Article ID | Journal | Published Year | Pages | File Type |
---|---|---|---|---|
4668057 | Advances in Mathematics | 2008 | 33 Pages |
Abstract
We generalize the surjectivity result of the p-adic monodromy for the ordinary locus of a Siegel moduli space by Faltings and Chai (independently by Ekedahl) to that for any p-rank stratum. We discuss irreducibility and connectedness of some p-rank strata of the moduli spaces with parahoric level structure. Finer results are obtained on the Siegel 3-fold with Iwahori level structure.
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