Unitary Mass Representation in the Generalized Newton's Laws
POSTER
Abstract
This paper gives the topological quantum mass representation of New Physics, which is based on a closed twist complex Fu-Xi torus in unitary space-time. It includes 5 mass domains:
1. Photon Domain: the photon mass is mγ=sin(1/2π) =0.15848...kg or 8.9620 ... MeV, its limit ->0.
2. Photon – Electron Coherent Domain: the electron mass is me = 0.5 ... MeV.
3. Electron Domain: the electron mass me =1/2 is the real part of zero points of complex Riemann zeta functions.
4. Electron - Proton Coherent Domain: the mass of a proton mp = 5/3 = 1+ Gnewton or 1.6666... kg = 3π = 9.42477... MeV. The mass ratio of proton and electron: μ = mp/me= 6π ≈1884....
5. Proton or Graviton Domain: the mass of a graviton is cos(1/2π) = 0.98737... kg or 55.83398 ... MeV. Limit mass -> 1 ... MeV = Id.
Boltzmann Constant kB = 8 √3, Planck Constant h = 2π√3 and G=2/3 construct a principal scheme of the GNL theory, for example, the mass of a top quark is mtop=√3 = 173.20... MeV, which is just a maximum value of mass deformation growth under dual gravity stat, i.e. at Newton's mechanical state.
Above all data connect closely with the Generalized Newton’s Laws:
Gmv = 1 = Id, G[0,2], for a spacial coherent phase transition state:
G= Gcoh = Gnewton =2/3 = 0.666 ...10-10 m3kg-1s-2
M-V transform law: m = √(1 - v/4).
1. Photon Domain: the photon mass is mγ=sin(1/2π) =0.15848...kg or 8.9620 ... MeV, its limit ->0.
2. Photon – Electron Coherent Domain: the electron mass is me = 0.5 ... MeV.
3. Electron Domain: the electron mass me =1/2 is the real part of zero points of complex Riemann zeta functions.
4. Electron - Proton Coherent Domain: the mass of a proton mp = 5/3 = 1+ Gnewton or 1.6666... kg = 3π = 9.42477... MeV. The mass ratio of proton and electron: μ = mp/me= 6π ≈1884....
5. Proton or Graviton Domain: the mass of a graviton is cos(1/2π) = 0.98737... kg or 55.83398 ... MeV. Limit mass -> 1 ... MeV = Id.
Boltzmann Constant kB = 8 √3, Planck Constant h = 2π√3 and G=2/3 construct a principal scheme of the GNL theory, for example, the mass of a top quark is mtop=√3 = 173.20... MeV, which is just a maximum value of mass deformation growth under dual gravity stat, i.e. at Newton's mechanical state.
Above all data connect closely with the Generalized Newton’s Laws:
Gmv = 1 = Id, G[0,2], for a spacial coherent phase transition state:
G= Gcoh = Gnewton =2/3 = 0.666 ...10-10 m3kg-1s-2
M-V transform law: m = √(1 - v/4).
Presenters
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Zhi an Luan
University of British Columbia
Authors
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Zhi an Luan
University of British Columbia