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Sheaf Theory

Description: Please refer to the section BELOW (and NOT ABOVE) this line for the product details - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - Title:Sheaf TheoryISBN13:9780387949055ISBN10:0387949054Author:Bredon, Glen E. (Author)Description:This Book Is Primarily Concerned With The Study Of Cohomology Theories Of General Topological Spaces With General Coefficient Systems Sheaves Play Several Roles In This Study For Example, They Provide A Suitable Notion Of General Coefficient Systems Moreover, They Furnish Us With A Common Method Of Defining Various Cohomology Theories And Of Comparison Between Different Cohomology Theories The Parts Of The Theory Of Sheaves Covered Here Are Those Areas Impor- Tant To Algebraic Topology Sheaf Theory Is Also Important In Other Fields Of Mathematics, Notably Algebraic Geometry, But That Is Outside The Scope Of The Present Book Thus A More Descriptive Title For This Book Might Have Been Algebraic Topology From The Point Of View Of Sheaf Theory Several Innovations Will Be Found In This Book Notably, The Con- Cept Of The Tautness Of A Subspace (An Adaptation Of An Analogous No- Tion Of Spanier To Sheaf-Theoretic Cohomology) Is Introduced And Exploited Throughout The Book The Fact That Sheaf-Theoretic Cohomology Satisfies 1 The Homotopy Property Is Proved For General Topological Spaces Also, Relative Cohomology Is Introduced Into Sheaf Theory Concerning Relative Cohomology, It Should Be Noted That Sheaf-Theoretic Cohomology Is Usually Considered As A Single Space Theory Binding:Hardcover, HardcoverPublisher:SPRINGER NATUREPublication Date:1997-01-24Weight:1.96 lbsDimensions:1.2'' H x 9.57'' L x 6.42'' WNumber of Pages:504Language:English

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Book Title: Sheaf Theory

Author: Bredon, Glen E. (Author)

Language: English

Publisher: Springer

Type: Textbook

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