Unquenching the gluon propagator with Schwinger-Dyson equations
A. C. Aguilar, D. Binosi, J. Papavassiliou

TL;DR
This paper uses Schwinger-Dyson equations to analyze how adding quark families affects the infrared behavior of the gluon propagator, revealing significant suppression and potential increases in effective gluon mass, with results aligning well with lattice data.
Contribution
It introduces a method to incorporate quark effects into the gluon propagator using Schwinger-Dyson equations and specific vertex ansätze, improving understanding of unquenched QCD.
Findings
Unquenched gluon propagator shows significant suppression in intermediate momentum.
Increasing quark families enhances the suppression effect.
Results agree well with available lattice data.
Abstract
In this article we use the Schwinger-Dyson equations to compute the nonperturbative modifications caused to the infrared finite gluon propagator (in the Landau gauge) by the inclusion of a small number of quark families. Our basic operating assumption is that the main bulk of the effect stems from the "one-loop dressed" quark loop contributing to the full gluon self-energy. This quark loop is then calculated, using as basic ingredients the full quark propagator and quark-gluon vertex; for the quark propagator we use the solution obtained from the quark gap equation, while for the vertex we employ suitable Ans\"atze, which guarantee the transversality of the answer. The resulting effect is included as a correction to the quenched gluon propagator, obtained in recent lattice simulations. Our main finding is that the unquenched propagator displays a considerable suppression in the…
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