activity
19932026
most citedDuistermaat-Heckman measures in a non-compact setting

45 citations · 112 across the 18 of their papers we have counts for

collaborators

19 papers

math.AG2026

Nonrationality Degree of Toric Quasifolds

Fiammetta Battaglia, Elisa Prato

Toric quasifolds are nonrational generalizations of toric manifolds and orbifolds. We introduce the notion of nonrationality degree, an invariant that measures the extent to which…

cs.CV2026

Harnessing Self-Supervised Features for Art Classification

Federico Melis, Davide Bilardello, Emanuele Prato +2

Classifying artworks presents a significant challenge due to the complex interplay of fine-grained details and abstract features that condition the style or genre of an artwork. Th…

math.AG2026

Algebraic Toric Quasifolds

Fiammetta Battaglia, Elisa Prato

Symplectic and complex toric quasifolds are a generalization of toric manifolds and orbifolds to the nonrational case. In this paper, we reframe these notions from the viewpoint of…

math.AG2022

Generalized Laurent monomials in nonrational toric geometry

Fiammetta Battaglia, Elisa Prato

We generalize Laurent monomials to toric quasifolds, a special class of highly singular spaces that extend simplicial toric varieties to the nonrational setting.

math.SG2022★ 2 cited

Toric Quasifolds

Elisa Prato

Toric quasifolds are highly singular spaces that were first introduced in order to address, from the symplectic viewpoint, the longstanding open problem of extending the classical…

math.AG2022★ 3 cited

Nonrational polytopes and fans in toric geometry

Fiammetta Battaglia, Elisa Prato

First, we examine the notion of nonrational convex polytope and nonrational fan in the context of toric geometry. We then discuss and interrelate some recent developments in the su…