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The resit exam is oral.
Each student will be asked in about 30-40 minutes, both on theoretical results and on example calculations. The scope is the same as that required for the main exam in December 2024, and covers the lectures in the course, and in particularly includes topics such as: power and logarithm functions, Riemann-Cauchy equations, Taylor and Laurent series, residue and applications (in calculating integrals), harmonic functions, Liouville theorem and extensions, Rouche theorem, fractional linear transformations....
It is advised that students look at the lecture notes of the course when preparing for the resit exam.
Each student will be emailed the precise time and place for their exam.
Here you can find the final exam questions and hints:
The pdf for Mandatory assignment #2 can be found here: Mandatory assignment #2
Try to do all you can, all partially correct arguments are counted accordingly.
Student representative for the class is Nikola Miroslav Golis, email: nikolamg@math.uio.no
The first assignment is available on 19 September, and is due 3 October at 14:30.
The second assignment is available on 18 October, and is due 31 October at 14:30.
Textbook is "Complex Analysis" by Theodore W. Gamelin, published by Springer in 2001
Time permits, we will cover the following sections:
Chapter I (8 sections)
Chapter II (7 sections)
Chapter III (7 sections)
Chapter IV: 1-6
...