NMAA06052U Topics in Life Insurance (Liv2)
Volume 2013/2014
Education
MSc programme in Statistics
MSc programme in Mathematics-Economics
MSc programme in Actuarial Mathematics
MSc programme in Mathematics-Economics
MSc programme in Actuarial Mathematics
Content
Term structure theory,
surplus and bonus, and market reserves in life
insurance
Learning Outcome
At the end of the
course the student is expected to have:
Knowledge about term structure theory, surplus and bonus, and market reserves in life insurance.
Skills to derive and solve partielle differential equations characterizing market values in life insurance under different bonus strategies.
Competences in; defining and relating concepts within bond markets theory as the forward rate, zero coupon bonds and the short rate; defining and analysing classic one-factor interest rate and forward rate models; defining and relating different versions of market values of cashflows within a general bond market; discussing the influenze a stock market has on the market values; analysing elementary unit-link products and relating these to insurance and bonus.
Knowledge about term structure theory, surplus and bonus, and market reserves in life insurance.
Skills to derive and solve partielle differential equations characterizing market values in life insurance under different bonus strategies.
Competences in; defining and relating concepts within bond markets theory as the forward rate, zero coupon bonds and the short rate; defining and analysing classic one-factor interest rate and forward rate models; defining and relating different versions of market values of cashflows within a general bond market; discussing the influenze a stock market has on the market values; analysing elementary unit-link products and relating these to insurance and bonus.
Literature
Tomas Björk,
"Arbitrage Theory in Continuous Time" (third edition),
Cambridge University Press: Chapters 16-17+22-26 (this is Chapters
16-17+20-24 in second edition). Thomas Møller and Mogens
Steffensen, "Market-Valuation Methods in Life and Pension
Insurance", Cambridge University Press: Chapters
1-5.4.
Academic qualifications
Sand4, LivStok and FinKont
or similar.
Teaching and learning methods
First three weeks: 4 hours
of lectures plus 3 hours of exercises per week. Last 4 weeks: 4
hours of lectures plus 2 hours of exercises.
Remarks
About the
timetable/schedule: The first three weeks you are going to
participate in the course "Finkont 2" (for the first
three weeks the courses are merged). You have to check the Finkont
2 course decription and webpage to see information regarding the
first three weeks of the course.
Workload
- Category
- Hours
- Lectures
- 28
- Preparation
- 136
- Theory exercises
- 42
- Total
- 206
Sign up
Self Service at KUnet
As an exchange, guest and credit student - click here!
Continuing Education - click here!
As an exchange, guest and credit student - click here!
Continuing Education - click here!
Exam
- Credit
- 7,5 ECTS
- Type of assessment
- Oral examination, 30 minNo time for preparation, but the exam question will be published weeks before the exam.
- Exam registration requirements
- Compulsory exercise (from Finkont 2) must be passed to gain acces to the final oral exam.
- Aid
- Without aids
- Marking scale
- 7-point grading scale
- Censorship form
- External censorship
Criteria for exam assesment
The student must in a satisfactory way demonstrate that he/she
has mastered the learning outcome of the course.
The student is expected to pick out and present relevant
definitions, theorems and proofs regarding the topics of the
particular exam question in hand (duration 20 min). After
the presentation questions within curriculum will be
asked. The student will be judged on her/his level of
understading, intuition and details.
Course information
- Language
- English
- Course code
- NMAA06052U
- Credit
- 7,5 ECTS
- Level
- Full Degree MasterPh.D.
- Duration
- 1 block
- Placement
- Block 3
- Schedule
- A
- Course capacity
- No limit
- Continuing and further education
- Study board
- Study Board of Mathematics and Computer Science
Contracting department
- Department of Mathematical Sciences
Course responsibles
- Mogens Steffensen (mogens@math.ku.dk)
- Morten Tolver Kronborg (kronborg@math.ku.dk)
Phone +45 35 32 07 72, ofice
04.3.24
Lecturers
Morten Tolver Kronborg
Saved on the
26-07-2013