This could not be true in a gauge theory.

A theory with such a property is called a gauge theory.

All the fundamental interactions in nature are described by gauge theories.

These contributions to mathematics from gauge theory have led to a renewed interest in this area.

Most of the interesting Lie groups are non-abelian, and these play an important role in gauge theory.

It should not be confused with the related but distinct gauge theory gravity.

Gauge theories are usually discussed in the language of differential geometry.

Similar considerations describe the geometry of gauge theories in general.

The method is particularly appealing for the quantization of a gauge theory.

In gauge theory of dislocations, a field describes a distortion.

This motivated searching for a strong force gauge theory.

One can obtain the equations for the gauge theory by:

Non-abelian gauge theories are now handled by a variety of means.

He was one of the pioneers of the light front approach to gauge theories.

It is a configuration space of quantum gauge theory.

D-branes are thus gravitational sources, on which a gauge theory "lives".

Fock also determined the gauge theory for the wave equation.

Local symmetries play an important role in physics as they form the basis for gauge theories.

Gauge theories are used to model the results of physical experiments, essentially by:

The same can happen in other gauge theories.

For instance, the Standard Model is a chiral gauge theory.

A serious attempt by a physicist to explain gauge theory and the Standard Model.

So, it is important to come up with a supersymmetric generalization of gauge theories.

His research is on integrable systems, gauge theory and random matrices.

Since 1970 his interests shifted to Lattice gauge theory.