Examples of 'renormalization' in a sentence

Meaning of "renormalization"

renormalization (noun) - Renormalization is a concept in quantum field theory where certain infinities in calculations are absorbed into physical parameters to produce finite and meaningful results. It is a technique used to address mathematical inconsistencies in the theory
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  • Any of several techniques in statistical mechanics and quantum electrodynamics used to construct mathematical relationships between observable quantities.

How to use "renormalization" in a sentence

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renormalization
For the renormalization equations see ref.
Fed to stay on policy renormalization path.
Only after renormalization can gauge invariance be recovered.
It was embodied in his fundamental work on the renormalization group.
On the renormalization and quasiconformal rigidity of quadratic polynomials.
Fifty years of the renormalization group.
Renormalization group theory of critical phenomena.
A pedestrian introduction to renormalization and the renormalization group.
This argument is the underpinning of the theory of renormalization.
This involves a renormalization of the theory.
This equation arises in the framework of renormalization group.
Functional renormalization group study of quantum spin chains.
This procedure was named renormalization.
His PhD thesis was on renormalization of interacting fields in curved spacetime.
So there is no need for renormalization.

See also

We evaluated the renormalization due to impurities for thermal conductance.
This complication is taken into account by the renormalization group.
Renormalization group in internal space.
The origin of the renormalization group.
Renormalization of sine gordon theory.
Under the renormalization group.
This is achieved through renormalization.
Techniques for renormalization will be discussed in more detail below.
This scheme for getting rid of infinities is called renormalization.
Then the period doubling renormalization in the asymmetric case is treated.
The mathematical procedure for removing infinities is known as renormalization.
We conclude with an outlook of the renormalization program in spinfoam quantum gravity.
No renormalization takes place.
The existence of this energy difference is called band gap renormalization.
Renormalization is well known to those skilled in the art of arithmetic coding.
All this follows from the theory of the renormalization group.
The renormalization group provides a detailed and quantitative explanation of critical phenomena.
The full specification of a quantization procedure requires methods of performing renormalization.
Analytic continuation leads to the finite renormalization of a quantum field theory.
The renormalization scheme can depend on the type of particles that are being considered.
The phase diagram is established using the functional renormalization group.
These relations are a generalization of the renormalization group equations for nonrenormalizable theories.
The procedure for the removal of these infinities is called renormalization.
Among the aspects considered is the renormalization of the propagators and vertex.
The main difficulty in this way is to ensure cancellation of infinities after renormalization.
This is particularly useful in some renormalization procedures as well as lattice gauge theory.
The concept of added mass is arguably the first example of renormalization in physics.
The vector renormalization constant was determined in the nucleon sector with improved precision.
This concept links to the essence of renormalization and scaling in many problems.
Ultraviolet divergences in perturbative quantum field theory are dealt with in renormalization.
We discuss the principles of renormalization and loop integrals calculations with dimensional regularization.
In order to measure the fractal dimension of networks we add the concept of renormalization.
Advances in the density matrix renormalization group method for use in quantum chemistry.
This problem can be well understood by the method of the renormalization group.
His research focuses on renormalization techniques and computation of holographic properties of gravity actions.

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