, Volume 121, Issue 1, pp 439-479

Every ordinary symplectic isogeny class in positive characteristic is dense in the moduli

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We prove that any ordinary symplectic separable isogeny class in the moduli space of principally polarized abelian varieties over a field of positive characteristic is dense in the Zariski topology.

Oblatum 24-X-1994
This research is partially supported by grant DMS90-02574 from the National Science Foundation and by a grant from the National Science Council of Taiwan, R.O.C.