Results 1 to 10 of about 24,267 (93)
Unlikely intersections on the p-adic formal ball. [PDF]
We investigate generalizations along the lines of the Mordell–Lang conjecture of the author’s p -adic formal Manin–Mumford results for n -dimensional p -divisible formal groups $$\mathcal {F}$$ F .
Serban V.
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A Rigidity Result for p-divisible Formal Groups
Ching-Li Chai, Chai Ching-Li
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On the Drinfeld moduli problem of p-divisible groups [PDF]
Let $O_D$ be the ring of integers in a division algebra of invariant $1/n$ over a p-adic local field. Drinfeld proved that the moduli problem of special formal $O_D$-modules is representable by Deligne's formal scheme version of the Drinfeld p-adic ...
M. Rapoport, T. Zink
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Dieudonné modules and p-divisible groups associated with Morava K -theory of Eilenberg-Mac Lane spaces [PDF]
We study the structure of the formal groups associated to the Morava K ‐theories of integral Eilenberg‐Mac Lane spaces. The main result is that every formal group in the collectionfK.n/ K.Z;q/;qD 2;3;:::g for a fixed n enters in it together with its ...
V. Buchstaber, A. Lazarev
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. A Tate-linear structure on a smooth noetherian local formal scheme T over a field κ of characteristic p is an isomorphism T ∼ −→ N Q / N of sheaves on the fpqc site of Spec( κ ), where N is an fpqc sheaf of torsion free nilpotent on Spec( κ ) which ...
C. Chai
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Subgroups of p-divisible groups and centralizers in symmetric groups [PDF]
We give a formula relating the transfer maps for the cohomology theories En and Ct to the transchromatic generalized character maps of [7]. We then apply this to understand the effect of the transchromatic generalized character maps on Strickland’s ...
Nathaniel J. Stapleton
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Deformation subspaces of -divisible groups as formal Lie groups associated to -divisible groups [PDF]
Let $k$ be an algebraically closed field of characteristic $p>0$. Let $D$ be a $p$-divisible group over $k$ which is not isoclinic. Let $\scrD$ (resp. $\scrD_k$) be the formal deformation space of $D$ over $\Spf(W(k))$ (resp. over $\Spf(k)$).
A. Vasiu
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Newton polygons and formal groups: Conjectures by Manin and Grothendieck. [PDF]
We consider p-divisible groups (also called Barsotti-Tate groups) in characteristic p, their deformations, and we draw some conclusions. For such a group we can define its Newton polygon (abbreviated NP). This is invariant under isogeny.
F. Oort
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Local Shtukas and Divisible Local Anderson Modules [PDF]
We develop the analog of crystalline Dieudonné theory for $p$ -divisible groups in the arithmetic of function fields. In our theory $p$ -divisible groups are replaced by divisible local Anderson modules, and Dieudonné modules are replaced by local ...
U. Hartl, R. Singh
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P-jets of finite algebras. I: $p$-divisible groups
p-jets of finite flat maps of schemes are generally neither finite nor flat. However, for p-isogenies, and in particular for p-divisible groups, this pathology tends to disappear “in the limit”.
A. Buium
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