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- W3162270676 abstract "We describe the Griffiths group of the product of a curve $C$ and a surface $S$ as a quotient of the Albanese kernel of $S$ over the function field of $C$. When $C$ is a hyperplane section of $S$ varying in a Lefschetz pencil, we prove the nonvanishing in $text{Griff}(Ctimes S)$ of a modification of the graph of the embedding $Chookrightarrow S$ for infinitely many members of the pencil, provided the ground field $k$ is of characteristic $0$, the geometric genus of $S$ is $>0$, and $k$ is large or $S$ is of motivated abelian type." @default.
- W3162270676 created "2021-05-24" @default.
- W3162270676 creator A5007092125 @default.
- W3162270676 date "2021-05-13" @default.
- W3162270676 modified "2023-10-14" @default.
- W3162270676 title "Albanese kernels and Griffiths groups" @default.
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- W3162270676 doi "https://doi.org/10.2140/tunis.2021.3.589" @default.
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