Julian Feuerpfeil

My research centers on Galois theory and Galois cohomology, with particular emphasis on their applications to pro-𝑝 groups and algebraic number theory.

One line of my work focuses on the characterization of maximal pro-𝑝 Galois groups of fields through homological properties, such as the structure of their cohomology viewed as graded algebras and modules.

I am also interested in problems in algebraic number theory, including the study of class groups as Galois modules and of maximal pro-𝑝 Galois groups with restricted ramification. In this context, I contributed to the development of a Hilbert 90 property for 𝑆-class groups, with applications to Iwasawa theory.