activity
20102024
most citedHom-configurations and noncrossing partitions

3 citations · 8 across the 6 of their papers we have counts for

collaborators

10 papers

math.RT2024★ 1 cited

Maximal almost rigid modules over gentle algebras

Emily Barnard, Raquel Coelho Simoes, Emily Gunawan +1

We study maximal almost rigid modules over a gentle algebra . We prove that the number of indecomposable direct summands of every maximal almost rigid -module is equal to the…

math.RT2024★ 1 cited

A geometric model for the module category of a string algebra

Karin Baur, Raquel Coelho Simoes

In this paper, we give a geometric construction of string algebras and of their module categories. Our approach uses dissections of punctured Riemann surfaces with extra data at ma…

math.RT2018

Simple-minded systems and reduction for negative Calabi-Yau triangulated categories

Raquel Coelho Simoes, David Pauksztello

We develop the basic properties of -simple-minded systems in -Calabi-Yau triangulated categories for . The main result is a reduction technique for negative Cala…

math.RT2018

A geometric model for the module category of a gentle algebra

Karin Baur, Raquel Coelho Simoes

In this article, gentle algebras are realised as tiling algebras, which are associated to partial triangulations of unpunctured surfaces with marked points on the boundary. This no…

math.RT2016

Endomorphism algebras for a class of negative Calabi-Yau categories

Raquel Coelho Simoes, Mark James Parsons

We consider an orbit category of the bounded derived category of a path algebra of type A_n which can be viewed as a -(m+1)-cluster category, for m >= 1. In particular, we give a c…

math.RT2015

Mutations of simple-minded systems in Calabi-Yau categories generated by a spherical object

Raquel Coelho Simoes

In this article, we give a definition and a classification of 'higher' simple-minded systems in triangulated categories generated by spherical objects with negative Calabi-Yau dime…

math.RT2014

Torsion pairs in a triangulated category generated by a spherical object

Raquel Coelho Simoes, David Pauksztello

We extend Ng's characterisation of torsion pairs in the 2-Calabi-Yau triangulated category generated by a 2-spherical object to the characterisation of torsion pairs in the w-Calab…

math.RT2013★ 2 cited

Hom-configurations in triangulated categories generated by spherical objects

Raquel Coelho Simoes

Hom- and Riedtmann configurations were studied in the context of stable module categories of selfinjective algebras and a certain orbit category C of the bounded derived category o…

math.RT2011★ 1 cited

Maximal rigid objects as noncrossing bipartite graphs

Raquel Coelho Simoes

Let Q be a Dynkin quiver of type A. The bounded derived category of the path algebra of Q has an autoequivalence given by the composition of the Auslander-Reiten translate and the…

math.RT2010★ 3 cited

Hom-configurations and noncrossing partitions

Raquel Coelho Simoes

Let Q be a Dynkin quiver. The bounded derived category of the path algebra of Q has an autoequivalence given by the composition of the Auslander-Reiten translate and the square of…