On the self-intersection cycle of surfaces and some classical formulas for their secant varieties

DOI10.1515/FORM.2011.033zbMath1230.14006MaRDI QIDQ3093164

Rüdiger Achilles, Mirella Manaresi, Peter Schenzel

Publication date: 12 October 2011

Published in: Forum Mathematicum (Search for Journal in Brave)

zbMATH Keywords

projectionssurfaces

Mathematics Subject Classification ID

Intersection theory, characteristic classes, intersection multiplicities in algebraic geometry (14C17) Singularities of surfaces or higher-dimensional varieties (14J17) Ramification problems in algebraic geometry (14E22)

Related Items (1)

Generic residual intersections and intersection numbers of movable components

Uses Software

• SEGRE
• CALI

Cites Work

• Intersections of projective varieties and generic projections
• Excess intersections and a correspondence principle
• Multiplicities of a bigraded ring and intersection theory
• A SECANT FORMULA
• The Possible Dimensions of the Higher Secant Varieties
• ON THE CONCEPT OF k-SECANT ORDER OF A VARIETY
• A note on Bézout's theorem

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