Simple question on renormalization

In summary, the conversation discusses the integrant from negative infinity to positive infinity and from 2pi to zero, specifically in the context of circular areas and angles. The explanation is clear to the speaker and their assumption about the use of 2pi zero for angles is confirmed.
  • #1
moriheru
273
17
This is a ambarassingly simple question, the question is if my explantion is acceptable. I have come across the integrant form negative infinity to positive infinity and I have come across the integrand from 2pi to zero that is set equal to 1 and then abs value squared of the wavefunction and so on, this is all clear to me.
My explanation concernes the 2pi zero integrand, does one use this (2pi zero) because one is talking about a circular area?

Thanks, for clarifications
 
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  • #2
In depends on what's the variable integrated from 0 to [itex]2\pi[/itex]. If it's something like the azimuthal angle, then [itex][0,2\pi)[/itex] is simply the full domain.
 
  • #3
Yes something will angles. I guess my assumption is correct then if it concernes angles. Thankyou EInji
 

FAQ: Simple question on renormalization

What is renormalization?

Renormalization is a mathematical technique used in theoretical physics to remove divergences or infinities that arise in calculations of physical quantities. It involves adjusting parameters in a theory to account for the effects of high-energy particles that are not explicitly included in the theory.

Why is renormalization important?

Renormalization is important because it allows physicists to make meaningful predictions and calculations in theories that would otherwise be plagued with infinities. It is a crucial tool in understanding and describing the behavior of particles at high energies.

What is the process of renormalization?

The process of renormalization involves identifying and removing infinities that arise in calculations of physical quantities in a theory. This is done by adjusting the parameters in the theory to account for the effects of high-energy particles. The end result is a theory that is free of infinities and can be used to make meaningful predictions.

What are the applications of renormalization?

Renormalization has numerous applications in theoretical physics, particularly in the fields of particle physics and quantum field theory. It is used to describe the behavior of particles at high energies, to calculate scattering amplitudes, and to understand phase transitions in condensed matter systems.

What are the limitations of renormalization?

While renormalization is a powerful and widely used technique, it does have its limitations. One limitation is that it is only applicable to certain types of physical theories, such as quantum field theories. Additionally, the process of renormalization can be mathematically complex and may require advanced techniques and approximations.

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