Classical Yang Mills equations with sources: Consequences of specific scalar potentials

Some well known gauge scalar potential very often considered or used in the literature are investigated by means of classical Yang Mills equations for $SU(2)$ subgroups $N_c=3$. By fixing a particular shape potential, resulting vector potentials and corresponding color-charges sources found. adopting spherical coordinate system, it is shown that spherically symmetric solutions, only dependent on radial coordinate, possible Abelian limit, otherwise, there must have angle-dependent component(s). The following solutions investigated: Coulomb non-spherically generalization, linear $A_0 (\vec{r}) \sim (\kappa r)$, Yukawa-type (C e^{-r/r_0}/r)$ finite spatial regions which assumes constant values. chromo-electric chromo-magnetic fields, as color-charge densities, found to strong deviations from configurations. We speculate these types configurations may contribute (or favor) (anisotropic) confinement mechanism since they should favor color charge-anti-charge three-color-charge) bound states intrinsically non with (asymmetric) fluxes. Specific conditions relations between parameters also presented.