conformal

He is most known for his contributions to conformal field theory.

The critical point is described by a conformal field theory.

This is not the only way of generating such a conformal projection.

The point scale is independent of direction for a conformal transformation.

The study of such theories is conformal field theory.

Conformal radiation uses a computer to create a 3-dimensional picture of the tumor.

Below are five common strengths for each conformal coating chemistry.

Conformal gravity is an example of a 4-derivative theory.

The critical exponents can be computed from conformal field theory.

If instead angles are preserved, one speaks of conformal maps.

Being a conformal projection, angles are preserved around all locations.

In an appropriate sense, they depend only on the conformal structure of the manifold.

This projection is conformal, preserving angles but not areas or lengths.

This is a statistical mechanics model which also has a description in terms of conformal field theory.

The projection is conformal with a constant scale on the central meridian.

It also benefited from the conformal coating of the internal circuit board.

He was known for his research on complex analysis and in particular on conformal maps.

There are many chemistries of conformal coatings out on the market today.

The rest of the conformal group is spontaneously broken.

Its group of conformal transformations is none other than 'G'.

A conformal map is a transformation of the plane preserving angles.

In mathematics, a conformal map is a function which preserves angles.

An important family of examples of conformal maps comes from complex analysis.

Thus, Cannon's conjecture would be true if all such subdivision rules were conformal.

No map from the sphere to the plane can be both conformal and area-preserving.