activity
20032026
most citedStratifying triangulated categories

104 citations · 517 across the 59 of their papers we have counts for

collaborators

80 papers

math.RT2026

Multisets of finite intervals and a universal category of poset representations

Henning Krause, Balduin Stoye

For any finite totally ordered set, the multisets of intervals form an abelian category. Various classes of subcategories admit natural combinatorial descriptions, and counting the…

math.CT2023

Completions of triangulated categories

Henning Krause

These notes for a master class at Aarhus University (March 22--24, 2023) provide an introduction to the theory of completion for triangulated categories.

math.CT2023

An analogue of Stone duality via support

Henning Krause

The notion of support provides an analogue of Stone duality, relating lattices to topological spaces. This note aims to explain in lattice theoretic terms what has been developed i…

math.RT2023★ 1 cited

Lattices over finite group schemes and stratification

Tobias Barthel, Dave Benson, Srikanth B. Iyengar +2

This work concerns representations of a finite flat group scheme , defined over a noetherian commutative ring . The focus is on lattices, namely, finitely generated -modul…

math.CT2023

The finitistic dimension of a triangulated category

Henning Krause

The finitistic dimension of a triangulated category is introduced. For the category of perfect complexes over a ring it is shown that this dimension is finite if and only if the sm…

math.RT2023

A class of Gorenstein algebras and their dualities

Wassilij Gnedin, Srikanth B. Iyengar, Henning Krause

In the recent paper "The Nakayama functor and its completion for Gorenstein algebras", a class of Gorenstein algebras over commutative noetherian rings was introduced, and duality…