What is the strength of the strong force in N units

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SUMMARY

The strength of the strong force, quantified by the strong coupling constant \(\alpha_s\), varies significantly with momentum transfer. At low energies, \(\alpha_s\) is approximately 1, which is crucial for understanding quark models and nuclear static properties. At the mass of the Z vector boson, \(\alpha_s\) decreases to about 0.1. The effective area of the strong interaction operates at a typical length scale of 1 femtometer and an energy scale of 100 MeV, leading to a rough estimate of 16,000 N, although this value does not represent a conventional force.

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  • Understanding of quantum chromodynamics (QCD)
  • Familiarity with the concept of coupling constants
  • Knowledge of particle physics, specifically quark models
  • Basic principles of nuclear interactions
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Dilema
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In addition.
1. what is the presure of this force (alternativly wat is the efferctiv area it is acting on?...nucleai corrss section area?).
 
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At the scales over which the strong force is relevant, it is not really appropriate to speak about forces. It is more accurate to talk about the strong interaction.
 
The typical length scale of the strong interaction is 1 femtometer, and the typical energy is 100 MeV. If you divide the two, you get 16000 N. This is not a force on anything, but it gives a rough idea how strong the strong interaction is.
A crane can exert the same force on an object (e. g. to lift a car) - but the crane is made out of 1030 atoms, not just a single nucleus.
 
The strength of the strong force is usually given in terms of \alpha_s, the strong equivalent of the electromagnetic fine structure constant \alpha. A difference between them is that \alpha_s has a strong variation with momentum transfer in a given process.
\alpha_s is close to 1 at low energies, important for quark model and nuclear static properties, and about 0.1 around the mass of the Z vector boson. There are theoretical speculations that \alpha_s would approach \alpha as the momentum transfer became infinite.
 

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