%0 Journal Article
%A Fernández Álvarez-Estrada, Ramón
%A Muñoz Sudupe, Antonio
%T Flow-gauge Slavnov-Taylor identities for Zwanziger's gauge fixing
%D 1988
%@ 0556-2821
%U https://hdl.handle.net/20.500.14352/59852
%X The generalization of the Slavnov-Taylor identities for the stochastically quantized Yang-Mills field theory with either Zwanziger gauge fixing or, equivalently, Faddeev-Popov Bow-gauge fixing in one higher dimension is presented. Those exact relationships among Green’s functions in the stochastically quantized theory are derived by extending suitably Slavnov's method. As a consequence there is no renormalization of the longitudinal part of Green’s functions in α=0, to all perturbative orders. Based on the general identities, the divergent longitudinal part of the two-point Green’s function is calculated to second order for α= 1, and it is found to agree with other independent calculations.
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