activity
20142026
most citedThe Jordan property for local fundamental groups

15 citations · 77 across the 33 of their papers we have counts for

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Showing 2020Show all

6 papers · 1 filter

math.AG2020

Maximal log Fano manifolds are generalized Bott towers

Konstantin Loginov, Joaquín Moraga

We prove that maximal log Fano manifolds are generalized Bott towers. As an application, we prove that in each dimension, there is a unique maximal snc Fano variety satisfying Frie…

math.AG2020★ 1 cited

Small quotient minimal log discrepancies

Joaquín Moraga

We prove that for each positive integer there exists a positive number so that -dimensional toric quotient singularities satisfy the ACC for mld's on the interval $(0,…

math.AG2020★ 6 cited

Kawamata log terminal singularities of full rank

Joaquín Moraga

We study Kawamata log terminal singularities of full rank, i.e., -dimensional klt singularities containing a large finite abelian group of rank in its regional fundamental g…

math.AG2020★ 8 cited

Special termination for log canonical pairs

Vladimir Lazić, Joaquín Moraga, Nikolaos Tsakanikas

We prove the special termination for log canonical pairs and its generalisation in the context of generalised pairs.

math.AG2020★ 15 cited

The Jordan property for local fundamental groups

Lukas Braun, Stefano Filipazzi, Joaquín Moraga +1

We show the Jordan property for regional fundamental groups of klt singularities of fixed dimension. Furthermore, we prove the existence of effective simultaneous index one covers…

math.AG2020

Fano type surfaces with large cyclic automorphisms

Joaquín Moraga

We give a characterization of Fano type surfaces with large cyclic automorphisms.