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- W2949181569 abstract "Let $k$ be a perfect field and let $p$ be a prime number different from the characteristic of $k$. Let $C$ be a smooth, projective and geometrically integral $k$-curve and let $X$ be a Severi-Brauer $C$-scheme of relative dimension $p-1$ . In this paper we show that $CH^{d}(X)_{{rm{tors}}}$ contains a subgroup isomorphic to $CH_{0}(X/C)$ for every $d$ in the range $2leq dleq p$. We deduce that, if $k$ is a number field, then $CH^{d}(X)$ is finitely generated for every $d$ in the indicated range." @default.
- W2949181569 created "2019-06-27" @default.
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- W2949181569 date "2007-01-29" @default.
- W2949181569 modified "2023-10-03" @default.
- W2949181569 title "Algebraic cycles on Severi-Brauer schemes of prime degree over a curve" @default.
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