activity
20062026
most citedSurfaces of minimal degree of tame representation type and mutations of Cohen-Macaulay modules

28 citations · 83 across the 41 of their papers we have counts for

collaborators

48 papers

math.AG2026

Ulrich bundles on smooth toric threefolds with Picard number

Debojyoti Bhattacharya, Francesco Malaspina

In this paper, we study Ulrich bundles on smooth toric threefolds with Picard number, namely …

math.AG2025

Castelnuovo-Mumford Regularity over Scrolls and Splitting Criteria

F. Malaspina, G. Sankaran

We introduce and study a notion of Castelnuovo-Mumford regularity suitable for scrolls obtained as projectivisations of sums of line bundles on . We show that this is…

math.AG2024

On Primitive Ulrich Bundles over a few projective varieties with Picard number two

Francesco Malaspina

We introduce the notion of primitive Ulrich bundle in a smooth projective variety. We motivate this notion and give a cohomological characterization in the case of the degree f…

math.AG2023

Castelnuovo-Mumford Regularity and Splitting Criteria for Logarithmic Bundles over Rational Normal Scroll Surfaces

Roberta Di Gennaro, Francesco Malaspina

We introduce and study a notion of Castelnuovo-Mumford regularity suitable for rational normal scroll surfaces. In this setting we prove analogs of some classical properties. We pr…

math.AG2023

't Hooft bundles on the complete flag threefold and moduli spaces of instantons

Vincenzo Antonelli, Francesco Malaspina, Simone Marchesi +1

In this work we study the moduli spaces of instanton bundles on the flag twistor space . We stratify them in terms of the minimal twist supporting global sections and…

math.AG2023

Ulrich bundles of arbitrary rank on Segre-Veronese varieties

Francesco Malaspina

We generalize the results by Eisenbud and Schreyer about Ulrich bundles over Veronese varieties to Segre-Veronese varieties. We discuss the range where we have natural cohomology a…