Mechanical model of the inhomogeneous Maxwell's equations and of Lorentz transformations
Lachezar S. Simeonov

TL;DR
This paper introduces a mechanical model of the aether that reproduces Maxwell's equations with charges, maintains a conserved aether, and aligns with relativity through a statistical-mechanical interpretation of Lorentz transformations.
Contribution
It presents a novel mechanical aether model where charges are part of the aether, resolving conservation issues and providing a new interpretation of Lorentz transformations.
Findings
Aether is always conserved in the model.
Charge velocity coincides with aether velocity.
Length contraction and time dilation are explained via self-interaction.
Abstract
We present a mechanical model of a quasi-elastic body (aether) which reproduces Maxwell's equations with charges and currents. Major criticism against mechanical models of electrodynamics is that any presence of charges in the known models appears to violate the continuity equation of the aether and it remains a mystery as to where the aether goes and whence it comes. We propose a solution to the mystery - in the present model the aether is always conserved. Interestingly it turns out that the charge velocity coincides with the aether velocity. In other words, the charges appear to be part of the aether itself. We interpret the electric field as the flux of the aether and the magnetic field as the torque per unit volume. In addition we show that the model is consistent with the theory of relativity, provided that we use Lorentz-Poincare interpretation (LPI) of relativity theory. We make…
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Taxonomy
TopicsRelativity and Gravitational Theory · Advanced Mathematical Theories and Applications · Quantum Mechanics and Applications
