Geodesic
Monodromy and irreducibility of leaves
Ching-Li Chai1 ; Frans Oort2
1 Department of Mathematics<br/>University of Pennsylvania<br/>Philadelphia, PA 19104-6395
2 Department of Mathematics<br/>University of Utrecht<br/> NL - 3508 TA Utrecht<br/>The Netherlands
Annals of mathematics, Tome 173 (2011) no. 3, pp. 1359-1396.

Voir la notice de l'article provenant de la source Annals of Mathematics website

Let $p$ be a prime number, let $g$ and $d$ be positive integers, and let ${\cal A}_{g,d}$ be the moduli space over an algebraic closure of the prime field $\mathbb{F}_p$ which classifies $g$-dimensional abelian varieties with a polarization of degree $d^2$. We study stratifications and foliations of these spaces.
DOI : 10.4007/annals.2011.173.3.3

Ching-Li Chai 1 ; Frans Oort 2

1 Department of Mathematics<br/>University of Pennsylvania<br/>Philadelphia, PA 19104-6395
2 Department of Mathematics<br/>University of Utrecht<br/> NL - 3508 TA Utrecht<br/>The Netherlands 
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Ching-Li Chai; Frans Oort. Monodromy and irreducibility of leaves. Annals of mathematics, Tome 173 (2011) no. 3, pp. 1359-1396. doi : 10.4007/annals.2011.173.3.3. http://geodesic.mathdoc.fr/articles/10.4007/annals.2011.173.3.3/

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