Results 71 to 80 of about 230 (119)
Ordinary varieties with trivial canonical bundle are not uniruled. [PDF]
Patakfalvi Z, Zdanowicz M.
europepmc +1 more source
Compact Subvarieties of the Moduli Space of Complex Abelian Varieties
We determine the maximal dimension of compact subvarieties of $\mathcal{A}_g$, the moduli space of complex principally polarized abelian varieties of dimension $g$, and the maximal dimension of a compact subvariety through a very general point of $\mathcal{A}_g$.
Grushevsky, Samuel +3 more
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The local motivic DT/PT correspondence. [PDF]
Davison B, Ricolfi AT.
europepmc +1 more source
20 pages, typeseted by ...
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The Torelli locus and special subvarieties
We study the Torelli locus Tg in the moduli space Ag of abelian varieties. We consider special subvarieties (Shimura subvarieties) contained in the Torelli locus.
Farkas, G. +7 more
core
$\ell$-Galois special subvarieties and the Mumford-Tate conjecture
We introduce $\ell$-Galois special subvarieties as an $\ell$-adic analog of the Hodge-theoretic notion of a special subvariety. The Mumford-Tate conjecture predicts that both notions are equivalent.
Kreutz, Tobias
core
The Relative Bogomolov Conjecture for Fibered Products of Elliptic Curves
We deduce an analogue of the Bogomolov conjecture for non-degenerate subvarieties in fibered products of families of elliptic curves from the author's recent theorem on equidistribution in families of abelian varieties.
Kühne, Lars
core
Quiver flag varieties and mirror symmetry
Quiver flag zero loci are subvarieties of quiver flag varieties cut out by sections of representation theoretic vector bundles. Grassmannians are an example of quiver flag varieties.
Kalashnikov, Elana
core +1 more source
The Kobayashi pseudometric on compact complex surfaces in abelian varieties
Die Thesis beschäftigt sich mit kompakten komplexen Flächen allgemeinen Typs in abelschen Varietäten. Es ist bekannt, dass derartige Flächen, die nicht hyperbolisch im Sinne von S. Kobayashi sind, elliptische Kurven enthalten.
Schuster, Christian (M. Sc.)
core

