I'm a PhD candidate in the algebra group at Department of Mathematical Sciences NTNU. My research interests are within the area of representation theory of finite dimensional algebras, with special focus on \(\tau\)-tilting theory and generalizations of it to higher homological algebra.
Among the questions I am currently interested in are:
- How \(\tau_d\)-tilting theory in \(d\)-cluster tilting subcategories relates to the tilting theory in extended module categories, in the sense of Yu Zhou (arxiv:2411.15473).
- How to properly define the notion of mutation in \(\tau_d\)-tilting theory.
- Can we describe the extended module category explicitly for a Nakayama algebra?
Contact information
\(\tau_d\)-tilting theory for Nakayama algebras
Authors: Endre S. Rundsveen, Laertis Vaso
Year: 2024
Universal Extensions and Ext-Orthogonal Complements of Torsion Classes
Author: Endre S. Rundsveen
Year: 2024
NTNU
When: Summer 2024
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