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Terracini loci of curves

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abstract

We study subsets S of curves X whose double structure does not impose independent conditions to a linear series L, but there are divisors D in |L| singular at all points of S. These subsets form the Terracini loci of X. We investigate Terracini loci, with a special look towards their non-emptiness, mainly in the case of canonical curves, and in the case of space curves.

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math.AG 1

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2025 1

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CONDITIONAL 1

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Algebraically Skew Embeddings of Curves

math.AG · 2025-01-30 · conditional · novelty 5.0

In complex projective 4-space, the only algebraically skew curves are the rational normal curve and the elliptic normal curves; in 3-space, the only one is the twisted cubic.

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  • Algebraically Skew Embeddings of Curves math.AG · 2025-01-30 · conditional · none · ref 3 · internal anchor

    In complex projective 4-space, the only algebraically skew curves are the rational normal curve and the elliptic normal curves; in 3-space, the only one is the twisted cubic.