Abstract
The [Formula: see text] super-YangâMills theory in the presence of the local composite operator [Formula: see text] is analyzed in the WessâZumino gauge by employing the Landau gauge fixing condition. Due to the supersymmetric structure of the theory, two more composite operators, [Formula: see text] and [Formula: see text], related to the SUSY variations of [Formula: see text] are also introduced. A BRST invariant action containing all these operators is obtained. An all-order proof of the multiplicative renormalizability of the resulting theory is then provided by means of the algebraic renormalization setup. Though, due to the nonlinear realization of the supersymmetry in the WessâZumino gauge, the renormalization factor of the gauge field turns out to be different from that of the gluino.
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