activity
20072015
most citedThe Popescu-Gabriel theorem for triangulated categories

8 citations · 17 across the 3 of their papers we have counts for

collaborators

6 papers

math.KT2015★ 4 cited

Universal property of triangulated derivators via Keller's towers

Marco Porta

In his thesis B. Keller solved the universal problem of the extension of an exact category to its (bounded) derived category by introducing the notions of tower of exact and triang…

math.AC2015★ 5 cited

Errata: On the Homology of Completion and Torsion

Marco Porta, Liran Shaul, Amnon Yekutieli

In this note we correct two errors in our paper "On the Homology of Completion and Torsion", arXiv:1010.4386, that appeared in Algebras and Representation Theory (2014).

math.AC2012

Cohomologically Cofinite Complexes

Marco Porta, Liran Shaul, Amnon Yekutieli

Let A be a commutative noetherian ring, and \a an ideal in it. In this paper we continue the study, begun in [PSY1], of the derived \a-adic completion and the derived \a-torsion fu…

math.AC2012

Completion by Derived Double Centralizer

Marco Porta, Liran Shaul, Amnon Yekutieli

Let A be a commutative ring, and let \a be a weakly proregular ideal in A. (If A is noetherian then any ideal in it is weakly proregular.) Suppose M is a compact generator of the c…

math.AC2010

On the Homology of Completion and Torsion

Marco Porta, Liran Shaul, Amnon Yekutieli

Let A be a commutative ring, and \a a weakly proregular ideal in A. This includes the noetherian case: if A is noetherian then any ideal in it is weakly proregular; but there are o…

math.KT2007★ 8 cited

The Popescu-Gabriel theorem for triangulated categories

Marco Porta

The Popescu-Gabriel theorem states that each Grothendieck abelian category is a localization of a module category. In this paper, we prove an analogue where Grothendieck abelian ca…