scheme theory造句

This equivalence is one of the starting points of scheme theory.
This point of view is developed further in function field ( scheme theory ).
Ringed spaces appear in analysis as well as complex algebraic geometry and scheme theory of algebraic geometry.
Strongly based on commutative algebra, scheme theory allows a systematic use of methods of topology and homological algebra.
In coding theory, association scheme theory is mainly concerned with the designs in polynomial-type association schemes.
It's difficult to find scheme theory in a sentence. 用scheme theory造句挺难的

The morphism taking a complete variety to a point is a proper morphism, in the sense of scheme theory.
This theory is still foundational, and also had an influence on the ( technically very different ) scheme theory of Grothendieck.
In scheme theory, the spectrum of an integral domain has a unique generic point, which is the minimal prime ideal.
In scheme theory, though, from 1957, generic points returned : this time " ?la Zariski ".
In general scheme theory, every scheme is the union of its irreducible components, but the number of components is not necessary finite.
From the point of view of scheme theory these cases may be dealt with on the same footing by means of the Proj construction.
In the most general setting, that of modern scheme theory, we take the latter point of view above as a point of departure.
Mappings created by fibre product with ? *, i . e . base changes, tend in scheme theory to be called " geometric Frobenius ".
All these notions are widely used in algebraic geometry and are the basic technical tools for the definition of scheme theory, a generalization of algebraic geometry introduced by Grothendieck.
In fact, the abstract definition in scheme theory of invertible sheaf can be replaced by the condition of being " locally free, of rank 1 ".

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