Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 pdf 下載 txt下載 epub 下載 mobi 下載 2024


Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics)

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Joseph Lipman 作者
Springer
譯者
2009-02-05 出版日期
478 頁數
USD 89.95 價格
Paperback
Lecture Notes in Mathematics 叢書系列
9783540854197 圖書編碼

Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 圖書標籤: 數學  grothendieck  數學-專  Math   


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Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 epub 下載 mobi 下載 pdf 下載 txt 下載 2024

Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 epub 下載 pdf 下載 mobi 下載 txt 下載 2024

Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 pdf 下載 txt下載 epub 下載 mobi 下載 2024



Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 用戶評價

評分

格羅滕迪剋的六個算子(張量,hom,推前和拖迴),其中最關鍵的是twisted inverse image functor是(Serre’s duality的推廣)性質:局部化,擬函子性,對偶性,本質性質是平坦基互容和構造擬凝聚上同調。凝聚層是嚮量叢等價物的阿貝範疇。

評分

格羅滕迪剋的六個算子(張量,hom,推前和拖迴),其中最關鍵的是twisted inverse image functor是(Serre’s duality的推廣)性質:局部化,擬函子性,對偶性,本質性質是平坦基互容和構造擬凝聚上同調。凝聚層是嚮量叢等價物的阿貝範疇。

評分

格羅滕迪剋的六個算子(張量,hom,推前和拖迴),其中最關鍵的是twisted inverse image functor是(Serre’s duality的推廣)性質:局部化,擬函子性,對偶性,本質性質是平坦基互容和構造擬凝聚上同調。凝聚層是嚮量叢等價物的阿貝範疇。

評分

格羅滕迪剋的六個算子(張量,hom,推前和拖迴),其中最關鍵的是twisted inverse image functor是(Serre’s duality的推廣)性質:局部化,擬函子性,對偶性,本質性質是平坦基互容和構造擬凝聚上同調。凝聚層是嚮量叢等價物的阿貝範疇。

評分

格羅滕迪剋的六個算子(張量,hom,推前和拖迴),其中最關鍵的是twisted inverse image functor是(Serre’s duality的推廣)性質:局部化,擬函子性,對偶性,本質性質是平坦基互容和構造擬凝聚上同調。凝聚層是嚮量叢等價物的阿貝範疇。

Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 著者簡介


Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 著者簡介


Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 pdf 下載 txt下載 epub 下載 mobi 在線電子書下載

Foundations of Grothendieck Duality for Diagrams of Schemes (Lecture Notes in Mathematics) 在線電子書 圖書描述

The first part by Joseph Lipman is a full exposition of the abstract foundations of Grothendieck duality theory for schemes (twisted inverse image, tor-independent base change, ...), in part without noetherian hypotheses, and with some refinements for maps of finite tor-dimension. The ground is prepared by a lengthy treatment of the rich formalism of relations among the derived functors, for unbounded complexes over ringed spaces, of the sheaf functors tensor, hom, direct and inverse image. Included are enhancements, for quasi-compact quasi-separated schemes, of classical results such as the projection and K nneth isomorphisms. In the second part, written independantly by Mitsuyasu Hashimoto, the theory is extended to the context of diagrams of schemes. This includes, as a special case, an equivariant theory for schemes with group actions. In particular, after various basic operations on sheaves such as (derived) direct images and inverse images are set up, Grothendieck duality and flat base change for diagrams of schemes are proved. Also, dualizing complexes are studied in this context. As an application to group actions, we generalize Watanabe's theorem on the Gorenstein property of invariant subrings.

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