  We review the modern classical electrodynamics problems and present the
related main fundamental principles characterizing the electrodynamical
vacuum-field structure. We analyze the models of the vacuum field medium and
charged point particle dynamics using the developed field theory concepts.
There is also described a new approach to the classical Maxwell theory based on
the derived and newly interpreted basic equations making use of the vacuum
field theory approach. In particular, there are obtained the main classical
special relativity theory relations and their new explanations. The well known
Feynman approach to Maxwell electromagnetic equations and the Lorentz type
force derivation is also discussed in detail. A related charged point particle
dynamics and a hadronic string model analysis is also presented. We also
revisited and reanalyzed the classical Lorentz force expression in arbitrary
non-inertial reference frames and present some new interpretations of the
relations between special relativity theory and its quantum mechanical aspects.
Some results related with the charge particle radiation problem and the
magnetic potential topological aspects are discussed. The electromagnetic
Dirac-Fock-Podolsky problem of the Maxwell and Yang-Mills type dynamical
systems is analyzed within the classical Dirac-Marsden-Weinstein symplectic
reduction theory. The problem of constructing Fock type representations and
retrieving their creation-annihilation operator structure is analyzed. An
application of the suitable current algebra representation to describing the
non-relativistic Aharonov-Bohm paradox is presented. The current algebra
coherent functional representations are constructed and their importance
subject to the linearization problem of nonlinear dynamical systems in Hilbert
spaces is demonstrated.
