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classical algebraic geometry造句

例句與造句

  1. In classical algebraic geometry, we generalize the second point of view.
  2. See also glossary of commutative algebra, glossary of classical algebraic geometry, and glossary of ring theory.
  3. Affine geometry is one of the two main branches of classical algebraic geometry, the other being projective geometry.
  4. The change in terminology from around 1948 to 1960 is not the only difficulty in understanding classical algebraic geometry.
  5. Among his achievements in classical algebraic geometry are his work on the Schottky problem and generalizing the Torelli theorem.
  6. It's difficult to find classical algebraic geometry in a sentence. 用classical algebraic geometry造句挺難的
  7. This gives it further geometric importance, at least formally, as the Nullstellensatz underlies the development of much of classical algebraic geometry.
  8. Although Morrison began his career as a mathematician in classical algebraic geometry, in his later career he has also been a string theorist.
  9. The historical roots of the theory lie in the idea of the adjoint linear system of a linear system of divisors in classical algebraic geometry.
  10. Just as in classical algebraic geometry, any spectrum or projective spectrum is ( quasi ) compact, and if the ring in question is Noetherian then the space is a Noetherian space.
  11. In classical algebraic geometry ( that is, the part of algebraic geometry in which one does not use affine and projective varieties, it is useful to make this definition more explicit in both cases.
  12. In classical algebraic geometry, a generic point of an affine or projective algebraic variety of dimension " d " is a point such that the field generated by its coordinates has the transcendence degree " d " over the field generated by the coefficients of the equations of the variety.
  13. In the cases of most importance to classical algebraic geometry, for a non-singular complete variety " V " over a Igusa constructed an example of a smooth projective surface " S " with Pic 0 ( " S " ) non-reduced, and hence not an abelian variety.

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