activity
19972020
most citedProjective Q-factorial toric varieties covered by lines

5 citations · 14 across the 13 of their papers we have counts for

collaborators

16 papers

math.AG2020

Sampling and homology via bottlenecks

Sandra Di Rocco, David Eklund, Oliver Gäfvert

In this paper we present an efficient algorithm to produce a provably dense sample of a smooth compact variety. The procedure is partly based on computing of…

math.AG2019

The bottleneck degree of algebraic varieties

Sandra Di Rocco, David Eklund, Madeleine Weinstein

A bottleneck of a smooth algebraic variety is a pair of distinct points such that the Euclidean normal spaces at and contain the line…

math.AG2017

Numerical Polar calculus and cohomology of line bundles

Sandra Di Rocco, David Eklund, Chris Peterson

Let be line bundles on a smooth variety and let be divisors on such that represents . We give a probabilistic…

math.AG2017

On the postulation of lines and a fat line

Thomas Bauer, Sandra Di Rocco, David Schmitz +2

In this note we show that the union of general lines and one fat line in imposes independent conditions on forms of sufficiently high degree , where the boun…

math.AG2011★ 1 cited

Derived Category of Fibrations

L. Costa, S. Di Rocco, R. M. Miró-Roig

Let X ->Y be a Zariski locally trivial fibration of smooth complex projective varieties, with fiber F. We give a structure theorem for the derived category of X provided both F and…

math.AG2009

Chern Numbers of Smooth Varieties via Homotopy Continuation and Intersection Theory

Sandra Di Rocco, David Eklund, Chris Petersen +1

Homotopy continuation provides a numerical tool for computing the equivalence of a smooth variety in an intersection product. Intersection theory provides a theoretical tool for re…