Monsoon
发表于 2025-3-21 19:17:35
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丛林
发表于 2025-3-21 23:07:51
Representations of a Weil Groupd Laumon (Publ Math IHES 65:131–210, 1987). We explain the result twice. A preliminary exposition in the classical language of representations of the Weil group, then in the equivalent language of smooth .-adic sheaves, used e.g. in (Deligne and Flicker, Counting local systems with principal unipote
absorbed
发表于 2025-3-22 03:33:18
Book 2013d and developed the original work. The use of the theory of elliptic modules in the present work makes it accessible to graduate students, and it will serve as a valuable resource to facilitate an entrance to this fascinating area of mathematics.
易发怒
发表于 2025-3-22 07:35:16
Axially Symmetric Non-similar Flowsd Laumon (Publ Math IHES 65:131–210, 1987). We explain the result twice. A preliminary exposition in the classical language of representations of the Weil group, then in the equivalent language of smooth .-adic sheaves, used e.g. in (Deligne and Flicker, Counting local systems with principal unipote
漫不经心
发表于 2025-3-22 10:56:32
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肿块
发表于 2025-3-22 13:11:52
Elliptic Modules: Analytic Definition. the function field . of . over ., that is, the field of rational functions on . over .. At each place . of ., namely a closed point of ., let .. be the completion of . at . and .. the ring of integers in ... Fix a place . of .. Let .. be the completion of an algebraic closure . of ...
肿块
发表于 2025-3-22 19:23:41
Elliptic Modules: Geometric Definition, that is, the scheme ., is replaced by an arbitrary scheme . over . and . is replaced by an invertible (locally free rank one) sheaf . over . (equivalently a line bundle over .). An elliptic module of rank . over . will then be defined as an .−structure on . which becomes an elliptic module of rank
消散
发表于 2025-3-22 21:29:04
Deligne’s Conjecture and Congruence Relationsrs and the Galois group on them. This is a rather selective summary, and not a complete exposition. For an introductory textbook to the subject see. The shorter exposition of , Arcata, Rapport, is very useful, and so are the fundamental results of SGA, Exp. XVII, XVIII, and SGA, Exp. III.
ALERT
发表于 2025-3-23 02:22:54
Isogeny Classes comparison we need to describe the arithmetic data, which is the cardinality of the set of points on the fiber .. at . of the moduli scheme .., over finite field extensions of ., or, equivalently, the set . with the action of the Frobenius morphism on it, by group theoretic data which appears in th
绝食
发表于 2025-3-23 09:00:12
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