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- W232933248 abstract "Let X/C be a smooth projective variety and CH r (X) the Chow group of codimension r algebraic cycles modulo rational equivalence. Let us assume the (conjectured) existence of the Bloch- Beilinson filtration {F ν CH r (X) ⊗ Q} r=0 for all such X (and r). If CH r (X) ⊂ CH r (X )i sthe subgroup of cycles Abel-Jacobi equivalent to zero, then there is an inclusion F 2 CH r (X) ⊗ Q ⊂ CH r (X) ⊗ Q. Roughly speaking we show that this inclusion is an equality for all X (and r )i fand only if a certain variant of Beilinson-Hodge conjecture holds for K1." @default.
- W232933248 created "2016-06-24" @default.
- W232933248 creator A5041936168 @default.
- W232933248 date "2010-10-26" @default.
- W232933248 modified "2023-09-26" @default.
- W232933248 title "Abel-Jacobi Equivalence and a Variant of the Beilinson-Hodge Conjecture" @default.
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