RAPOPORT–ZINK SPACES OF HODGE TYPE
When$p>2$, we construct a Hodge-type analogue of Rapoport–Zink spaces under the unramifiedness assumption, as formal schemes parametrizing ‘deformations’ (up to quasi-isogeny) of$p$-divisible groups with certain crystalline Tate tensors. We also define natural rigid analytic towers with expected extra structure, providing more examples of ‘local Shimura varieties’ conjectured by Rapoport and Viehmann.
2020 ◽
pp. 98-107
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2018 ◽
Vol 19
(4)
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pp. 1211-1257
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2010 ◽
Vol 146
(5)
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pp. 1339-1382
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2017 ◽
Vol 153
(5)
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pp. 1050-1118
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2018 ◽
Vol 51
(5)
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pp. 1179-1252
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2018 ◽
Vol 2020
(13)
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pp. 3902-3926
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