complete intersection造句

例句与造句

1. or ultimately that R = T, indicating a complete intersection.
2. This is the algebraic analogue of the geometric notion of a complete intersection.
3. The Hodge numbers of complex smooth complete intersections were worked out by Kunihiko Kodaira.
4. In general abelian varieties are not complete intersections.
5. If there is only one component the polynomials define a surface, which is a complete intersection.
6. It's difficult to find complete intersection in a sentence. 用complete intersection造句挺难的
7. There is also a recursive characterization of local complete intersection rings that can be used as a definition, as follows.
8. Mazur defined a morphism to be "'syntomic "'if it is flat and locally a complete intersection.
9. A local complete intersection ring is a completion is the quotient of a regular local ring by an ideal generated by a regular sequence.
10. If \ operatorname { Spec } B is regularly embedded into a regular scheme, then " B " is a complete intersection ring.
11. A complete intersection has a " multidegree ", written as the tuple ( properly though a multiset ) of the degrees of defining hypersurfaces.
12. If there is complete intersection, i . e . all Portuguese are also in the Brazilian group, the lower bound is 83.11 %.
13. The second deviation ? 2 vanishes exactly when the ring " R " is a complete intersection ring, in which case all the higher deviations vanish.
14. Its degree is 3, so to be an ideal-theoretic complete intersection it would have to be the intersection of two surfaces of degrees 1 and 3, by the hypersurface B閦out theorem.
15. In general, essentially the same argument applies using a more general version of the Clifford inequality for local complete intersections with a dualising line bundle and 1-dimensional sections in the trivial line bundle.
16. More refined information is available, for larger values of " g ", but in these cases canonical curves are not generally complete intersections, and the description requires more consideration of commutative algebra.
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