
Currently there are four topics to choose from: history of modern geometry; advances in approximation theory; variational methods applied to eigenvalue problems; algebraic graph theory.
You will be guided by study notes, books, research articles and original sources (or English translations where necessary), which are provided. You’ll need to master the appropriate mathematics and ultimately present your work in the form of a final dissertation.
Successful study of this module should enhance your skills in understanding complex mathematical texts, working on open-ended problems and communicating mathematical ideas clearly.
Starting in
You can apply until:
Everyone
Always verify the dates on the programme website.
You can choose from seven topics:
You need the following IELTS score:
Minimum required score:
The IELTS – or the International English Language Test System – tests your English-language abilities (writing, listening, speaking, and reading) on a scale of 1.00–9.00. The minimum IELTS score requirement refers to which Overall Band Score you received, which is your combined average score. Read more about IELTS.
This module is a dissertation and assumes a high level of mathematical maturity.
To study this module you must:
The Advances in approximation theory’ topic builds on the material in Advanced mathematical methods and Approximation theory. Normally, you should have completed both these modules to be accepted to study this topic.
Check the programme website for information about funding options.
Studyportals Tip: Students can search online for independent or external scholarships that can help fund their studies. Check the scholarships to see whether you are eligible to apply. Many scholarships are either merit-based or needs-based.