PhD Position in Algebraic Geometry: Utrecht University is offering a PhD position in the field of Algebraic Geometry, focusing on the area of noncommutative algebraic geometry. This opportunity allows candidates to engage in significant research, collaborate within a vibrant community, and contribute to cutting-edge mathematical exploration.
Designation
PhD Position in Algebraic Geometry
Research Area
- Noncommutative Algebraic Geometry
- Representation Theory
- Derived Categories
- Deformation Theory
Location
Utrecht University, Faculty of Science, Department of Mathematics, Utrecht, The Netherlands
Eligibility/Qualification
- A Master’s degree in Mathematics with a concentration in Algebraic Geometry
- Strong interest in discovering new structures in (noncommutative) algebraic geometry
- Proficient in English (spoken and written)
Additional Preferred Qualifications:
- Background in noncommutative algebra, derived categories in algebraic geometry, or representation theory
- Familiarity with programming and computer algebra systems
Job Description
The successful candidate will join a research group led by Pieter Belmans, focused on exploring and constructing novel noncommutative surfaces and understanding their properties. The position is for an initial 18 months, with the possibility of extension to a total of four years based on a successful assessment. Responsibilities include contributing to research projects, participating in seminars and workshops, and collaborating within the broader Utrecht Geometry Centre community.
How to Apply
Interested candidates are required to submit the following documents through the application portal:
- A motivation letter
- A curriculum vitae
- Contact information (names, telephone numbers, and email addresses) of at least two referees
For inquiries, contact Pieter Belmans at p.belmans@uu.nl or email science.recruitment@uu.nl for questions regarding the application process.
Last Date for Apply
Application Deadline: 7 July 2025
Join a dynamic research group at Utrecht University and contribute to the advancements in algebraic geometry!
