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surface of general type造句

例句與造句

  1. Doing so, he obtains sharp bound on the number of quotient singularities on surfaces of general type.
  2. For surfaces of general type not much is known about their explicit classification, though many examples have been found.
  3. Mapping out the topological types that are realized as complex surfaces is called geography of surfaces . see surfaces of general type.
  4. For example, Bombieri showed in 1973 that the " d "-canonical map of any complex surface of general type is birational for every " d e " 5 ".
  5. The largest class, in some sense, was that of surfaces of general type : those for which the consideration of differential forms provides linear systems that are large enough to make all the geometry visible.
  6. It's difficult to find surface of general type in a sentence. 用surface of general type造句挺難的
  7. Fano surfaces are perhaps the simplest and most studied examples of irregular surfaces of general type that are not related to a product of two curves and are not a complete intersection of divisors in an Abelian variety.
  8. In algebraic geometry, a "'Fano surface "'is a surface of general type ( in particular, "'not "'a Fano variety ) whose points index the lines on a non-singular cubic threefold.
  9. Gieseker showed that there is a coarse moduli scheme for surfaces of general type; this means that for any fixed values of the Chern numbers " c " 1 2 and " c " 2, there is a quasi-projective scheme classifying the surfaces of general type with those Chern numbers.
  10. Gieseker showed that there is a coarse moduli scheme for surfaces of general type; this means that for any fixed values of the Chern numbers " c " 1 2 and " c " 2, there is a quasi-projective scheme classifying the surfaces of general type with those Chern numbers.
  11. If " X " is a surface of general type with c _ 1 ^ 2 = 3 c _ 2, so that equality holds in the Bogomolov Miyaoka Yau inequality, then proved that " X " is isomorphic to a quotient of the unit ball in { \ mathbb C } ^ 2 by an infinite discrete group.
  12. For example, he gave a new proof of a conjecture of Andr?Bloch ( 1926 ) about holomorphic curves in closed subvarieties of Abelian varieties, proved a conjecture of Shoshichi Kobayashi ( about the Kobayashi-hyperbolicity of generic hypersurfaces of high degree in projective " n "-dimensional space ) in the three-dimensional case and achieved partial results on a conjecture of Mark Green and Phillip Griffiths ( which states that a holomorphic curve on an algebraic surface of general type with c _ { 1 } ^ 2 > c _ 2 cannot be Zariski-dense ).

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