2:1 (or international equivalent) in mathematics or a closely related subject with substantial mathematical content.
Months of entry
Number theory is one of the oldest parts of Mathematics studying the fundamental properties of numbers.
This group uses structures, methods and tools of arithmetical origin to research areas which include:
- zeta and L functions
- arithmetic geometry
- analytic number theory
- local number theory
- Iwasawa theory
- higher class field theories
- higher adelic analysis and geometry
- higher automorphic forms
- geometric and categorical theories and correspondences
- computational number theory
For a more extensive overview, please visit the course page on the University of Nottingham's online prospectus.
zeta and L functions, arithmetic geometry, analytic number theory, local number theory, Iwasawa theory, higher class field theories, higher adelic analysis and geometry, higher automorphic forms, geometric and categorical theories and correspondences, computational number theory
Information for international students
English language requirements: IELTS 6.5 (no less than 6.0 in any element).
Fees and funding
The Graduate School at The University of Nottingham provides information on internal and external sources of postgraduate funding.
There is also funding information on the School of Mathematical Sciences web pages.
For information on funding opportunities for international students, please see the International Office website.
Qualification and course duration
Course contact details
- Ivan Fesenko
- +44 (0)115 951 4952