Abstract

In this paper we consider a model in which the masses of elementary particles are formed and stabilized thanks to confining potential, which is caused by recoil momentum at emission of specific virtual bosons by particle itself. The calculation of this confining potential Ф(R) is carried out. It is shown that Ф(R) may be in the form const or const depending on continuous or discrete nature of the spectrum of emitted bosons.

Highlights

  • In the article the model of formation of mass of elementary particles is offered as a result of emitting of the special virtual bosons as spherical waves

  • It is supposed here that confining potential which is necessary for stabilizing of particle mass appears because of effect of impulse recoil, especially for electron, muon, pion, kaon and neutrino

  • In accordance with [1] [2] virtual rest energy of electron Е consists of two parts: surface energy of elastic shell Ws = σ 4πR2 and electrostatic energy of the charged surface We = e2 2R, where σ is the coefficient of surface tension of the shell, R is its radius, e2 = q2 4πε0, ε0 is dielectric constant of vacuum, q is an electron charge

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Summary

Introduction

Confining Potential, Origin of Mass of Particle, Stabilizing of Particle Mass, Virtual Bosons, Spherical Bosonic Wave, Origin of Neutrino Masses, Neutrino Mass Formula, Calculation of Neutrino Masses In the article the model of formation of mass of elementary particles is offered as a result of emitting of the special virtual bosons as spherical waves (conditionally we will name them as the bosons of Higgs).

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