Free Resolutions in Commutative Algebra and Algebraic Geometry
1st Edition
Published on 30. September 2020
Book
Hardback
160 pages
978-1-138-45429-3 (ISBN)
Description
The selected contributions in this volume originated at the Sundance conference, which was devoted to discussions of current work in the area of free resolutions. The papers include new research, not otherwise published, and expositions that develop current problems likely to influence future developments in the field.
More details
Series
Language
English
Place of publication
London
United Kingdom
Publishing group
Taylor & Francis Ltd
Target group
College/higher education
Dimensions
Height: 235 mm
Width: 157 mm
Thickness: 13 mm
Weight
392 gr
ISBN-13
978-1-138-45429-3 (9781138454293)
Copyright in bibliographic data and cover images is held by Nielsen Book Services Limited or by the publishers or by their respective licensors: all rights reserved.
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E-Book
05/2023
1st Edition
Taylor & Francis
€89.99
Available for download
E-Book
05/2023
1st Edition
Taylor & Francis
€89.99
Available for download
David Eisenbud | Craig Huneke
Free Resolutions in Commutative Algebra and Algebraic Geometry
Book
02/1992
1st Edition
Jones and Bartlett Publishers, Inc
€95.10
Article exhausted; check different version
Person
David Eisenbud
Content
Contributors -- Introduction -- Structure and Size of Free Resolutions -- Problems on infinite free resolutions -- /L. Avramov -- Problems on Betti numbers of finite length modules -- /H. Charalambous and E.G. Evans, Jr. -- Multiplicative structures on finite free resolutions -- /M. Miller -- Wonderful rings and awesome modules -- /G. Kempf -- Green's Conjecture -- Green's conjecture: an orientation for algebraists -- /D. Eisenbud -- Some matrices related to Green's conjecture -- /D. Bayer and M. Stillman -- Other Topics -- Problems on local cohomology -- /C. Huneke -- Recent work on Cremona transformations -- /S. Katz -- The homological conjectures -- /P. Roberts -- Remarks on residual intersections -- /B. Ulrich -- Some open problems in invariant theory -- /J. Weyman.