man@SUT
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I am a new member of the forum. I don't understand the physical meaning of the form factor. Could you help me?
The discussion clarifies the concept of form factor, particularly in high energy physics, where it is defined as the Fourier transforms of charge and current distributions. It serves as a measure of the strength of interactions, such as electrical and magnetic forces, and is frequently utilized in effective field theories. Additionally, a topological interpretation of form factor is mentioned, where its surface deformation during interactions provides insights into interaction strength. The relevance of form factor in Quantum Hadrons Dynamics (QHD) is also highlighted, with references to academic resources for further understanding.
PREREQUISITESPhysicists, students in high energy physics, researchers in particle interactions, and anyone interested in the mathematical frameworks of form factors and their applications in QHD.
Well, i guess there are other ways to look at it but the basic idea will be the "link to strength of interaction". I know there is also a topological explanation where you can plot the form factor as a surface. The deformation of that surface during an interaction gives an idea about what is going on and how strong that interaction is. In QHD (quantum hadro dynamics), this is used very often.man@SUT said:Thank you, Malon. I found this in the cross section of e-e+ to vector meson. Is there another meaning of form factor in high energy physics.
Mass ? Keep in mind that mass is not the coupling constant of electromagnetic or (in general) weak interactions. Again, read the definition in the paper, the key notion is the "squared four momentum Q² dependency" .man@SUT said:For invariant amplitude and invariant mass amplitude, I think they are the same. We calculate them on the way to find the cross section. So, how does it relate to mass if both are the same? I am a bit confused.