Abstract:   Waves of all types are described mathematically using partial differential equations. Here, departing from this tradition, I describe waves using a novel system of three simultaneous vector algebraic equations: which define Maxwellian wave dynamics for any fields and that support wave action and a velocity vector. That is is a novel reformulation of the Maxwell equations in vacuum. Furthermore, the expressions for the permittivity , permeability and the magnetic flux density , in terms of action , elementary charge and speed of light , are obtained by manipulating with the assumption that an EM-wave has action and transports charge. As an application of I show that three dimensional spherical EM-wave structures do exist, in theory at least. They are stationary with finite dimensionality and could provide the basis for describing EM-solitons, which in turn could be used to describe many natural phenomena, including ball lightning among others. Instead of working with fields I reformulate in terms of flux vectors and . Using I describe rotary waves (propeller-like instead of ripples on a pond) and show that rotary waves could be the basis to describe particles, physically, as solitons in terms of Maxwellian wave dynamics.

Key Words:   General Maxwellian Dynamics, Wave equation, Maxwell equations, EM-waves, EM-soliton, Ball lightning, Bimodal waves, Particles as waves

Posted in:   2 Bimodal Waves in Vacuum

Article Reference:   1673

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