Najmuddin Fakhruddin
Published 2002-08-23Version 1
We show that given a smooth projective variety X over C with dim(X) > 2, an ample line bundle O(1) on X and an integer n > 1, any n distinct points on a generic hypersurface of degree d in X are linearly independent in CH_0(X) if d >> 0. This generalizes a result of C. Voisin.
Ample line bundles on certain toric fibered 3-folds
Ample line bundles, global generation and $K_0$ on quasi-projective derived schemes
Adjunction for varieties with $\mathbb{C}^*$ action
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