The Grassmannians of secant varieties of curves are not defective-Reference-Cited by-同舟云学术

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The Grassmannians of secant varieties of curves are not defective

Published:2002-03 Issue:1 Volume:13 Page:23-28
ISSN:0019-3577
Container-title:Indagationes Mathematicae
language:en
Short-container-title:Indagationes Mathematicae

Author:

Chiantini L.,Ciliberto C.

Publisher

Elsevier BV

Subject

General Mathematics

Reference7 articles.

1. The sum of powers as simultaneous canonical espressions;Bronowski,1933

2. Weakly defective varieties;Chiantini;Trans. Amer. Math. Soc.,2002

3. Grassmannians of secant varieties;Chiantini;Forum Math.,2001

4. Dionisi C., Fontanari C. — Grassmann defectivity a la Terracini. math. AG/0112149.

5. Su due problemi, concernenti la determinazione di alcune classi di superficie, considerati da G. Scorza e da F. Palatini;Terracini;Atti Soc. Natur. e Matem. Modena,1921

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1. Identifiability of Rank-3 Tensors;Mediterranean Journal of Mathematics;2021-07-09

2. Normal bundle of rational curves and Waring decomposition;Journal of Algebra;2014-02

3. Grassmann secants, identifiability, and linear systems of tensors;Linear Algebra and its Applications;2013-01

4. Higher Secant Varieties of ℙn × ℙ1Embedded in Bi-Degree (a,b);Communications in Algebra;2012-10

5. Higher secant varieties of Pn×Pm embedded in bi-degree (1,d);Journal of Pure and Applied Algebra;2011-12

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