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• W2951834014 abstract "In this paper we prove, using a refinement of Terracini's Lemma, a sharp lower bound for the degree of (higher) secant varieties to a given projective variety, which extends the well known lower bound for the degree of a variety in terms of its dimension and codimension in projective space. Moreover we study varieties for which the bound is attained proving some general properties related to tangential projections, e.g. these varieties are rational. In particular we completely classify surfaces (and curves) for which the bound is attained. It turns out that these surfaces enjoy some maximality properties for their embedding dimension in terms of their degree or sectional genus. This is related to classical beautiful results of Castelnuovo and Enriques that we revise here in terms of adjunction theory." @default.
• W2951834014 created "2019-06-27" @default.
• W2951834014 creator A5045048245 @default.
• W2951834014 creator A5060692499 @default.
• W2951834014 date "2004-06-24" @default.
• W2951834014 modified "2023-09-23" @default.
• W2951834014 title "Varieties with minimal secant degree and linear systems of maximal dimension on surfaces" @default.
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• W2951834014 hasPublicationYear "2004" @default.
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