The modified diagonal cycle on the triple product of a pointed curve

Benedict H. Gross; Chad Schoen

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A universal property of the Cayley-Chow space of algebraic cycles

Lucio Guerra (1996)

Rendiconti del Seminario Matematico della Università di Padova

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Some abelian threefolds with nontrivial Griffiths group

David S. Zelinsky (1991)

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Excess intersection of divisors

Robert Lazarsfeld (1981)

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Minimal resolution and stable reduction of $X_{0} (N)$

Bas Edixhoven (1990)

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Let $N \geq 1$ be an integer. Let $X_{0} (N)$ be the modular curve over $Z$ , as constructed by Katz and Mazur. The minimal resolution of $X_{0} (N)$ over $Z [1 / 6]$ is computed. Let $p \geq 5$ be a prime, such that $N = p^{2} M$ , with $M$ prime to $p$ . Let $n = (p^{2} - 1) / 2$ . It is shown that $X_{0} (N)$ has stable reduction at $p$ over $Q [\sqrt[n]{p}]$ , and the fibre at $p$ of the stable model is computed.

Note on curves in a jacobian

Elisabetta Colombo, Bert Van Geemen (1993)

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A divisorial cycle acquiring an embedded component under a flat specialization

Allen B. Altman, Steven L. Kleiman (1975)

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Cancellation theorem.

Voevodsky, Vladimir (2010)

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Displaying similar documents to “The modified diagonal cycle on the triple product of a pointed curve”

A universal property of the Cayley-Chow space of algebraic cycles

Some abelian threefolds with nontrivial Griffiths group

Excess intersection of divisors

Minimal resolution and stable reduction of X 0 ( N )

Note on curves in a jacobian

A divisorial cycle acquiring an embedded component under a flat specialization

Cancellation theorem.

Minimal resolution and stable reduction of $X_{0} (N)$