Maxwell’s Equations for the Electromagnetic Dynamic Dyon

This paper shows how Maxwell’s equations can be derived from first submicroscopic principles, which involves understanding the detailed structure of real physical space, that is, introducing basic concepts such as charge, electric and magnetic fields. Consideration at the level of elementary particles indicates that particles can be studied without involving the concept of electric current, although the presence of current density is an important component in Maxwell’s equations used in classical electrodynamics. A moving charged particle interacts with space organised in the form of a tessellattice, and this allows the identification of subtle nuances of the behaviour of the particle within the particle’s de Broglie wavelength $\lambda =\frac{h}{m\upsilon }$ . Namely, a charged particle behaves like a dynamic dyon, whose state periodically changes from the state of an electric charge to the state of a magnetic monopole with the spatial period $\lambda$ . Thus, Maxwell’s equations explicitly include the magnetic monopole as a source of the magnetic field, and therefore monopoles should appear in experiments conducted by particle physicists, although until now they have not focused on the direct manifestation of magnetic properties of elementary particles.