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Volumn 158, Issue 2-3, 2001, Pages 123-129

The homogeneous ideals of higher secant varieties

Author keywords

14H45; 14N05; 14N25

Indexed keywords

EID: 0010856332 PISSN: 00224049 EISSN: None Source Type: Journal
DOI: 10.1016/S0022-4049(00)00041-4 Document Type: Article

Times cited : (20)

References (12)

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2
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- Varieties with an extremal number of degenerate higher secant varieties
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3
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- The possible dimensions of the higher secant varieties
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- Catalano-Johnson, M.¹

4
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- Dale, M.¹

5
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- Varieties with small secant varieties: The extremal case
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- Fujita, T.¹ Roberts, J.²

6
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- Inverse systems of fat points: Waring's problem, secant varieties of Veronese varieties, and parameter spaces for Gorenstein ideals
- Geramita A.V. Inverse systems of fat points: Waring's problem, secant varieties of Veronese varieties, and parameter spaces for Gorenstein ideals. Curves Seminar Queens. 102:1996;1-114.
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- Geramita, A.V.¹

7
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- Berlin: Springer
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8
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- Zak's theorem on superadditivity
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- Holme, A.¹ Roberts, J.²

9
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- Higher secant varieties of curves and the theorem of Nagata
- Lange H. Higher secant varieties of curves and the theorem of Nagata. Manuscripta Math. 47:1984;263-269.
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- Lange, H.¹

10
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- Sulle varietà algebriche per le quali sono di dimensione minore dell'ordinario, senza riempre lo spazio ambiente, una o alcune delle varietà a formate da spazi seganti
- Palatini F. Sulle varietà algebriche per le quali sono di dimensione minore dell'ordinario, senza riempre lo spazio ambiente, una o alcune delle varietà a formate da spazi seganti. Atti Accad. Torino. 44:1909;362-375.
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11
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- unpublished
- R.K. Wakerling, On the loci of the (k+1) secant k -spaces of a curve in r -space, unpublished.
- On the Loci of the (K+1) Secant K -Spaces of a Curve in R -Space
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12
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- Zak, F.L.¹

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