000 02591nam a22004575i 4500
001 978-3-540-48338-0
003 DE-He213
005 20190213151323.0
007 cr nn 008mamaa
008 121227s1994 gw | s |||| 0|eng d
020 _a9783540483380
_9978-3-540-48338-0
024 7 _a10.1007/BFb0073491
_2doi
050 4 _aQA564-609
072 7 _aPBMW
_2bicssc
072 7 _aMAT012010
_2bisacsh
072 7 _aPBMW
_2thema
082 0 4 _a516.35
_223
100 1 _aGöttsche, Lothar.
_eauthor.
_4aut
_4http://id.loc.gov/vocabulary/relators/aut
245 1 0 _aHilbert Schemes of Zero-Dimensional Subschemes of Smooth Varieties
_h[electronic resource] /
_cby Lothar Göttsche.
264 1 _aBerlin, Heidelberg :
_bSpringer Berlin Heidelberg :
_bImprint: Springer,
_c1994.
300 _aX, 202 p.
_bonline resource.
336 _atext
_btxt
_2rdacontent
337 _acomputer
_bc
_2rdamedia
338 _aonline resource
_bcr
_2rdacarrier
347 _atext file
_bPDF
_2rda
490 1 _aMathematisches Institut der Universität und Max-Planck-Institut für Mathematik, Bonn ;
_v1572
505 0 _aFundamental facts -- Computation of the Betti numbers of Hilbert schemes -- The varieties of second and higher order data -- The Chow ring of relative Hilbert schemes of projective bundles.
520 _aIn this book we study Hilbert schemes of zero-dimensional subschemes of smooth varieties and several related parameter varieties of interest in enumerative geometry. The main aim here is to describe their cohomology and Chow rings. Some enumerative applications are also given. The Weil conjectures are used to compute the Betti numbers of many of the varieties considered, thus also illustrating how this powerful tool can be applied. The book is essentially self-contained, assuming only a basic knowledge of algebraic geometry; it is intended both for graduate students and research mathematicians interested in Hilbert schemes, enumertive geometry and moduli spaces.
650 0 _aGeometry, algebraic.
650 1 4 _aAlgebraic Geometry.
_0http://scigraph.springernature.com/things/product-market-codes/M11019
710 2 _aSpringerLink (Online service)
773 0 _tSpringer eBooks
776 0 8 _iPrinted edition:
_z9783662186046
776 0 8 _iPrinted edition:
_z9783540578147
830 0 _aMathematisches Institut der Universität und Max-Planck-Institut für Mathematik, Bonn ;
_v1572
856 4 0 _uhttps://doi.org/10.1007/BFb0073491
912 _aZDB-2-SMA
912 _aZDB-2-LNM
912 _aZDB-2-BAE
999 _c10265
_d10265