ample line bundle造句
例句與造句
- This is an example of an anti-ample line bundle.
- Moreover, they admit an ample line bundle and are thus projective.
- In particular, every ample line bundle is nef.
- Such criteria can be formulated using the notion of " very ample line bundles ".
- The further condition required is called " very ample " ( cf . very ample line bundle ).
- It's difficult to find ample line bundle in a sentence. 用ample line bundle造句挺難的
- These vector bundles arise as the zeroth direct images of the adjoint of an ample line bundle over the fibration.
- The "'Mumford Kempf theorem "'states that the fourth power of an ample line bundle is quadratically presented.
- Quadratic relations were provided by Bernhard Riemann . "'Koizumi's theorem "'states the third power of an ample line bundle is normally generated.
- In algebraic geometry, positive ( 1, 1 )-forms arise as curvature forms of ample line bundles ( also known as " positive line bundles " ).
- The existence of some ample line bundle on " X " is equivalent to " X " being a projective variety, so a Fano variety is always projective.
- The Kodaira embedding theorem claims that a positive line bundle is ample, and conversely, any ample line bundle admits a Hermitian metric with \ sqrt {-1 } \ Theta positive.
- The choice of a projective embedding of " X ", " modulo " projective transformations is likewise equivalent to the choice of a very ample line bundle on " X ".
- For a base field of characteristic zero, Giuseppe Pareschi proved a result including these ( as the cases " p " = 0, 1 ) which had been conjectured by Lazarsfeld : let " L " be an ample line bundle on an abelian variety " A ".
- If " X " is the toric variety corresponding to the normal fan of " P ", then " P " defines an ample line bundle on " X ", and the Ehrhart polynomial of " P " coincides with the Hilbert polynomial of this line bundle.
- Looking at the issue from the point of view of a given very ample line bundle giving rise to the projective embedding of " V ", such a line bundle ( invertible sheaf ) is said to be "'normally generated "'if " V " as embedded is projectively normal.
更多例句: 下一頁