In the past I have given the following talks
Homotopy transfer over ring and minimal models - Loughborough (spring '25)
The Landweber exact functor theorem and Stacks - Nijmegen (winter '25)
Homotopy (co)limits - EAST prep talk (autumn '24)
Minimal models in diagrams of chain complexes -Regensburg (summer '24)
A classical theorem by Kadeishvili states that the information of the quasi-isomorphism type of an associative differential graded algebra over a field can be encoded as a minimal A_\infty structure on its homology algebra. In this talk, I will discuss generalizations of this result that allow to encode commutative multiplications and to work over more general ground rings. A motivating example is the cochain algebra of a space. One main tool is to work with diagrams of chain complexes indexed by finite sets and injections.
Prime ideals in equivariant stable homotopy categories - Balmer seminar (autumn ‘23)
Double Centralizer Duality - GQT school (summer ‘23)
the Sylow theorem for infty-groups - Nijmegen (spring ‘23)
intro to Coarse Geometry - Higher index seminar (spring ‘23)
p-adic manifolds - local seminar (spring ‘23)
Tensor products for Banach spaces - PhD colloquium (autumn ‘22)