  I present a novel analytic framework for \(SU(N)\) Yang-Mills theory in the
four-dimensional continuum. Background and effective field theory techniques
are used to include non-perturbative contributions from cubic and quartic
interactions. This approach is inspired by Savvidy who claims that first-order
contributions from quartic interactions stabilize IR divergence found at
one-loop order, paving the way for IR finite Yang-Mills calculations. I assess
the validity of this claim and discuss the implications of my findings.
