Astroelectrons as Non-Dual Field Solutions

TL;DR

This paper analytically derives the continuous charge density of astroelectrons as solutions to Maxwell-Lorentz equations, proposing a non-dual field perspective where charge emerges from energy distributions rather than being fundamental.

Contribution

It introduces a novel non-dual electrodynamics framework where charge is a field distribution, not a basic concept, and derives the properties of astroelectrons as solutions.

Findings

Analytical expression for astroelectron charge density.

Charge as a nonlinear field distribution, not a fundamental property.

Unified field approach linking potential and energy-charge density.

Abstract

The continuous charge density of the r^{-4} radial astroelectron is found analytically from the Maxwell-Lorentz equations. The electric charge is not a basic concept, but is the nonlinear field distribution associated with the elementary self-energy density. The Poisson equation for the unified field carrier in non-dual electrodynamics locally relates the post-Coulomb potential with the energy-charge density. The local Maxwell equations maintain the global overlap of nonlocal electric energy-charges in the undivided Universe.