activity
20142026
most citedOn the connectedness principle and dual complexes for generalized pairs

28 citations · 202 across the 25 of their papers we have counts for

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Showing 2025Show all

6 papers · 1 filter

math.AG2025

Characterization of products of projective spaces via nef complexity

Joshua Enwright, Stefano Filipazzi, Yoshinori Gongyo +4

We define the nef complexity of a projective variety . This invariant compares with the sum of the coefficients of nef partitions of . We prove that the nef…

math.AG2025

On moduli of foliated surfaces

Calum Spicer, Roberto Svaldi, Sebastian Velazquez

The birational geometry of foliations exhibits phenomena that are fundamentally different than the case of varieties and that complicate the construction of a satisfactory moduli t…

math.AG2025

Variation of algebraically integrable adjoint foliated structures

Paolo Cascini, Jihao Liu, Fanjun Meng +2

Given a canonical algebraically integrable foliation on a klt projective variety, we study the variation of the ample models of the associated adjoint foliated structures with resp…

math.AG2025

Moduli of surfaces fibered in log Calabi-Yau pairs

Giovanni Inchiostro, Roberto Svaldi, Junyan Zhao

We study the moduli spaces of surface pairs admitting a log Calabi--Yau fibration . We develop a series of results on stable reduction and apply them to give a…

math.AG2025

Boundedness of some fibered K-trivial varieties

Philip Engel, Stefano Filipazzi, François Greer +2

We prove that irreducible Calabi-Yau varieties of a fixed dimension, admitting a fibration by abelian varieties or primitive symplectic varieties of a fixed analytic deformation cl…

math.AG2025

On finite generation and boundedness of adjoint foliated structures

Paolo Cascini, Jingjun Han, Jihao Liu +4

We prove the existence of good minimal models for any klt algebraically integrable adjoint foliated structure of general type, and that Fano algebraically integrable adjoint foliat…