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Iwasawa theory for symmetric powers of CM modular forms at nonordinary primes, II
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Iwasawa theory for symmetric powers of CM modular forms at nonordinary primes, II
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Paper
Iwasawa theory for symmetric powers of CM modular forms at nonordinary primes, II
2014
Overview
Continuing the study of the Iwasawa theory of symmetric powers of CM modular forms at supersingular primes begun by the first author and Antonio Lei, we prove a Main Conjecture equating the \"admissible\" \\(p\\)-adic \\(L\\)-functions to characteristic ideals of \"finite-slope\" Selmer modules constructed by the second author. As a key ingredient, we improve Rubin's result on the Main Conjecture of Iwasawa theory for imaginary quadratic fields to an equality at inert primes.
Publisher
Cornell University Library, arXiv.org
Subject
