The substructure of a Quantum Oscillator field (original) (raw)
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Here, we report a summary of some works already published. We highlight the existence of a new paradigm in physics of hadrons, based on the idea that quarks, and hadrons are geometric structures of coupled quantum oscillators. The geometric form is "Aurea" (golden), and, so, the representative model is called Aurum Geometric Model (AGM). To realize these structures, the quantum oscillators must be to structure at sub-oscillators, and half-quanta (IQO). To a structure-particle, we associate a structure equation, and, by, an appropriate mathematic procedure, we find the values of hadronic masses, like quarks, mesons, and nucleons.
Progress of Theoretical Physics, 1980
The algebra of subquark charges is discussed in a subquark model in which leptons and quarks are made of an isospin-doublet spin or subquark "wakem" and a color-quartet scalar subquark "chrom ". The unitarity of the quark (or lepton) mixing matrix for the weak charged currents is shown to hold due to the SU(2) algebra of subquark isospin charges. It is also shown that the mixing matrix element decreases as fast as or faster than the inverse of quark (or lepton) mass difference. If isospin-color changing supersymmetric charges of subquark are included, the algebra is not closed. The energy-momentum operator can, however, be expressed as the supersymmetric charge squared as usual if there are twice as many chroms as wakems, which is the case. Possible symmetry-breaking and quantum number dependence of the lepton and quark mass spectra are conjectured. § l.
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Charge algebra within infinite particles
Il Nuovo Cimento A, 1973
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The Elementary Particles of Quantum Fields
Entropy
The elementary particles of relativistic quantum field theory are not simple field quanta, as has long been assumed. Rather, they supplement quantum fields, on which they depend on but to which they are not reducible, as shown here with particles defined instead as a unified collection of properties that appear in both physical symmetry group representations and field propagators. This notion of particle provides consistency between the practice of particle physics and its basis in quantum field theory.