activity
20032021
most citedIrreducibility of the Gorenstein loci of Hilbert schemes via ray families

39 citations · 107 across the 17 of their papers we have counts for

collaborators

19 papers

math.AG2021

Smooth determinantal varieties and critical loci in Multiview Geometry

Marina Bertolini, Roberto Notari, Cristina Turrini

Linear projections from P^k to P^h appear in computer vision as models of images of dynamic or segmented scenes. Given multiple projections of the same scene, the identification of…

math.AG2019

Matrices dropping rank in codimension one and critical loci in computer vision

Marina Bertolini, GianMario Besana, Roberto Notari +1

Critical loci for projective reconstruction from three views in four dimensional projective space are defined by an ideal generated by maximal minors of suitable matri…

cs.IT2016

On the Statistical Model of Source Localization based on Range Difference Measurements

Marco Compagnoni, Roberto Notari, Fabio Antonacci +1

In this work we study the statistical model of source localization based on Range Difference measurements. We investigate the case of planar localization of a source using a minima…

math.AG2016★ 8 cited

The algebro-geometric study of range maps

Marco Compagnoni, Roberto Notari, Andrea Alessandro Ruggiu +2

Localizing a radiant source is a widespread problem to many scientific and technological research areas. E.g. localization based on range measurements stays at the core of technolo…

math.AG2016★ 1 cited

Examples of rank two aCM bundles on smooth quartic surfaces in

Gianfranco Casnati, Roberto Notari

Let be a smooth quartic surface and let . In the present paper we classify locally fre…

math.AG2014★ 39 cited

Irreducibility of the Gorenstein loci of Hilbert schemes via ray families

Gianfranco Casnati, Joachim Jelisiejew, Roberto Notari

We analyse the Gorenstein locus of the Hilbert scheme of points on i.e. the open subscheme parameterising zero-dimensional Gorenstein subschemes of $\mathbb{P}^n…