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High Energy and Large Scale Structures as Gauge Invariant Spectra of Local Super-Symmetry

DOI: 10.4236/jmp.2018.95069, PP. 1143-1151

Keywords: Closed World Tubes, Fermion Generations, Gauge Transformations, Galactic Hierarchy

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Abstract:

The least massive fermion generation is attributed to an analogue of Weyl curvature which occurs when a closed, spin-\"\"string sweeps out a closed world tube: \"\", where S represents string length. A second order tube and consequent second order fermion mass are associated with a closed tube which circulates and itself sweeps out a closed tube: \"\". Finally a Kth order tube and kth order fermion generation are associated with the general expression \"\". By hypothesis six world tube orders establish an SU(3) symmetry and each closed tube interacts with a SUGRA connection of spin-\"\". Such connections can either be photon-fermion composites or composites that consist strictly of fermions. Interactions that involve no photons are, by hypothesis unobserved and are therefore associated with closed world tubes that are classified as dark mass-energy. It is demonstrated that interactions involving ordinary mass-energy are identities (e.g. interactions that are incapable of generating the proposed SU(3) symmetry). It is therefore concluded that dark mass-energy is a necessary condition for the SU(3) symmetry that by hypothesis characterizes the proposed model. Since 95% of the mass-energy in the universe is regarded as dark, the total mass-energy that constitutes the proposed SU(3) symmetry can be calculated as \"\" , where QL is a left-handed quark, where ΨL is a left-handed spin \"\" particle and where \"\" is a right-handed anti-lepton. Thus the mass-energy that is associated with the wave \"\" is about 1067 GeV/c2 (the approximate mass of a typical galaxy). This wave is regarded by hypothesis as a single galactic unit and as the ground state of a large-scale quantization; i.e. as the ground state of a series of abstract waves which mimic de Broglie waves in the sense that the ground state is a wave of one anti-node which oscillates about

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