Smoothness, semi-stability and alterations

Identifieur interne : 001A48 ( Main/Exploration ); précédent : 001A47; suivant : 001A49

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Smoothness, semi-stability and alterations

Auteurs : A. J. De Jong [États-Unis]

Source :

• Publications Mathématiques de l'Institut des Hautes Études Scientifiques [ 0073-8301 ] ; 1996-12-01.

RBID : ISTEX:C36DBA9B29107E61D45B9989A73514502D65F30A

English descriptors

• KwdEn :
  • 6tale, Affine, Alteration, Base change, Birational, Closure, Codimension, Cohomology, Crossings divisor, Discrete valuation rings, Disjoint, Disjoint sections, Distinct points, Divisor, Dtale, Equidimensional, Fibre, Field extension, Field extensions, Finite, Finite 6tale, Finite dtale, Finite extension, Finite group, Finite morphism, Finite presentation, Finite type, Finite unramified, Function field, Generic, Generic fibre, Generic point, Generic points, Genus, Geometric fibres, Geometric point, Geometric points, Homomorphism, Ideal sheaf, Induction hypothesis, Integral scheme, Inventiones mathematicae, Inverse image, Irreducible, Irreducible component, Irreducible components, Isomorphism, Jong, Linear subvariety, Local description, Local ring, Locus, Modification, Morphism, Neighbourhood, Noetherian, Noetherian scheme, Nonempty, Nonempty subset, Normal crossings divisor, Normal scheme, Normalization, Normalization morphism, Open immersion, Open neighbourhood, Open subscheme, Projection morphism, Projective, Projective alteration, Projective alterations, Projective morphism, Projective scheme, Projective split curve, Projective varieties, Projective variety, Proper morphism, Pure codimension, Pure dimension, Regular scheme, Residue field, Schematic closure, Scheme spec, Singular locus, Singular point, Singular points, Singularity, Smooth locus, Spec, Special fibre, Split curve, Stable curve, Stable curves, Strict pair, Strict pairs, Subscheme, Subset, Suffices, Valuation ring.
• Teeft :
  • 6tale, Affine, Alteration, Base change, Birational, Closure, Codimension, Cohomology, Crossings divisor, Discrete valuation rings, Disjoint, Disjoint sections, Distinct points, Divisor, Dtale, Equidimensional, Fibre, Field extension, Field extensions, Finite, Finite 6tale, Finite dtale, Finite extension, Finite group, Finite morphism, Finite presentation, Finite type, Finite unramified, Function field, Generic, Generic fibre, Generic point, Generic points, Genus, Geometric fibres, Geometric point, Geometric points, Homomorphism, Ideal sheaf, Induction hypothesis, Integral scheme, Inventiones mathematicae, Inverse image, Irreducible, Irreducible component, Irreducible components, Isomorphism, Jong, Linear subvariety, Local description, Local ring, Locus, Modification, Morphism, Neighbourhood, Noetherian, Noetherian scheme, Nonempty, Nonempty subset, Normal crossings divisor, Normal scheme, Normalization, Normalization morphism, Open immersion, Open neighbourhood, Open subscheme, Projection morphism, Projective, Projective alteration, Projective alterations, Projective morphism, Projective scheme, Projective split curve, Projective varieties, Projective variety, Proper morphism, Pure codimension, Pure dimension, Regular scheme, Residue field, Schematic closure, Scheme spec, Singular locus, Singular point, Singular points, Singularity, Smooth locus, Spec, Special fibre, Split curve, Stable curve, Stable curves, Strict pair, Strict pairs, Subscheme, Subset, Suffices, Valuation ring.

Url:

• https://api.istex.fr/document/C36DBA9B29107E61D45B9989A73514502D65F30A/fulltext/pdf

DOI: 10.1007/BF02698644

Affiliations:

• États-Unis
• New Jersey
• Princeton (New Jersey)
• Université de Princeton

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