Hodge tate
NettetGeorge Henry Hamilton Tate (April 30, 1894 – December 24, 1953) was a British-born American zoologist and botanist, who worked as a mammalogist for the American … NettetHugh Henry Tate (May 19, 1880 – August 7, 1956) was a Major League Baseball outfielder. He attended the University of Pennsylvania. Sources. Career statistics and …
Hodge tate
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Nettetp-adic Hodge theory of etale cohomology in the section on Hodge-Tate decompositions. Most of the material is from [Ser89], the original source of this theorem. 0. Notation We summarize some of the notation de ned in the text below. For a number eld K, we let Kdenote the set of nite places of K, 1 K the set of in nite places, and K the set of ... Nettet(4) D is of Hodge-Tate type (0,1). These conditions alone are sufficient to guarantee that a 2-dimensional p-adic representation of G comes from an elliptic curve over Qp in the case of tame potential good reduction (see [Vo01],Thm.5.1. or [Vo05], §5.4). It is not known yet if these are sufficient in the presence of wild potential good reduction
NettetHoward Tate (August 13, 1939 – December 2, 2011) was an American soul singer and songwriter.. His greatest success came with a string of hit singles in the late 1960s, … NettetThis week: Proof of Hodge-Tate Decomposition In this subsection, we derive the first main result for this chapter by exploiting our accumulated knowledge of finite flat group schemes andp-divisible groups. Let us first present some easy but useful lemmas. 1 Proof of Hodge-Tate Decomposition Lemma 1.1. Let G= lim −→ G v be a p-divisible ...
Nettet1.9. Hodge-Tate representations22 Chapter 2. The Hodge-Tate decomposition Theorem for Abelian Varieties24 2.1. Lubin-Tate formal groups and di erential modules24 2.2. … Nettet6. nov. 2024 · We also discuss basic properties of Hodge–Tate sheaves on a rigid analytic variety. Keywords. rigid analytic geometry p-adic Hodge theory. MSC classification. Primary: 14G22: Rigid analytic geometry Type Research Article. Information Compositio Mathematica, Volume 154, Issue 12, December 2024, pp. 2606 - 2642.
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Nettet8. nov. 2015 · The goal of this paper is to show that the cohomology of compact unitary Shimura varieties is concentrated in the middle degree and torsion-free, after localizing at a maximal ideal of the Hecke algebra satisfying a suitable genericity assumption. Along the way, we establish various foundational results on the geometry of the Hodge-Tate … how to enlarge video in imovieNettet8. apr. 2024 · Let G be a reductive group scheme over the p-adic integers, and let $$\\mu $$ μ be a minuscule cocharacter for G. In the Hodge-type case, we construct a functor from nilpotent $$(G,\\mu )$$ ( G , μ ) -displays over p-nilpotent rings R to formal p-divisible groups over R equipped with crystalline Tate tensors. When R/pR has a p-basis étale … led rv light stripsNettet24. okt. 2024 · More precisely, we consider a p-adic local system on a rigid analytic variety over a p-adic field and show that the multiset of generalized Hodge-Tate weights of the local system is constant. The … leds88900y s m