activity
20052023
most citedAsymptotic cohomological functions on projective varieties

2 citations · 4 across the 6 of their papers we have counts for

collaborators

9 papers

math.AG2023

Convex Fujita numbers and the Kodaira-Enriques classification of surfaces

Jiaming Chen, Alex Küronya, Yusuf Mustopa +1

We contemplate the range of convex Fujita numbers for minimal smooth projective surfaces according to their position in the Kodaira-Enriques classification.

math.AG2020

Simple cyclic covers of the plane and Seshadri constants of some general hypersurfaces in weighted projective space

Alex Küronya, Sönke Rollenske

Let be a general hypersurface of degree in the weighted projective space with weights for some for and . We prove that the Seshadri constant o…

math.AG2017

Higher syzygies on surfaces with numerically trivial canonical bundle

Daniele Agostini, Alex Küronya, Victor Lozovanu

We characterize property on a polarized surface with trivial canonical bundle in terms of the (non)existence of certain forbidden subvarieties of .

math.AG2017

Continuous CM-regularity of semihomogeneous vector bundles

Alex Küronya, Yusuf Mustopa

We show that if is an abelian variety of dimension and is an M-regular coherent sheaf on , the Castelnuovo-Mumford regularity of wit…

math.AG2015★ 1 cited

An Elementary Approach to Containment Relations Between Symbolic and Ordinary Powers of Certain Monomial Ideals

Ryan W. Keane, Alex Küronya, Elise McMahon

The purpose of this note is to find an elemenary explanation of a surprising result of Ein--Lazarsfeld--Smith \cite{ELS} and Hochster--Huneke \cite{HH} on the containment between s…

math.AG2014★ 1 cited

On positivity and base loci of vector bundles

Thomas Bauer, Sándor J Kovács, Alex Küronya +3

The aim of this note is to shed some light on the relationships among some notions of positivity for vector bundles that arose in recent decades. Our purpose is to study several of…