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Cohomology of Vector Bundles and Syz...

Weyman, Jerzy.

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Cohomology of Vector Bundles and Syzygies.

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Cohomology of Vector Bundles and Syzygies./
作者:	Weyman, Jerzy.
其他作者:	Bollobas, B.
出版者:	Cambridge :Cambridge University Press, : 2003.,
面頁冊數:	387 p.
內容註:	Cover; Half-title; Title; Copyright; Dedication; Contents; Preface; 1 Introductory Material; 2 Schur Functors and Schur Complexes; 3 Grassmannians and Flag Varieties; 4 Bott's Theorem; 5 The Geometric Technique; 6 The Determinantal Varieties; 7 Higher Rank Varieties; 8 The Nilpotent Orbit Closures; 9 Resultants and Discriminants; References; Notation Index; Subject Index
標題:	Syzygies (Mathematics). -
電子資源:	http://dx.doi.org/10.1017/CBO9780511546556Click here to view book
ISBN:	9780511546556 (electronic bk.)

Cohomology of Vector Bundles and Syzygies.
Weyman, Jerzy.

Cohomology of Vector Bundles and Syzygies.[electronic resource]. - Cambridge :Cambridge University Press,2003. - 387 p.

Cover; Half-title; Title; Copyright; Dedication; Contents; Preface; 1 Introductory Material; 2 Schur Functors and Schur Complexes; 3 Grassmannians and Flag Varieties; 4 Bott's Theorem; 5 The Geometric Technique; 6 The Determinantal Varieties; 7 Higher Rank Varieties; 8 The Nilpotent Orbit Closures; 9 Resultants and Discriminants; References; Notation Index; Subject Index

The central theme of this book is an exposition of the geometric technique of calculating syzygies. Written from a point of view of commutative algebra, no knowledge of representation theory is assumed. Several important applications are carefully considered, with numerous exercises for the reader.

Electronic reproduction.

Available via World Wide Web.

Mode of access: World Wide Web.

ISBN: 9780511546556 (electronic bk.)Subjects--Topical Terms:

747464
Syzygies (Mathematics).
Index Terms--Genre/Form:

542853
Electronic books.

LC Class. No.: QA247 .W49 2003eb

Dewey Class. No.: 512.5

Cohomology of Vector Bundles and Syzygies.
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520 $a The central theme of this book is an exposition of the geometric technique of calculating syzygies. Written from a point of view of commutative algebra, no knowledge of representation theory is assumed. Several important applications are carefully considered, with numerous exercises for the reader.
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