Understanding Mass Quantization in Elementary Particles

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SUMMARY

The discussion centers on the concept of mass quantization in elementary particles, specifically addressing whether the discrete set of rest masses can be considered quantized. A formula is presented that relates the masses of spin 1/2 particles, such as electrons and protons, through the equation M_(e,p,W) = (2 S M_d)^(S C M) * M_s, indicating that these masses are indeed quantized. Additionally, evidence is mentioned regarding the quantization of unstable quark composite particle masses, reinforcing the idea of mass quantization in particle physics.

PREREQUISITES
  • Understanding of quantum mechanics and particle physics
  • Familiarity with spin quantum numbers and their significance
  • Knowledge of fundamental particles, specifically electrons, protons, and W particles
  • Basic grasp of mass-energy relationships in physics
NEXT STEPS
  • Research the implications of the mass quantization formula for particle interactions
  • Explore the concept of spin quantization in greater depth
  • Investigate the role of quark composite particles in mass quantization
  • Study the Standard Model of particle physics and its view on mass
USEFUL FOR

Physicists, students of quantum mechanics, and researchers in particle physics who are interested in the fundamental properties of mass and its quantization in elementary particles.

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Mass Quantization!

Homework Statement



Elementary particles seem to have a discrete set of rest masses.Can this be regarded as quantization of mass?

Homework Equations


The Attempt at a Solution



No,the rest masses are not found to be integral multiple of some fundamental mass unit.

Please check my answer.
 
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Re:Mass Quantization!

neelakash said:

Homework Equations


The Attempt at a Solution


.

Actually there is a rather simple spin quantized mass formula (relationship between) for the spin 1/2 electron, the spin 1/2 proton and the spin 1 W particles (if you ignore the SM view of mass).

Given the proton mass (M_p) and electron mass (M_e), take the mass value symmetrically between the proton and electron (M_s=sqrt(M_p*M_e)) and the mass distance (ratio) between the proton and electron (M_d=M_p/M_e). Denoting S as the spin quantum number (1/2, 1), C is the charge quantum number (+1, -1), and M is the matter quantum number (matter=+1 anti-matter=-1), then one has a single mass formula for the masses of the electron, proton and W particles ( M_(e,p,W) ) and their anti-particles given by

M_(e,p,W) = (2 S M_d)^(S C M) * M_s

This formula indicates that the masses of the fundamental particles are indeed quantized.

There is also evidence that unstable quark composite particle masses are also quantized. See "www.particlez.org"[/URL]

[quote="neelakash, post: 1514441"][h2]Homework Statement [/h2]

Elementary particles seem to have a discrete set of rest masses. Can this be regarded as quantization of mass?

[/QUOTE]

Quantization is one possible solution. Like stable orbital energy states (INTER-particle quantization?), quantization could result in stable particle energy states (INTRA-particle quantization?).
 
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