Abstract

We employ a bispinor gap equation to study superfluidity at nonzero chemical potential, $\ensuremath{\mu}\ensuremath{\ne}0,$ in two- and three-color QCD, exploring the gap's sensitivity to the nature of the quark-quark interaction. The two-color theory, ${\mathrm{QC}}_{2}\mathrm{D},$ is an excellent exemplar; the order of truncation of the quark-quark scattering kernel K has no qualitative impact, which allows a straightforward elucidation of the effects of $\ensuremath{\mu}$ when the coupling is strong. In the three-color theory the rainbow-ladder truncation admits diquark bound states, a defect that is eliminated by an improvement of K. The corrected gap equation describes a superfluid phase that is semiquantitatively similar to that obtained using the rainbow truncation. A model study suggests that the width of the superfluid gap and the transition point in ${\mathrm{QC}}_{2}\mathrm{D}$ provide reliable quantitative estimates of those quantities in QCD.

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