Jessica Fintzen

mathematician

Representation theory of algebraic groups over p-adic numbers sits at the center of Jessica Fintzen’s research, linking her work directly to the Langlands program. Born in 1989 in Germany, the mathematician currently holds a professorship at the University of Bonn, having built an academic trajectory that spans multiple continents and prestigious research institutions throughout her career.

Academic Formation

Fintzen attended Elsensee-Gymnasium before pursuing higher education at Constructor University Bremen, where she earned her bachelor’s degree in 2011. She later transitioned to Harvard University for graduate studies, completing her Ph.D. in 2016. Her doctoral thesis, which focused on Moy–Prasad filtration, was written under the supervision of Benedict Gross.

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Career Progression

Postdoctoral research led Fintzen to the Institute for Advanced Study, the University of Michigan, and Trinity College, Cambridge. Her tenure as an assistant professor began at Duke University, where she attained the rank of full professor in 2022. Simultaneously, she has served as a Lecturer at the University of Cambridge and held the position of Royal Society University Research Fellow starting in 2020. She moved to her current professorship at the University of Bonn in 2022.

Early Mathematical Recognition

Her international exposure began during her youth when she competed in the 2008 International Mathematical Olympiad, representing Germany and securing a bronze medal. Professional recognition for her later work intensified in 2018 when she received both the Friedrich Hirzebruch Dissertation prize and the Association for Women in Mathematics Dissertation Prize. In 2022, she was awarded the Whitehead Prize for her contributions to representation theory and the local Langlands program.

Fast facts

Questions readers ask

Where is Jessica Fintzen currently employed?

She is a professor at the University of Bonn.

What specific area of mathematics does Fintzen focus on?

Her work centers on the representation theory of algebraic groups over p-adic numbers and the Langlands program.

Achievements

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