Algebraic cycles on the relative symmetric powers and on the relative Jacobian of a family of curves. II

DOI10.1017/S147474801000006XzbMath1202.14006arXiv0805.3621OpenAlexW2963055495MaRDI QIDQ3160687

B. J. J. Moonen, Alexander Polishchuk

Publication date: 8 October 2010

Published in: Journal of the Institute of Mathematics of Jussieu (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0805.3621

zbMATH Keywords

Jacobiansalgebraic cyclesmotivesChow rings

Mathematics Subject Classification ID

Jacobians, Prym varieties (14H40) Algebraic cycles (14C25) (Equivariant) Chow groups and rings; motives (14C15)

Related Items (2)

Some remarks on modified diagonals ⋮ Divided powers in Chow rings and integral Fourier transforms

Cites Work

• Relations between tautological cycles on Jacobians
• The motif of an Abelian variety
• On a conjectural filtration on the Chow groups of an algebraic variety. I: The general conjectures and some examples
• The torsion of the group of 0-cycles modulo rational equivalence
• The modified diagonal cycle on the triple product of a pointed curve
• On the tautological ring of \(\mathcal{M}_ g\)
• Algebraic cycles on the relative symmetric powers and on the relative Jacobian of a family of curves. I
• Chow rings of infinite symmetric products
• Algebraic cycles on the Jacobian of a curve with a linear system of given dimension
• On the Chow ring of a K3 surface
• Lie symmetries of the Chow group of a Jacobian and the tautological subring

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