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词汇 birational
释义 BETA

Examples of birational


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Conjugating the map f may yield a birational map with a different degree sequence.
It should be emphasized that the degree sequence associated with a rational map is not invariant under birational conjugacy.
We have not studied what happens when one starts with a monomial map and conjugates it via a non-monomial birational map, obtaining (in general) a nonmonomial map.
This is equivalent to saying that they are birational to the product of a curve and a projective line.
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Blowups are the most fundamental transformation in birational geometry, because every birational morphism between projective varieties is a blowup.
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The plurigenera are important birational invariants of an algebraic variety.
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This morphism is birational for of dimension at most 2.
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Up to birational equivalence, these are categorically equivalent to algebraic function fields.
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The singularities of a curve are not birational invariants.
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Every variety of general type is extremely rigid, in the sense that its birational automorphism group is finite.
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So the minimal model conjecture would give strong information about the birational classification of algebraic varieties.
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In algebraic terms, two varieties over a field "k" are birational if and only if their function fields are isomorphic as extension fields of "k".
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A morphism of varieties is birational if it restricts to an isomorphism between dense open subsets.
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Among his main contributions to algebraic geometry are studies of birational invariants of algebraic varieties, singularities and algebraic surfaces.
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Its goal is to construct a birational model of any complex projective variety which is as simple as possible.
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Since its introduction it has proved to be quite useful in various branches of algebraic geometry, most notably birational geometry and singularity theory.
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The weak factorization theorem says that every birational map can be factored as a composition of particularly simple blowups.
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In particular, if "f" is birational, then the fibers of unibranch points are connected.
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