Fanjun Meng

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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

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…

math.AG2019

Some non-vanishing results on log canonical pairs of dimension 4

Fanjun Meng

Let $(X, Δ)$ be a log canonical pair over $C$ with $X$ a normal projective variety, $Δ$ an effective $Q$ -divisor, and $K_{X} + Δ$ nef. We give a non-vanishing criterio…