stereographic projection

The horizon line on a stereographic projection is a perfect circle.

An extremely useful way to see this is via stereographic projection.

The extended plane can be identified with the sphere using a stereographic projection.

Under this stereographic projection the north pole itself is not associated with any point in the complex plane.

For instance, suppose that S is given coordinates by the stereographic projection.

The upper sphere is projected on a plane using the stereographic projection.

This situation is most easily visualized by using the stereographic projection described above.

The plane may be given a spherical geometry by using the stereographic projection.

He also published on the stereographic projection, algebra, and probability theory.

Under stereographic projection, it appears as ordinary translation along the real axis.

The stereographic projection relates to the plane inversion in a simple way.

The stereographic projection of a trace is an arc.

The isomorphism can be performed by a suitable stereographic projection.

Well, only if you've used the utterly obscure Gall's stereographic projection.

Stereographic projection plots can be carried out by a computer using the explicit formulas given above.

So the stereographic projection also lets us visualize planes as points in the disk.

Stereographic projection is also applied to the visualization of polytopes.

The stereographic projection has been used to map spherical panoramas.

Stereographic projection is a special case of sphere inversion.

Chapter 5 presents an introduction to complex arithmetic and stereographic projection.

Compare the formulae for stereographic projection between a sphere and a plane.

He was also author of a map of the moon produced by relief stereographic projection.

The data for an earthquake is plotted using a lower-hemisphere stereographic projection.

The stereographic projection solves this problem while introducing another.

Some fisheye lenses use a stereographic projection to capture a wide angle view.