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Iwasawa λ-Invariants and Congruence of Galois Representations


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1 Department of Mathematics, Tokyo University of Science, 2641, Yamazaki, Noda, Chiba-278-8510, Japan
     

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We generalize results of Greenberg-Vatsal [6] and Emerton-Pollack-Weston [3], [12], [10] on the structure of Selmer groups of Galois representations. We allow the case when the dual of Selmer group has a nontrivial finite Λ-submodule.
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  • Iwasawa λ-Invariants and Congruence of Galois Representations

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Authors

Yoshitaka Hachimori
Department of Mathematics, Tokyo University of Science, 2641, Yamazaki, Noda, Chiba-278-8510, Japan

Abstract


We generalize results of Greenberg-Vatsal [6] and Emerton-Pollack-Weston [3], [12], [10] on the structure of Selmer groups of Galois representations. We allow the case when the dual of Selmer group has a nontrivial finite Λ-submodule.