Stochastic Processes in Non-Life Insurance (SkadeStok)
Course content
Stochastic processes in non-life insurance; ruin theory; claims reserving.
MSc Programme in Actuarial Mathematics
MSc Programme in Mathematics-Economics
Knowledge: At the end of the course, the student should
develop a thorough understanding of renewal theory, perturbation
techniques, and martingale techniques as they apply to problems in
risk theory. The student should develop a thorough
understanding of the theory behind the Cramér-Lundberg model in the
subexponential case. Moreover, the student should
develop a basic knowledge of claims reservation (chain ladder
method, Mack's formula, and some related methods).
Skills: The students should develop problem-solving skills
for claims reservation and for estimating ruin probabilities
in non-life insurance mathematics in various settings, including
the cases of classical and subexponential claims and some of their
standard generalizations.
Competencies: The student should develop a working knowledge
of renewal theory, perturbation arguments, and martingale
techniques in connection with the Cramér-Lundberg model and some of
its extensions, and develop a working knowledge of claims
reservation.
4 hours of lectures and 3 hours of exercises per week for 7 weeks.
VidSand 1 or similar.
Academic qualifications equivalent to a BSc degree is
recommended.
- ECTS
- 7,5 ECTS
- Type of assessment
-
Written examination, 3 hours under invigilation
- Aid
- Written aids allowed
Written aids allowed, but no electronic aids allowed.
- Marking scale
- 7-point grading scale
- Censorship form
- No external censorship
One internal examiner
Criteria for exam assessment
Den studerende skal på tilfredsstillende måde godtgøre, at vedkommende lever op til fagets målbeskrivelse.
Single subject courses (day)
- Category
- Hours
- Lectures
- 28
- Preparation
- 132
- Theory exercises
- 21
- Exam
- 25
- English
- 206
Kursusinformation
- Language
- English
- Course number
- NMAA05117U
- ECTS
- 7,5 ECTS
- Programme level
- Full Degree Master
- Duration
-
1 block
- Placement
- Block 1
- Schedulegroup
-
A
- Capacity
- No limit
The number of seats may be reduced in the late registration period - Studyboard
- Study Board of Mathematics and Computer Science
Contracting department
- Department of Mathematical Sciences
Contracting faculty
- Faculty of Science
Course Coordinator
- Jeffrey F. Collamore (9-677370706571737669447165786c326f7932686f)
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