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- W3207361168 abstract "Abstract Let <?CDATA $R$?> be a <?CDATA $p$?> -adically complete ring equipped with a <?CDATA $delta$?> -structure. We construct a functorial group homomorphism from the Milnor <?CDATA $K$?> -group <?CDATA $K^{M}_{n}(R)$?> to the quotient of the <?CDATA $p$?> -adic completion of the module of differential forms <?CDATA $widehat{Omega}^{n-1}_{R}/dwidehat{Omega}^{n-2}_{R}$?> . This homomorphism is a <?CDATA $p$?> -adic analogue of the Bloch map defined for the relative Milnor <?CDATA $K$?> -groups of nilpotent extensions of rings of nilpotency degree <?CDATA $N$?> for which the number <?CDATA $N!$?> is invertible. Bibliography: 12 titles." @default.
- W3207361168 created "2021-10-25" @default.
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- W3207361168 date "2021-12-01" @default.
- W3207361168 modified "2023-09-23" @default.
- W3207361168 title "Generalization of the Artin-Hasse logarithm for the Milnor -groups of -rings" @default.
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- W3207361168 doi "https://doi.org/10.1070/sm9520" @default.
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