Illustrating Particle Mass Relations by Delta-c Mechanics
ORAL
Abstract
The purpose of this paper is to illustrate the procedures of Mechanics in calculating relative masses of the internal particles of the nucleus specifically the for this paper the relation between the Proton, Tauon, and the Z boson.
The concept of , mechanics which develops the binding mechanism for photons and particles extend to particles that bind closer than the Electron
It is found that accommodate particles with Compton radii smaller than the electron Compton radius, the energy relations must change.
The mass of particles normally increases with energy, and if energy is added to a mass particle, the mass also increases. This turns out not to be true in regard to nuclear processes. The mass of a particle inside the nucleus increases as the energy is extracted, thus the mass of a nuclear particle becomes a deficit of energy. Neither energy nor inertial mass can have negative values, implying, the ability to have cancelation. Energy and mass are conserved, but a nuclear particle represents a deficit in energy, meaning that is the more energy extracted the greater the mass. The nuclear particle appears as a hole into which a particle descends and increases in mass as energy is extracted.
For electrical and gravitational mass and energy , is always positive, but internal nuclear particles, is negative
To illustrate it, will be shown that a proton is a composition of two Tauons with an energy deficit equivalent to the Z boson
The binding of two tauons is shown to create the nucleus of the proton. The calculated mass relation between the binding of two tauons and the proton is: [(me/mTau)2]^(1/3)/8=(me/mProton) , The concepts are described in “Physics of Mechanics Revision Two “, DOI: 10.13140/RG.2.2.22242.81609.
Codata Tauon mass in electrons with error bars 3477.22(23) electron
Codata Proton mass in electrons with error bars 1836.1526734(56) electrons
Tauon mass result from included equ. with proton error bars 3477.188250(16) electrons
The concept of , mechanics which develops the binding mechanism for photons and particles extend to particles that bind closer than the Electron
It is found that accommodate particles with Compton radii smaller than the electron Compton radius, the energy relations must change.
The mass of particles normally increases with energy, and if energy is added to a mass particle, the mass also increases. This turns out not to be true in regard to nuclear processes. The mass of a particle inside the nucleus increases as the energy is extracted, thus the mass of a nuclear particle becomes a deficit of energy. Neither energy nor inertial mass can have negative values, implying, the ability to have cancelation. Energy and mass are conserved, but a nuclear particle represents a deficit in energy, meaning that is the more energy extracted the greater the mass. The nuclear particle appears as a hole into which a particle descends and increases in mass as energy is extracted.
For electrical and gravitational mass and energy , is always positive, but internal nuclear particles, is negative
To illustrate it, will be shown that a proton is a composition of two Tauons with an energy deficit equivalent to the Z boson
The binding of two tauons is shown to create the nucleus of the proton. The calculated mass relation between the binding of two tauons and the proton is: [(me/mTau)2]^(1/3)/8=(me/mProton) , The concepts are described in “Physics of Mechanics Revision Two “, DOI: 10.13140/RG.2.2.22242.81609.
Codata Tauon mass in electrons with error bars 3477.22(23) electron
Codata Proton mass in electrons with error bars 1836.1526734(56) electrons
Tauon mass result from included equ. with proton error bars 3477.188250(16) electrons
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Presenters
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DT Froedge
Formerly Auburn University
Authors
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DT Froedge
Formerly Auburn University