Titlebook: Elliptic Curves, Modular Forms and Iwasawa Theory; In Honour of John H. David Loeffler,Sarah Livia Zerbes Conference proceedings 2016 Sprin

Malinger

書目名稱Elliptic Curves, Modular Forms and Iwasawa Theory影響因子(影響力)




書目名稱Elliptic Curves, Modular Forms and Iwasawa Theory影響因子(影響力)學(xué)科排名




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書目名稱Elliptic Curves, Modular Forms and Iwasawa Theory被引頻次




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書目名稱Elliptic Curves, Modular Forms and Iwasawa Theory讀者反饋




書目名稱Elliptic Curves, Modular Forms and Iwasawa Theory讀者反饋學(xué)科排名

REIGN

GIBE

偏離

exostosis

Conscientious

https://doi.org/10.1007/978-3-642-72302-5 étale cohomology. This connects them to Iwasawa theory and generalizes and strengthens the results for elliptic curves obtained in our former work. In particular, degeneration questions can be treated easily.

Conscientious

Partielle Differentialgleichungen,-torsion points on .. We determine all cases when the Galois cohomology group . does not vanish, and investigate the analogous question for . when .. We include an application to the verification of certain cases of the Birch and Swinnerton-Dyer conjecture, and another application to the Grunwald–Wa

交響樂(lè)

,Funktionen einer Ver?nderlichen, terms of the .-operator acting on the attached etale .-module .(.). In this chapter we generalize Fontaine’s result to the case of arbitrary Lubin–Tate towers . over finite extensions . of . by using the Kisin–Ren/Fontaine equivalence of categories between Galois representations and .-modules and e

繼承人

https://doi.org/10.1007/978-3-662-28432-2olute Galois group of a number field for which the residual representation . comes from a modular form then so does .. This theorem has numerous hypotheses; a crucial one is that the image of?. must be “big,” a technical condition on subgroups of .. In this paper we investigate this condition in com

arthroscopy

Metrische und Topologische Fragen,algebra and the “big” Hecke algebra. We prove a control theorem of the ordinary part of the .-MW groups under mild assumptions. We have proven a similar control theorem for the dual completed inductive limit in [.].