A Definition of finite size, radiative and weak magnetism corrections

Click For Summary
Finite size corrections, radiative corrections, and weak magnetism corrections are important concepts in understanding the beta spectrum. These corrections account for various physical effects that influence beta decay processes. The discussion highlights the need for simpler explanations suitable for non-physics majors, particularly in the context of nuclear engineering. The original poster seeks clarification on these terms as they relate to their work on beta spectrum calculations. Engaging with experts in nuclear engineering may provide more targeted insights into these corrections and their implications.
angweieng
Messages
5
Reaction score
3
TL;DR
The simple explanation of these corrections and their impact on beta spectrum.
Hi all,

I would like to understand the definition of finite size correction, radiative correction and weak magnetism correction, with their impacts on the beta spectrum. I'm not a physics student, thus I would like to seek for a help about the simple explanation that can be understand by non-physics major.

Any help is really appreciated!
 
Physics news on Phys.org
angweieng said:
I'm not a physics student, thus I would like to seek for a help about the simple explanation that can be understand by non-physics major.
You have, however, posted this as an A-level thread, which suggests responses at the physics post-graduate level.

What subject is your major?
 
Nuclear engineering. I'm working on beta spectrum calculation and I saw a lot of these term from journal papers.
 
  • Like
Likes vanhees71 and PeroK
As it stands, your question is pretty open. Could you share a link or two to journal articles or papers you are looking at? To the readers of the thread, is there anyone with a nuclear engineering background who could be pinged that might be more helpful in the specific application of the OP's questions?
 
We often see discussions about what QM and QFT mean, but hardly anything on just how fundamental they are to much of physics. To rectify that, see the following; https://www.cambridge.org/engage/api-gateway/coe/assets/orp/resource/item/66a6a6005101a2ffa86cdd48/original/a-derivation-of-maxwell-s-equations-from-first-principles.pdf 'Somewhat magically, if one then applies local gauge invariance to the Dirac Lagrangian, a field appears, and from this field it is possible to derive Maxwell’s...