A Possible Solution of the Renormalization Paradox: From the Hypothesis of “Structure-Particle” to the Higgs Boson Mass Passing through a Finite Lattice of Propagators at Non-Divergent Integration

We show a possible “solution” to the paradoxical aspect of the renormalization by defining the mass m as the oscillation frequency ω assigned to a particle built by a closed set of coupled field oscillators (Structure-Particle). This eliminates divergences in calculations of QED and interactions with W bosons because the mass (frequency) no longer has infinite values, the structure-particle has the finite dimension of a Compton length, and Feynman diagrams are replaced by finite lattices of non-divergent propagators in wavelengths. After, we show that the coupling of the oscillators at vertices of a W-lattice builds the geometric structure of W-boson and Higgs’s boson and, in final, by the geometric relations between them, we calculate the mass of Higgs boson, so demonstrating the validity of structure Hypothesis.