A note on exponents of \(K\)-groups of rings of algebraic integers (Q1185145)
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scientific article; zbMATH DE number 37702
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | A note on exponents of \(K\)-groups of rings of algebraic integers |
scientific article; zbMATH DE number 37702 |
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A note on exponents of \(K\)-groups of rings of algebraic integers (English)
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28 June 1992
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Let \(\ell\) be an odd prime number and \(m\) a positive integer. Using Iwasawa theory, the author constructs rings of algebraic integers \({\mathcal O}\) such that the (finite abelian) Quillen \(K\)-groups \(K_{2\nu}({\mathcal O})\), \(\nu\) odd, all have \(\ell\)-exponent at least \(\ell^ m\).
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rings of algebraic integers
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Quillen \(K\)-groups
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0.9020522
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0.8980316
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0.8969293
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0.8945137
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0.8938683
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