activity
20162019
most citedThe Frobenius morphism in invariant theory II

1 citations · 1 across the 3 of their papers we have counts for

collaborators

8 papers

math.AG2019

New examples of non-Fourier-Mukai functors

Theo Raedschelders, Alice Rizzardo, Michel Van den Bergh

In this paper we prove that any smooth projective variety of dimension equipped with a tilting bundle can serve as the source variety of a non-Fourier-Mukai functor between…

math.AG2019

Hochschild cohomology and deformations of -functors

Ciaran Meachan, Theo Raedschelders

Given a split -functor between smooth projective varieties, we provide necessary and sufficient conditions, in terms of the Ho…

math.RT2019

On solvability of the first Hochschild cohomology of a finite-dimensional algebra

Florian Eisele, Theo Raedschelders

For an arbitrary finite-dimensional algebra , we introduce a general approach to determining when its first Hochschild cohomology , considered as a Lie algebra, i…

math.AG20191 cited

The Frobenius morphism in invariant theory II

Theo Raedschelders, Špela Špenko, Michel Van den Bergh

Let be the homogeneous coordinate ring of the Grassmannian defined over an algebraically closed field of characteristic . In this…

math.AG2018

Hilbert squares: derived categories and deformations

Pieter Belmans, Lie Fu, Theo Raedschelders

For a smooth projective variety with exceptional structure sheaf, and the Hilbert scheme of two points on , we show that the Fourier-Mukai functor $…

math.QA2018

The Tannaka-Krein formalism and (re)presentations of universal quantum groups

Theo Raedschelders, Michel Van den Bergh

This is a draft version for an extra chapter in the second edition of the book Quantum Groups and Noncommutative Geometry by Yu. I. Manin. We survey our work on Manin's universal H…