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SLAC Publication: SLAC-PUB-17213
SLAC Release Date: January 18, 2018
Geometric Representation of Fundamental Particles' Masses
Spencer, James.
This paper explores potentially new areas of research based on a new representation of the lowest lying masses of the known particles (N-299) was introduced by employing a Riemann Sphere facilitating the interpretation of the N masses in terms of a single, hypothetical particle we call the Masson (M). Geometrically, its mass is the radius of the Riemann Sphere. Dynamically, its derived mass is near the mass of the only stable hadron regardless of whether it is determined from all N particles or... Show Full Abstract
This paper explores potentially new areas of research based on a new representation of the lowest lying masses of the known particles (N-299) was introduced by employing a Riemann Sphere facilitating the interpretation of the N masses in terms of a single, hypothetical particle we call the Masson (M). Geometrically, its mass is the radius of the Riemann Sphere. Dynamically, its derived mass is near the mass of the only stable hadron regardless of whether it is determined from all N particles or only the hadrons, the mesons or the baryons separately. Ignoring all other properties of these particles, it is shown that the eigenvalues, the polar representation Show Partial Abstract
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  • Interest Categories: Accelerator Physics, HEP Theory, Math and Math Physics, General Physics, Other Physics