The degree of the tangent and secant variety to a projective surface
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Publication:2174107
DOI10.1515/advgeom-2019-0015zbMath1446.14032arXiv1705.08719OpenAlexW2954911866WikidataQ127567236 ScholiaQ127567236MaRDI QIDQ2174107
Publication date: 17 April 2020
Published in: Advances in Geometry (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1705.08719
Projective techniques in algebraic geometry (14N05) Classical problems, Schubert calculus (14N15) Secant varieties, tensor rank, varieties of sums of powers (14N07)
Cites Work
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- Variétés kähleriennes dont la première classe de Chern est nulle
- d-very-ample line bundles and embeddings of Hilbert schemes of 0-cycles
- On Reider's method and higher order embeddings
- Vector bundles of rank 2 and linear systems on algebraic surfaces
- Pinch-points and multiple locus of generic projections of singular varieties
- On the preservation of \(k\)-very ampleness under adjunction
- The adjunction theory of complex projective varieties
- The Automorphism Group of the Hilbert Scheme of Two Points on a Generic Projective K3 Surface
- The Birational Geometry of the Hilbert Scheme of Points on Surfaces
- Terracini's Lemma and the Secant Variety of a Curve
- Algebraic geometry and local differential geometry
- Projective Models of K - 3 Surfaces
- On severi's proof of the double point formula∗
- A Degree Formula for Secant Varieties of Curves
- On \(k\)th-order embeddings of \(K3\) surfaces and Enriques surfaces
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