The 2-Sylow-Subgroup of the Tame Kernel of Number Fields
1991 ◽
Vol 43
(2)
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pp. 255-264
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Keyword(s):
For a number field F with ring of integers OF the tame symbols yield a surjective homomorphism with a finite kernel, which is called the tame kernel, isomorphic to K2(OF). For the relative quadratic extension E/F, where and E ≠ F, let CS(E/ F)(2) denote the 2-Sylow-subgroup of the relative S-class-group of E over F, where S consists of all infinite and dyadic primes of F, and let m be the number of dyadic primes of F, which decompose in E.
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1992 ◽
Vol 35
(3)
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pp. 295-302
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2012 ◽
Vol 11
(05)
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pp. 1250087
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2019 ◽
Vol 19
(04)
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pp. 2050080
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2017 ◽
Vol 13
(04)
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pp. 913-932
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2017 ◽
Vol 147
(2)
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pp. 245-262
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1983 ◽
Vol 94
(1)
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pp. 23-28
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