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Complex Analysis

Key information

  • Module code:

    6CCM212B

  • Level:

    6

  • Semester:

      Spring

  • Credit value:

    15

Module description

Syllabus:

Holomorphic functions, Laurent series, residue calculus, conformal maps. 

Assessment details

Written examination.

Educational aims & objectives

This module will provide a detailed introduction to complex function theory which interrelates the geometric and analytic aspects. A principal goal is Cauchy’s famous integral theorem and its many consequences.

Learning outcomes

Be able to use residue calculus and to apply it to computation of concrete integrals. 

Teaching pattern

Three hours of lectures and one hour of tutorial per week throughout the term

Suggested reading list

Indicative reading list - link to Leganto system where you can search with module code for lists

Subject areas

Department

Module description disclaimer

King’s College London reviews the modules offered on a regular basis to provide up-to-date, innovative and relevant programmes of study. Therefore, modules offered may change. We suggest you keep an eye on the course finder on our website for updates.

Please note that modules with a practical component will be capped due to educational requirements, which may mean that we cannot guarantee a place to all students who elect to study this module.

Please note that the module descriptions above are related to the current academic year and are subject to change.