24 citations · 44 across the 8 of their papers we have counts for
9 papers
An exact structure approach to almost rigid modules over quivers of type
Thomas Brüstle, Eric J. Hanson, Sunny Roy +1
Let be the path algebra of a quiver of Dynkin type . The module category has a combinatorial model as the category of diagonals in a polygon w…
Invariants of persistence modules defined by order-embeddings
Claire Amiot, Thomas Brüstle, Eric J. Hanson
One of the main objectives of topological data analysis is the study of discrete invariants for persistence modules, in particular when dealing with multiparameter persistence modu…
Derived equivalences between skew-gentle algebras using orbifolds
Claire Amiot, Thomas Brüstle
Skew-gentle algebras are skew-group algebras of gentle algebras equipped with a certain -action. Building on the bijective correspondence between gentle algebras and dissecte…
Stability Conditions and Maximal Green Sequences in Abelian Categories
Thomas Brüstle, David Smith, Hipolito Treffinger
In this paper we study the stability functions on abelian categories introduced by Rudakov in \cite{Ru} and their relation with torsion classes and maximal green sequences. Moreove…
Stability conditions, -tilting Theory and Maximal Green Sequences
Thomas Brüstle, David Smith, Hipolito Treffinger
Extending the notion of maximal green sequences to an abelian category, we characterize the stability functions, as defined by Rudakov, that induce a maximal green sequence in an a…
Gentle algebras arising from surface triangulations
Ibrahim Assem, Thomas Brüstle, Gabrielle Charbonneau-Jodoin +1
In this paper, we associate an algebra A(T) to a triangulation T of a surface S with a set of boundary marking points. This algebra A(T) is gentle and Gorenstein of dimension one.…