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Complex Analysis
| Lecturer | Prof. P. Biran | Lectures |
Tue 10-12, HG E 7 Fri 11-12, HG E 7 |
| Coordinator | Michael Khanevsky | Exercise | Tue 13-15 (...) |
Syllabus
Complex functions of one variable, Cauchy-Riemann equations, Cauchy theorem and integral formula, singularities, residue theorem and applications, conformal mappings, Riemann mapping theorem.
Prerequisites
Basic course in real analysis, arithmetics of complex numbers, basic notions in topology.
Exercises
Students have to submit at least 70% from the total number of home assignments. Questions / solutions will be available here.
Examination
- The exam will consist of 6 problems. You should solve as many as you can.
- Auxiliary material: up to 5 A4 hand-written pages (2-sided).
References
- "Complex analysis. An introduction to the theory of analytic functions of one complex variable.", L. Ahlfors
- "An introduction to complex function theory.", B. Palka
- "Theory of Complex Functions.", R.Remmert
Lecture notes
On this page you can find lecture notes (in German) for the course which was given last year by D. Salamon. However, our course will not follow these notes exactly.
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