  Some time ago Ranada (1989) obtained new nontrivial solutions of the
Maxwellian gauge fields without sources. These were reinterpreted in Kholodenko
(2015a) (part I) as particle-like (monopoles, dyons, etc.). They were obtained
by the method of Abelian reduction of the non-Abelian Yang-Mills functional.
The developed method uses instanton-type calculations normally employed for the
non-Abelian gauge fields. By invoking the electric-magnetic duality it then
becomes possible to replace all known charges/masses by the particle -like
solutions of the source-free Abelian gauge fields. To employ these results in
high energy physics, it is essential to to extend Ranada's results by carefully
analysing and classifying all dynamically generated knoted/linked structures in
gauge fields, including those discovered by Ranada. This task is completed in
this work. The study is facilitated by the recent progress made in solving the
Moffatt conjecture. Its essence is stated as follows: in steady incompressible
Euler-type fluids the streamlines could have knots/links of all types. By
employing the correspondence between the ideal hydrodynamics and
electrodynamics discussed in part I and by superimposing it with the already
mentioned method of Abelian reduction, it is demonstrated that in the absence
of boundaries only the iterated torus knots and links could be dynamically
generated. Obtained results allow to develop further particle-knot/link
correspondence studied in Kholodenko (2015b)
