.
Academic preconditions:
None
Course introductionTo analyse and solve ordinary differential equations by computational methods.
Expected learning outcome1. Construct, implement and analyse numerical methods to compute (approximate) solutions to differential equations. 2. Give an oral presentation and answer supplementary questions on the course syllabus.
Subject overview1. Runge-Kutta methods and adaptivity. 2. Stiffness, implicit methods, A-stability. 3. Introduction to Ito-SDEs: Ito integral, Ito process, Ito formula. 4. Numerical methods for SDEs: Euler-Mayurama and Milstein methods, weak and strong convergence.
LiteratureMeddeles ved kursets start.
Website
This course uses
e-learn (blackboard).
Prerequisites for participating in the exam
None
Assessment and marking:
Oral exam. Danish 7 mark scale, internal examiner.
Reexamination in the same exam period or immediately thereafter. The re-exam may be a different type than the ordinary exam.
Expected working hours
The teaching method is based on three phase model.
Intro phase: 28 hours
Skills training phase: 14 hours, hereof:
- Tutorials: 7 hours
- Laboratory exercises: 7 hours
Educational activities
Language
This course is taught in Danish or English, depending on the lecturer. However, if international students participate, the teaching language will always be English.
Course enrollment
See deadline of enrolment.
Tuition fees for single courses
See fees for single courses.