activity
20102026
most citedCharacterization of products of theta divisors

7 citations · 26 across the 18 of their papers we have counts for

collaborators

21 papers

math.AG2026

Effective characterization of semi-abelian varieties

Jefferson Baudin, Sofia Tirabassi

We obtain effective characterizations of complex semi-abelian varieties in arbitrary dimension in terms of logarithmic irregularity and the first two logarithmic plurigenera, among…

math.AG2026

Numerical inequalities for quasi-projective surfaces

Rita Pardini, Sofia Tirabassi

Let be a smooth quasi-projective complex surface with compactification and set , . We prove that $…

math.AG2023

Cohomological rank functions and syzygies of projective bundles on abelian varieties

Minyoung Jeon, Sofia Tirabassi

We use Jiang--Pareschi's cohomological rank functions and techniques developed by Caucci and Ito to study syzygies of projective bundles on abelian varieties. Consequently, we gene…

math.AG2022★ 2 cited

A footnote to a theorem of Kawamata

Margarida Mendes Lopes, Rita Pardini, Sofia Tirabassi

Kawamata has shown that the quasi-Albanese map of a quasi-projective variety with log-irregularity equal to the dimension and log-Kodaira dimension 0 is birational. In this note we…

math.AG2022

Effective characterization of quasi-abelian surfaces

Margarida Mendes Lopes, Rita Pardini, Sofia Tirabassi

Let V be a smooth quasi-projective complex surface such that the three first logarithmic plurigenera are equal to 1 and the logarithmic irregularity is equal to 2. We prove that th…

math.AG2021

Counting Twisted Tame Fourier-Mukai Partners of an Ordinary K3 Surface

Tanya Kaushal Srivastava, Sofia Tirabassi

In this article, we prove that a tame twisted K3 surface over an algebraically closed field of positive characteristic has only finitely many tame twisted Fourier-Mukai partners an…