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- W2057802669 abstract "J 2k−1 (X) = H 2k−1 (X, C)/F k H 2k−1 (X) ⊕ H 2k−1 (X, Z), where F k H 2k−1 (X) is the set ofclasses representable by a closed form in F k A 2k−1 (X), that is, which is locally ofthe form I,J αI,J dzI ∧ dzJ , with |I |+| J |= 2k − 1 and |I |≥ k. Griffiths [9] has defined the Abel-Jacobi map � k : k (X) −→ J 2k−1 (X), where k (X) is the group ofcodimension k algebraic cycles homologous to zero on X. Using the identification J 2k−1 (X) = F n−k+1 H 2n−2k+1 (X) ∗ H2n−2k+1(X, Z) ,n = dim X" @default.
- W2057802669 created "2016-06-24" @default.
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- W2057802669 date "2000-03-15" @default.
- W2057802669 modified "2023-10-14" @default.
- W2057802669 title "The Griffiths group of a general Calabi-Yau threefold is not finitely generated" @default.
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- W2057802669 doi "https://doi.org/10.1215/s0012-7094-00-10216-5" @default.
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