Origin of Mass. Mass and Mass-Energy Equation from Classical-Mechanics Solution

Details Origin of Mass. Mass and Mass-Energy Equation from Classical-Mechanics Solution Origin of Mass. Mass and Mass-Energy Equation from Classical-Mechanics Solution

2005-01-07

arxiv.org/abs/physics/0501037v3

JXZJ&PIJ, Phys Essays 19, 544 (2006);Unification of Classical, Quantum and Relativistic Mechanics and the Four Forces, Nova Sc

Physics

General Physics

13 pages, no figure. Augmented introduction

Scientific paper

We establish the classical wave equation for a particle formed of a massless oscillatory elementary charge generally also traveling, and the resulting electromagnetic waves, of a generally Doppler-effected angular frequency $\w$, in the vacuum in three dimensions. We obtain from the solutions the total energy of the particle wave to be $\eng=\hbarc\w$, $2\pi \hbarc$ being a function expressed in wave-medium parameters and identifiable as the Planck constant. In respect to the train of the waves as a whole traveling at the finite velocity of light $c$, $\eng=mc^2$ represents thereby the translational kinetic energy of the wavetrain, $m=\hbarc\w/c^2$ being its inertial mass and thereby the inertial mass of the particle. Based on the solutions we also write down a set of semi-empirical equations for the particle's de Broglie wave parameters. From the standpoint of overall modern experimental indications we comment on the origin of mass implied by the solution.

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