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In [[mathematics]], specifically [[algebraic geometry]], the '''valuative criteria''' are a collection of results that make it possible to decide whether a morphism of [[algebraic variety|algebraic varieties]], or more generally [[scheme (mathematics)|scheme]]s, is [[universally closed]], [[separated]], or [[proper morphism|proper]].
 
== Statement of the valuative criteria ==
Recall that a [[valuation ring]] A is a domain, so if ''K'' is the [[field of fractions]] of ''A'', then Spec ''K'' is the [[generic point]] of Spec ''A''.  
 
Let ''X'' and ''Y'' be schemes, and let ''f'' : ''X'' &rarr; ''Y'' be a morphism of schemes. Then the following are equivalent:
#''f'' is separated (resp. universally closed, resp. proper)
#''f'' is [[quasi-separated]] (resp. quasi-compact and separated, resp. of finite type) and for every valuation ring ''A'', if ''Y' '' = Spec ''A'' and ''X' '' denotes the generic point of ''Y' '', then for every morphism ''Y' '' &rarr; ''Y'' and every morphism ''X' '' &rarr; ''X'' which lifts the generic point, then there exists at most one (resp. at least one, resp. exactly one) lift ''Y' '' &rarr; ''X''.
 
The lifting condition is equivalent to specifying that the natural morphism
:<math>\text{Hom}_Y(Y', X) \to \text{Hom}_Y(\text{Spec} K, X)</math>
is injective (resp. surjective, resp. bijective).
 
== References ==
*{{cite journal
| last = Grothendieck
| first = Alexandre
| authorlink = Alexandre Grothendieck
| coauthors = [[Jean Dieudonné]]
| year = 1961
| title = Éléments de géométrie algébrique (rédigés avec la collaboration de Jean Dieudonné) : II. Étude globale élémentaire de quelques classes de morphismes | journal = Publications Mathématiques de l'IHÉS
| volume = 8
| pages = 5–222
  | url = http://www.numdam.org:80/numdam-bin/feuilleter?id=PMIHES_1961__8_
}}
 
[[Category:Algebraic geometry]]
[[Category:Scheme theory]]
 
{{algebra-stub}}

Revision as of 21:36, 20 October 2013

In mathematics, specifically algebraic geometry, the valuative criteria are a collection of results that make it possible to decide whether a morphism of algebraic varieties, or more generally schemes, is universally closed, separated, or proper.

Statement of the valuative criteria

Recall that a valuation ring A is a domain, so if K is the field of fractions of A, then Spec K is the generic point of Spec A.

Let X and Y be schemes, and let f : XY be a morphism of schemes. Then the following are equivalent:

  1. f is separated (resp. universally closed, resp. proper)
  2. f is quasi-separated (resp. quasi-compact and separated, resp. of finite type) and for every valuation ring A, if Y' = Spec A and X' denotes the generic point of Y' , then for every morphism Y' Y and every morphism X' X which lifts the generic point, then there exists at most one (resp. at least one, resp. exactly one) lift Y' X.

The lifting condition is equivalent to specifying that the natural morphism

HomY(Y,X)HomY(SpecK,X)

is injective (resp. surjective, resp. bijective).

References

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