activity
20082026
most citedSilting objects

29 citations · 57 across the 12 of their papers we have counts for

collaborators

15 papers

math.RT2026

Torsion pairs via cosilting mutation

Lidia Angeleri Hügel

For a left artinian ring A, we study the lattice torsA of torsion pairs in the category of finitely generated A-modules by considering an isomorphic lattice formed by certain close…

math.RT2026

Mutation of torsion pairs for finite-dimensional algebras

Lidia Angeleri Hügel, Rosanna Laking, Francesco Sentieri

We study the lattice of torsion pairs in the category of finitely generated modules over an artinian ring . It was shown by the authors in p…

math.RT2024

Endomorphism algebras of silting complexes

Lidia Angeleri Hügel, Marcelo Lanzilotta, Jifen Liu +1

We consider endomorphism algebras of -term silting complexes in derived categories of hereditary algebras, and we show that the module category of such an endomorphism algebra h…

math.RT2018★ 29 cited

Silting objects

Lidia Angeleri Hügel

We give an overview of recent developments in silting theory. After an introduction on torsion pairs in triangulated categories, we discuss and compare different notions of silting…

math.RT2018★ 13 cited

Flat ring epimorphisms and universal localisations of commutative rings

Lidia Angeleri Hügel, Frederik Marks, Jan Stovicek +2

We study different types of localisations of a commutative noetherian ring. More precisely, we provide criteria to decide: (a) if a given flat ring epimorphism is a universal local…

math.RT2018

On the abundance of silting modules

Lidia Angeleri Hügel

Silting modules are abundant. Indeed, they parametrise the definable torsion classes over a noetherian ring, and the hereditary torsion pairs of finite type over a commutative ring…