complex projective line造句
例句與造句
- The M鯾ius transformations are the projective transformations of the complex projective line.
- Examples include the real projective line, the complex projective line, and the projective line over quaternions.
- The Riemann sphere is one example of a complex algebraic manifold, since it is the complex projective line.
- Nevanlinna theory addresses the question of the distribution of values of a holomorphic curve in the complex projective line.
- The complex analog of the real projective line is the complex projective line; that is, the Riemann sphere.
- It's difficult to find complex projective line in a sentence. 用complex projective line造句挺難的
- In the case of a complex projective line, or the Riemann sphere, these transformation are known as M鯾ius transformations.
- A distinction between the terms arose when the distinction was clarified between the real projective plane and the complex projective line.
- In quantum mechanics, points on the complex projective line are natural values for photon relativistic model for the celestial sphere.
- For example, any line ( or smooth conic ) in the complex projective plane is biholomorphic to the complex projective line.
- The analogue for the complex projective plane is a'line'at infinity that is ( naturally ) a complex projective line.
- The formula given for above defines an explicit diffeomorphism between the complex projective line and the ordinary-sphere in-dimensional space.
- The middle dimension 2 is accounted for by the homology class of the complex projective line, or Riemann sphere, lying in the plane.
- For instance, M鯾ius transformations ( transformations of the complex projective line, or Riemann sphere ) are affine ( transformations of the complex plane ) if and only if they fix the point at infinity.
- The flag variety may be identified with the complex projective line with homogeneous coordinates and the space of the global sections of the line bundle is identified with the space of homogeneous polynomials of degree on.
- Just as the Riemann sphere needs a north pole point at infinity to close up the complex projective line, so a line at infinity succeeds in closing up the plane of dual numbers to a cylinder.
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