High dimensional reducible hyperplane sections with multigenera $\leq$ 1
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文摘
Let X be an algebraic submanifold of the complex projective space\mathbbPN\mathbb{P}^N of dimension n 3 5n \geq 5. We describe those X ì \mathbbPNX \subset \mathbb{P}^N whose intersection with some hyperplane is a smooth simplynormal crossing divisor A1 + ?+ ArA_{1} + \cdots + A_{r} with r 3 2r \geq 2 such thatg(Ak, LAk) £ 1g(A_{k}, L_{A_k}) \leq 1 for k=1,?, rk=1,\ldots, r.

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