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Connectedness of the Hilbert scheme

Identifieur interne : 003195 ( Istex/Checkpoint ); précédent : 003194; suivant : 003196

Connectedness of the Hilbert scheme

Auteurs : Robin Hartshorne

Source :

RBID : ISTEX:EDBF1F3F417F6A552C57FDAAC05E059264879030

English descriptors


Url:
DOI: 10.1007/BF02684803


Affiliations:


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ISTEX:EDBF1F3F417F6A552C57FDAAC05E059264879030

Le document en format XML

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<term>Same hilbert polynomial</term>
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<term>Coherent sheaves</term>
<term>Connectedness</term>
<term>Discrete valuation ring</term>
<term>Disjoint</term>
<term>Exact sequence</term>
<term>Extension field</term>
<term>Fibre</term>
<term>Finite type</term>
<term>First place</term>
<term>First statement</term>
<term>Functor</term>
<term>Functors</term>
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<term>Generic point</term>
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<term>Hilbert polynomials</term>
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<term>Homomorphism</term>
<term>Independent indeterminates</term>
<term>Indeterminates</term>
<term>Irreducible</term>
<term>Irreducible components</term>
<term>Irredundant</term>
<term>Irredundant intersection</term>
<term>Isomorphism</term>
<term>Linear specialization</term>
<term>Linear specializations</term>
<term>Local domain</term>
<term>Monomial</term>
<term>Monomial ideals</term>
<term>Monomials</term>
<term>Morphism</term>
<term>Noetherian</term>
<term>Noetherian preschemes</term>
<term>Numerical polynomial</term>
<term>Open subset</term>
<term>Polynomial ring</term>
<term>Prescheme</term>
<term>Preschemes</term>
<term>Prime cycle</term>
<term>Prime cycles</term>
<term>Prime ideals</term>
<term>Prime sequence</term>
<term>Projective</term>
<term>Projective space</term>
<term>Quotient</term>
<term>Quotient field</term>
<term>Rational curve</term>
<term>Representable</term>
<term>Residue field</term>
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<term>Same dimension</term>
<term>Same hilbert polynomial</term>
<term>Sheaf</term>
<term>Spec</term>
<term>Subprescheme</term>
<term>Subpreschemes</term>
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<term>Subset</term>
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