Risk Theory STAT3035  - Details

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Later Year Course


Offered By: School of Finance and Applied Statistics
Academic Career: Undergraduate
Course Subject: Statistics
Offered in: First Semester, 2010
Unit Value: 6 units
Course Description:

Objective: This course introduces the theory of compound Poisson processes, with a particular emphasis on their application to insurance portfolios (though their applicability in other areas is also noted)

Topics include: Modelling loss distributions; Skewed parametric distribution families; Method of moments, method of percentiles and maximum likelihood estimation; Pearson goodness-of-fit testing for distribution assessment; Truncated and censored data, including applications to reinsurance and policy excess schemes; Random sums, convolutions and compound distributions, particularly for modeling aggregate claim distributions; Normal and gamma approximations to compound distributions; Compound Poisson process theory, including applications to insurance portfolio surplus processes; Ultimate and finite-time ruin probabilities; Adjustment coefficients and optimal reinsurance contracts.

Learning Outcomes: On completion of this course students should understand and be able to apply the processes and applications outlined in the course description.
Indicative Assessment:
  • Assignment 20%
  • Final Exam 80%
Workload:

Three contact hours per week plus private study time.

Areas of Interest: Actuarial Studies and Statistics
Requisite Statement:

STAT3004 Stochastic Modelling

Prescribed Texts: See Course Website:  http://ecocomm.anu.edu.au/courses/course.asp?code=STAT3035
Preliminary Reading:

See Course Website:  http://ecocomm.anu.edu.au/courses/course.asp?code=STAT3035

 

Indicative Reading List: See Course Website:  http://ecocomm.anu.edu.au/courses/course.asp?code=STAT3035
Other Information:

For further information please refer to http://ecocomm.anu.edu.au/courses/course.asp?code=STAT3035

Science Group: C
Academic Contact: See: http://ecocomm.anu.edu.au/courses/course.asp?code=STAT3035