摘要

For connected reductive groups G over a finite extension F of Qp and L the maximal unramified extension of F we study the sets H<mml:munder>_</mml:munder>,N(G) of elements bG(L) with given Hodge points (b sigma),(b sigma)2,...,(b sigma)N. We explain the relationship to stratifications of some moduli scheme of abelian varieties defined by Goren and Oort respectively Andreatta and Goren. We show that for sufficiently large N the Newton point is constant on the sets H<mml:munder>_</mml:munder>,N(G) and compute such N for certain classes of groups.

  • 出版日期2014-3

全文