Tampere University is inviting applications for a Doctoral Researcher position in algebra, with a focus on group theory, representation theory, and related topics. The successful candidate will pursue a doctoral degree under the supervision of Assistant Professor Mikko Korhonen, whose research interests include simple linear algebraic groups, unipotent conjugacy classes, groups of Lie type, classical groups, and primitive permutation groups. The position is based in the internationally recognized research environment of Tampere University, Finland.

Applicants should hold a Master’s degree in mathematics or a closely related field, demonstrate fluency in English, and show strong motivation and ability for independent research. Finnish language proficiency is not required. The doctoral studies are expected to be completed in four years, and candidates must be accepted to or pursuing a doctoral degree in the relevant doctoral programme at Tampere University. For more information on eligibility requirements, applicants are encouraged to visit the admissions webpage.

The university offers a range of competitive staff benefits, including occupational health care, flexible work schedules, modern research infrastructure, and a personal fund for sports and cultural activities. Funding for doctoral studies may be available through university employment, scholarships, grants, or the Finland Fellowship for non-EU/EEA applicants, which includes a salary and a 2000 EUR arrival allowance. However, specific stipend amounts and tuition coverage are not detailed in the announcement.

To apply, candidates should submit their application via the official Tampere University recruitment portal before the deadline of March 25, 2026. For further details about the position and the research group, applicants can consult Assistant Professor Mikko Korhonen’s academic page. This opportunity is ideal for candidates interested in advanced mathematical research in algebra, group theory, and representation theory within a dynamic and supportive academic community.