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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 2018Show all

7 papers · 1 filter

math.AG2018★ 1 cited

A boundedness theorem for cone singularities

Joaquín Moraga

A cone singularity is a normal affine variety with an effective one-dimensional torus action with a unique fixed point which lies in the closure of any orbit of the $k…

math.AG2018

On minimal log discrepancies and Kollár components

Joaquín Moraga

In this article we prove a local implication of boundedness of Fano varieties. More precisely, we prove that -dimensional -log canonical singularities, with standard coeffici…

math.AG2018★ 6 cited

Strong -complements for semi-stable morphisms

Stefano Filipazzi, Joaquín Moraga

We prove boundedness of global strong -complements for generalized -log canonical pairs of Fano type. We also prove some partial results towards boundedness of local stro…

math.AG2018★ 1 cited

Regularity of structure sheaves of varieties with isolated singularities

Joaquín Moraga, Jinhyung Park, Lei Song

Let be a non-degenerate normal projective variety of codimension and degree with isolated -Gorenstein singularities. We prove that the…

math.AG2018

Cohen-Macaulay Du Bois singularities with a torus action of complexity one

Antonio Laface, Alvaro Liendo, Joaquín Moraga

Using Altmann-Hausen-Suss description of -varieties via divisorial fans and Kóvacs-Schwede-Smith characterization of Du Bois singularities, we study Cohen-Macaulay Du B…

math.AG2018

On weak Zariski decompositions and termination of flips

Christopher D. Hacon, Joaquín Moraga

We prove that termination of lower dimensional flips for generalized klt pairs implies termination of flips for log canonical generalized pairs with a weak Zariski decomposition. M…

math.AG2018★ 7 cited

Termination of pseudo-effective 4-fold flips

Joaquín Moraga

Let be a log canonical -fold over an algebraically closed field of characteristic zero. We prove that any sequence of -flips terminates.