K-Theory of curves over number fields
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Andreas Rosenschon; Paul Arne ΓstvΓ¦r
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Article
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2003
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Elsevier Science
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English
β 272 KB
We consider the algebraic K-groups with coe cients of smooth curves over number ΓΏelds. We give a proof of the Quillen-Lichtenbaum conjecture at the prime 2 and prove explicit corank formulas for the algebraic K-groups with divisible coe cients. At odd primes these formulas assume the Bloch-Kato conj