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The Geometry of Moduli Spaces of Sheaves/ Daniel Huybrechts

By: Contributor(s): Publication details: CUP, c2010. United Kingdom:Edition: 2nd edDescription: xviii, 325pISBN:
  • 9780521134200 (pbk.)
Subject(s): DDC classification:
  • 514.224 HUY
Summary: Now back in print, this highly regarded book has been updated to reflect recent advances in the theory of semistable coherent sheaves and their moduli spaces, which include moduli spaces in positive characteristic, moduli spaces of principal bundles and of complexes, Hilbert schemes of points on surfaces, derived categories of coherent sheaves, and moduli spaces of sheaves on Calabi–Yau threefolds. The authors review changes in the field since the publication of the original edition in 1997 and point the reader towards further literature. References have been brought up to date and errors removed. Developed from the authors' lectures, this book is ideal as a text for graduate students as well as a valuable resource for any mathematician with a background in algebraic geometry who wants to learn more about Grothendieck's approach.
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Holdings
Item type Current library Call number Status Date due Barcode
Reference Book Reference Book Transit Campus 514.224 HUY (Browse shelf(Opens below)) Available 005436
Books Books Vigyanpuri Campus 514.224 HUY (Browse shelf(Opens below)) Available 005437
Books Books Vigyanpuri Campus 514.224 HUY (Browse shelf(Opens below)) Available 005438

Includes Index (321-325), Glossary (316-320) & References (290-315)

Now back in print, this highly regarded book has been updated to reflect recent advances in the theory of semistable coherent sheaves and their moduli spaces, which include moduli spaces in positive characteristic, moduli spaces of principal bundles and of complexes, Hilbert schemes of points on surfaces, derived categories of coherent sheaves, and moduli spaces of sheaves on Calabi–Yau threefolds. The authors review changes in the field since the publication of the original edition in 1997 and point the reader towards further literature. References have been brought up to date and errors removed. Developed from the authors' lectures, this book is ideal as a text for graduate students as well as a valuable resource for any mathematician with a background in algebraic geometry who wants to learn more about Grothendieck's approach.

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