renormalization

All this follows from the theory of the renormalization group.

The theory of renormalization group is based on this paradigm.

In fact, if there is any wave function renormalization, it most certainly will.

The success of the renormalization method resulted in little attention being paid to the subject for some time.

Since 1971 he has done work on renormalization theory.

This complication is taken into account by the renormalization group.

In other words the prize was for his constructive theory of the renormalization group.

He is credited with introducing the renormalization (1948) into field theory.

The renormalization process fails, however, when applied to the gravitational force.

A procedure called renormalization was developed to overcome this difficulty in the late 1940s.

These processes are important in the vacuum state and renormalization of a quantum field theory.

The renormalization scheme can depend on the type of particles that are being considered.

The "running" is determined by the beta-function and renormalization group.

Such theories are also known as fixed points of the corresponding renormalization group flow.

The origin of scaling functions can be seen from the renormalization group.

Renormalization schemes and the range of two nucleon effective field theory.

In the language of the renormalization group, this theory is known as the Gaussian fixed point.

It is also used in studies of turbulence, as well as the renormalization group.

Such unphysical results are corrected for using the technique of renormalization.

The parameter may be viewed as a renormalization of Newton's constant.

His work mainly affected the renormalization and the charm quark.

The renormalization group provides a detailed and quantitative explanation of critical phenomena.

The null coordinate corresponds to the running of the renormalization group.

The theory of the running of couplings is known as the renormalization group.

This argument is the underpinning of the theory of renormalization.