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- W2807449063 abstract "Let p be an odd prime. We consider the cyclotomic extension T := Z_(p)[zeta_{p^2}] of S := Z_(p), with galois group G := (Z/p^2)^*. Since this extension is wildly ramified, the SG-module T is not projective. We calculate its cohomology ring H^*(G, T; S), carrying the cup product induced by the ring structure of T. Proceeding in a somewhat greater generality, our results also apply to certain Lubin-Tate extensions." @default.
- W2807449063 created "2018-06-13" @default.
- W2807449063 creator A5046675975 @default.
- W2807449063 date "2001-02-06" @default.
- W2807449063 modified "2023-09-24" @default.
- W2807449063 title "Some cyclotomic additive Galois cohomology rings" @default.
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- W2807449063 hasPublicationYear "2001" @default.
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