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When is the Albanese morphism an algebraic fiber space in positive characteristic? - MaRDI portal

When is the Albanese morphism an algebraic fiber space in positive characteristic? (Q2313942)

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Language	Label	Description	Also known as
English	When is the Albanese morphism an algebraic fiber space in positive characteristic?	scientific article

Statements

scholarly article

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When is the Albanese morphism an algebraic fiber space in positive characteristic? (English)

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Manuscripta Mathematica

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publication date

24 July 2019

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full work available at URL

https://arxiv.org/abs/1704.08652

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MaRDI profile type

MaRDI publication profile

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On the Krull-Schmidt theorem with application to sheaves

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Vector Bundles Over an Elliptic Curve

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Albanese maps of projective manifolds with nef anticanonical bundles

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Grothendieck duality and base change

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Smoothness, semi-stability and alterations

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Positivity of anticanonical divisors and \(F\)-purity of fibers

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Weak positivity theorem and Frobenius stable canonical rings of geometric generic fibers

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A Characterization of Ordinary Abelian Varieties by the Frobenius Push-Forward of the Structure Sheaf II

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Characterization of varieties of Fano type via singularities of Cox rings

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Surfaces of globally \(F\)-regular and \(F\)-split type

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Generic vanishing in characteristic p > 0 and the characterization of ordinary abelian varieties

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Birational characterization of abelian varieties and ordinary abelian varieties in characteristic \(p>0\)

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Residues and duality. Lecture notes of a seminar on the work of A. Grothendieck, given at Havard 1963/64. Appendix: Cohomology with supports and the construction of the \(f^!\) functor by P. Deligne

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<i>F</i>-Pure Homomorphisms, Strong<i>F</i>-regularity, and<i>F</i>-injectivity

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Vektorbündel auf Kurven und Darstellungen der algebraischen Fundamentalgruppe

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On semistability of Albanese maps

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Semistable sheaves on homogeneous spaces and abelian varieties

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Frobenius splitting and cohomology vanishing for Schubert varieties

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Vector Bundles on an Elliptic Curve

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Surfaces of globally \(F\)-regular type are of Fano type

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A characterization of ordinary abelian varieties by the Frobenius push-forward of the structure sheaf

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A canonical linear system associated to adjoint divisors in characteristic \(p>0\)

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Globally \(F\)-regular and log Fano varieties

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On projective varieties with nef anticanonical divisors

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Identifiers

zbMATH Open document ID

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10.1007/s00229-018-1056-6

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Mathematics Subject Classification ID

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zbMATH DE Number

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Sitelinks

Mathematics(1 entry)

mardi Publication:2313942

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