On cubics and quartics through a canonical curve

Christian Pauly

Displaying similar documents to “On cubics and quartics through a canonical curve”

A Torelli theorem for osculating cones to the theta divisor

George R. Kempf, Frank-Olaf Schreyer (1988)

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A computation of invariants of a rational self-map

Ekaterina Amerik (2009)

Annales de la faculté des sciences de Toulouse Mathématiques

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I prove the algebraic stability and compute the dynamical degrees of C. Voisin’s rational self-map of the variety of lines on a cubic fourfold.

On threefolds admitting a bielliptic curve as abstract complete intersection.

Del Centina, A., Gimigliano, A. (2001)

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The Abel-Jacobi map for cubic threefold and periods of Fano threefolds of degree 14.

Iliev, A., Markushevich, D. (2000)

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Canonical curves and quadrics of rank 4

Enrico Arbarello, Joseph Harris (1981)

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Threefolds with nef anticanonical bundles.

Thomas Peternell, Fernando Serrano (1998)

Collectanea Mathematica

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In this paper we study the global structure of projective threefolds X whose anticanonical bundle -KX is nef.

Threefolds with big and nef anticanonical bundles II

Priska Jahnke, Thomas Peternell, Ivo Radloff (2011)

Open Mathematics

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In a follow-up to our paper [Threefolds with big and nef anticanonical bundles I, Math. Ann., 2005, 333(3), 569–631], we classify smooth complex projective threefolds Xwith −K X big and nef but not ample, Picard number γ(X) = 2, and whose anticanonical map is small. We assume also that the Mori contraction of X and of its flop X + are not both birational.

Some birational maps of Fano 3-folds

Kiyohiko Takeuchi (1989)

Compositio Mathematica

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