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02514cam a2200565 4500 |
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PPN193827905 |
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http://www.sudoc.fr/193827905 |
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20220823060100.0 |
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|a 978-1-107-01708-5
|b rel.
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|a 978-1-107-60272-4
|b br.
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|a US
|b 2016000898
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|a (OCoLC)936219949
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|a 18953185
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|a LC-18953185
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|a 9781107017085
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|a 9781107602724
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|a 20160616h20162016k y0frey0103 ba
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|a eng
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|a GB
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|a a a 001yy
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|a r
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|6 z01
|c txt
|2 rdacontent
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|a i#
|b xxxe##
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|6 z01
|a nga
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|a 3264 and all that
|e a second course in algebraic geometry
|f David Eisenbud,... Joe Harris,...
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|a Cambridge
|c Cambridge University Press
|d copyright 2016
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|a 1 vol. (XIV-616 p.)
|c fig., couv. ill. en coul.
|d 26 cm
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|a Bibliogr. p. [594]-601. Index
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2 |
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|b Chapitre 0 : Introduction
|b Chapitre 1 : Introducing the Chow ring
|b Chapitre 2 : First examples
|b Chapitre 3 : Introduction to Grassmannians and lines in P^3
|b Chapitre 4 : Grassmannians in general
|b Chapitre 5 : Chern classes
|b Chapitre 6 : Lines on hypersurface
|b Chapitre 7 : Singular elements of linear series
|b Chapitre 8 : Compactifying parameter spaces
|b Chapitre 9 : Projective bundles and their Chow rings
|b Chapitre 10 : Segre classes and varieties of linear spaces
|b Chapitre 11 : Contact problems
|b Chapitre 13 : Porteous' formula
|b Chapitre 14 : Excess intersections and the Chow ring of a blow-up
|b Chapitre 15 : The Grothendieck Riemann-Roch theorem
|b Appendix
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|3 PPN027228002
|a Géométrie algébrique
|2 rameau
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|3 PPN031553125
|a Chow, Anneaux de
|2 rameau
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|3 PPN031411258
|a Grassmann, Variétés de
|2 rameau
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|3 PPN031552846
|a Chern, Classes de
|2 rameau
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|a 516.3/5
|v 23
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|a QA564
|b .E354 2016
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|a 14-02
|c 2010
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|a 14C17
|c 2010
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|a 14N10
|c 2010
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|3 PPN033016836
|a Eisenbud
|b David
|f 1947-....
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|3 PPN031767672
|a Harris
|b Joe
|f 1951-....
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|a FR
|b Abes
|c 20190605
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|5 441092208:639536654
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|a CCFA
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|5 441092208:639536654
|a exemplaire créé automatiquement par l'ABES
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|a CCFA
|b 22212
|d CMB
|e BAP
|s d
|c 14C315
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|a 850371
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