Intersection sheaves over normal schemes: Dedicated to the memory of Professor Masayoshi Nagata

Noboru Nakayama

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Intersection sheaves over normal schemes: Dedicated to the memory of Professor Masayoshi Nagata

机译：交叉路口覆盖正常方案：献给永田正好教授的记忆

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Intersection sheaves are usually defined for a projective flat surjective morphism of Noetherian schemes of relative dimension d and for d+1 invertible sheaves on the ambient scheme. In this article, the construction is generalized to the case of the equi-dimensional projective surjective morphisms to normal separated Noetherian schemes. Applications to the studies on family of effective algebraic cycles and on polarized endomorphisms are also given.

机译：交叉槽轮通常是针对相对尺寸为d的Noetherian方案的射影平面射影射态和环境方案上的d + 1可逆槽轮定义的。在本文中，将构造推广到等距射影射影射影到正态分离Noether格式的情况。还提供了对有效代数循环族和极化内同态的研究的应用。

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来源
《Journal of the Mathematical Society of Japan》 |2010年第2期|p.487-595|共109页
作者
Noboru Nakayama;
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作者单位

Research Institute for Mathematical Sciences Kyoto University Kyoto 606-8502, Japan;

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收录信息美国《科学引文索引》(SCI);
原文格式 PDF
正文语种 eng
中图分类
关键词
intersection sheaf; K-group; chow variety, endomorphism;

机译：相交捆K组杂种;内同质;

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Intersection sheaves over normal schemes: Dedicated to the memory of Professor Masayoshi Nagata

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