Leopoldt kernels and central extensions of algebraic number fields
Keyword(s):
Let k be an algebraic number field of finite degree, and p be a fixed rational prime. We denote the set of all the non-Archimedian prime divisors of k by S0(k) and the set of all the real Archimedian ones by (k). Put and S = S0 ∪ S∞, and define a subgroup of the unit group (k) of k by
1984 ◽
Vol 93
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pp. 133-148
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1967 ◽
Vol 29
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2012 ◽
Vol 11
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pp. 1250087
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1987 ◽
Vol 107
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pp. 135-146
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1957 ◽
Vol 12
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pp. 221-229
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2019 ◽
Vol 15
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pp. 353-360
1978 ◽
Vol 26
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pp. 26-30
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1961 ◽
Vol 57
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pp. 449-459
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