闭子格式的广义第二主定理

Pub Date : 2022-01-12 DOI:10.4064/ap220604-10-11

L. Wang, T. Cao, Hongzhe Cao

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引用次数: 1

摘要

设Y1，Yq是维数为n的复射影变种X中索引为κ的位于l-子一般位置的闭子模。设A是X上的一个充分Cartier除数→ X是Zariski稠密的，那么对于每个ǫ>0，q

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A generalized Second Main Theorem for closed subschemes

Let Y1, . . . , Yq be closed subschemes located in l-subgeneral position with index κ in complex projective variety X of dimension n. Let A be an ample Cartier divisor on X. We obtain that if a holomorphic curve f : C → X is Zariski-dense, then for every ǫ > 0, q

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