Generalized abelian gauge field theory under rotor model

Gauge field theory with rank-one $T_{\mu}$ is a quantum that describes the interaction of elementary spin-1 particles, which being massless to preserve gauge symmetry. In this paper, we give generalized, extended study abelian under successive rotor model in general $D$-dimensional flat spacetime for particles context higher order derivatives. We establish theorem $n$ contributes $\Box^n T^{\mu}$ fields integration-by-parts formalism action. This corresponds transformation $T^{\mu} \rightarrow \Box^n and strength $G_{\mu\nu}\rightarrow G_{\mu\nu} $ The $n=0$ case restores back standard theory. equation motion Noether's conserved current are also studied.