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19932026
most citedThe Severi inequality for surfaces of maximal Albanese dimension

64 citations · 256 across the 58 of their papers we have counts for

collaborators

64 papers

math.AG2026

The parity of theta characteristics is preserved by infinitesimal deformations

Margarida Mendes Lopes, Rita Pardini, Roberto Pignatelli

In this note, given a family of relative dimension one over a smooth curve, we determine the parity of the restriction of a relative theta characteristic to an arbitrary multiple o…

math.AG2026

Surfaces with canonical map of odd degree

Margarida Mendes Lopes, Rita Pardini, Roberto Pignatelli

Let be a smooth complex minimal surface of general type with whose canonical map is generically finite of odd degree onto a surface . We assume th…

math.AG2023

Half canonical rings of Gorenstein spin curves of genus two

Stephen Coughlan, Marco Franciosi, Rita Pardini +1

We introduce the notion of generalised Gorenstein spin structure on a curve and we give an explicit description of the associated section ring for curves of genus two with ample ca…

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

Degeneration of Hodge structures on I-surfaces

Stephen Coughlan, Marco Franciosi, Rita Pardini +1

Work of Green, Griffiths, Laza, and Robles suggests that the moduli space of (smoothable) stable surfaces should admit a natural stratification defined via Hodge theoretic data. In…

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…