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Integrality of Stickelberger elements and the equivariant Tamagawa number conjecture

Nickel, Andreas (2011) Integrality of Stickelberger elements and the equivariant Tamagawa number conjecture. Preprintreihe der Fakultät Mathematik 29/2011, Working Paper.

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Abstract

Let L/K be a �nite Galois CM-extension of number �elds with Galois group G. In an earlier paper, the author has de�ned a module SKu(L/K) over the center of the group ring ZG which coincides with the Sinnott-Kurihara ideal if G is abelian and, in particular, contains many Stickelberger elements. It was shown that a certain conjecture on the integrality of SKu(L/K) implies the minus part of the ...

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Item Type:Monograph (Working Paper)
Date:2011
Institutions:Mathematics > Prof. Dr. Guido Kings
Dewey Decimal Classification:500 Science > 510 Mathematics
Status:Unknown
Refereed:No, this version has not been refereed yet (as with preprints)
Created at the University of Regensburg:Yes
Deposited On:07 Sep 2011 06:06
Last Modified:13 Mar 2014 17:56
Item ID:22072
Owner Only: item control page

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