Postgraduate course

Complex Analysis

  • ECTS credits10
  • Teaching semesterAutumn
  • Course codeMAT214
  • Number of semesters1
  • Language


  • Resources

Teaching semester

Every second autumn - odd-numbered years

Objectives and Content

The course studies complex integration, conformal maps, harmonic and subharmonic functions, Dirichlets problem, series and product expansions, elliptic functions, and analytical continuation.

Learning Outcomes

After successful completion of the course the student will be able to

  • Identify curves and regions in the complex plane defined by simple expressions.
  • Describe basic properties of complex integration and having the ability to compute such integrals.
  • Decide when and where a given function is analytic and be able to find it series developement.
  • Describe conformal mappings between various plane regions.
  • Present the central ideas in the solution of Dirichlets problem.
  • Give the main ideas in the proof of the Riemann mapping theorem.

Forms of Assessment

Oral examination

Grading Scale

The grading scale used is A to F. Grade A is the highest passing grade in the grading scale, grade F is a fail.


Contact Information


Exam information

  • For written exams, please note that the start time may change from 09:00 to 15:00 or vice versa until 14 days prior to the exam. The exam location will be published 14 days prior to the exam.

  • Type of assessment: Oral examination

    Withdrawal deadline
  • Type of assessment: Written examination (New exam)

    23.04.2018, 09:00
    5 hours
    Withdrawal deadline
  • Type of assessment: Written examination

    Withdrawal deadline