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19932026
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Showing 2024 · math.AGShow all

12 papers · 2 filters

math.AG2024

Deformation Openness of Big Fundamental Groups and Applications

Ya Deng, Chikako Mese, Botong Wang

In 2001, de Oliveira, Katzarkov, and Ramachandran conjectured that the property of smooth projective varieties having big fundamental groups is stable under small deformations. Thi…

math.AG2024

Nevanlinna Second Main Theorem and tautological inequality for parabolic manifolds

Clara Derand

We obtain a Second Main Theorem type inequality for holomorphic maps , where is a parabolic manifold and is smooth projective with dim dim . We al…

math.AG2024

On Symmetric and Anti-symmetric Partial Differential Operators

Daniel Barlet

We study the action of symmetric PDO on the module of anti-symmetric functions in . We show that over the Weyl algebra of the elementary symmetric functions, this…

math.AG2024

The Weakly Special Conjecture contradicts orbifold Mordell, and hence the abc conjecture

Finn Bartsch, Frédéric Campana, Ariyan Javanpeykar +1

Starting from an Enriques surface over considered by Lafon, we give the first examples of smooth projective weakly special threefolds which fibre over the projectiv…

math.AG2024

Equivariant rigidity of Richardson varieties

Anders S. Buch, Pierre-Emmanuel Chaput, Nicolas Perrin

We prove that Schubert and Richardson varieties in flag manifolds are uniquely determined by their equivariant cohomology classes, as well as a stronger result that replaces Schube…

math.AG2024★ 1 cited

Vector bundles on blown-up Hopf surfaces

Matei Toma

We show that certain moduli spaces of vector bundles over blown-up primary Hopf surfaces admit no compact components. These are the moduli spaces used by Andrei Teleman in his work…

math.AG2024

Uniformization of varieties with log-canonical singularities

Benoit Cadorel

We study the problem of uniformizing quasi-projective varieties with logcanonical compactifications. More precisely, given a complex projective variety X with log-canonical singula…

math.AG2024

Moduli spaces of slope-semistable sheaves with reflexive Seshadri graduations

Mihai Pavel, Matei Toma

We study the moduli stacks of slope-semistable torsion-free coherent sheaves that admit reflexive, respectively locally free, Seshadri graduations on a smooth projective variety. W…

math.AG2024

Hyperbolicity of generic hypersurfaces of polynomial degree via Green-Griffiths jet differentials

Benoit Cadorel

We give a new version of a recent result of B{é}rczi-Kirwan, proving the Kobayashi and Green-Griffiths-Lang conjectures for generic hypersurfaces in the projective space , with a p…

math.AG2024

Hyperbolicity of smooth logarithmic and orbifold pairs in

Clara Dérand

We derive a necessary and sufficient condition on a hyperplane arrangement in for the associated logarithmic cotangent bundle to be ample modulo boundary. We extend…

math.AG2024

Some comments on my study of period-integrals

Daniel Barlet

This text is a presentation (without proofs) of some of my recent results on the singular terms of asymptotic expansions of period-integrals using (a,b)-modules. I try to explain w…

math.AG2024

Linear Shafarevich Conjecture in positive characteristic, Hyperbolicity and Applications

Ya Deng, Katsutoshi Yamanoi

Given a complex quasi-projective normal variety and a linear representation with any field of positive characteristic, we mainly establi…