2008 年 60 巻 2 号 p. 341-361
Let $\mathscr{E}$ be an ample vector bundle on a projective manifold X, with a section vanishing on a smooth subvariety Z of the expected dimension, and let H be an ample line bundle on X inducing a very ample ample line bundle HZ on Z. Triplets (X, $\mathscr{E}$, H) as above are classified assuming that Z, embedded by |HZ|, is a variety of small degree with respect to codimension.
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