activity
19932026
most citedProjective Degenerations of K3 Surfaces, Gaussian Maps, and Fano Threefolds

95 citations · 131 across the 20 of their papers we have counts for

collaborators

30 papers

math.AG2026

On the classification of polarized surfaces with weakly Ulrich or initialized aCM tangent bundles

Debojyoti Bhattacharya, Ozhan Genc, Angelo Felice Lopez

Counterexamples to the Eisenbud-Schreyer conjecture on the existence of Ulrich bundles have appeared recently (see Anghel [A1] and the third author [Lo]). As weakly Ulrich bundles…

math.AG2023

On varieties with Ulrich twisted conormal bundles

Vincenzo Antonelli, Gianfranco Casnati, Angelo Felice Lopez +1

We study varieties such that is is an Ulrich vector bundle for some integer . We first prove that such an must be a curve. Then we give several ex…

math.AG2023

On varieties with Ulrich twisted tangent bundles

Angelo Felice Lopez, Debaditya Raychaudhury

We study varieties of dimension such that is an Ulrich vector bundle for some . First we give a sharp bound for in the c…

math.AG2022

A remark by Daniel Ferrand on bundles on Fano threefolds

Gianfranco Casnati, Angelo Felice Lopez

Let be a Fano threefold with index and fundamental line bundle . We classify -semistable rank two bundles on with …

math.AG2022

On the classification of non-big Ulrich vector bundles on fourfolds

Angelo Felice Lopez, Roberto Muñoz, José Carlos Sierra

We give an almost complete classification of non-big Ulrich vector bundles on fourfolds. This allows to classify them in the case of Picard rank one fourfolds, of Mukai fourfolds a…

math.AG2022

Non-big Ulrich bundles: the classification on quadrics and the case of small numerical dimension

Angelo Felice Lopez, Roberto Muñoz, José Carlos Sierra

On any smooth -dimensional variety we give a pretty precise picture of rank Ulrich vector bundles with numerical dimension at most . Also, we classify non-b…