Universal structure of subleading infrared poles in gauge theory amplitudes

We study the origin subleading soft and collinear poles of form factors and amplitudes in dimensionally-regulated massless gauge theories. In the case of form factors of fundamental fields, these poles originate from a single function of the coupling, denoted G(alpha(s)), depending on both the spin and gauge quantum numbers of the field. We relate G(alpha(s)) to gauge-theory matrix elements involving the gluon field strength. We then show that G(alpha(s)) is the sum of three terms: a universal eikonal anomalous dimension, a universal non-eikonal contribution, given by the coefficient B-delta(alpha(s)) of delta (1-z) in the collinear evolution kernel, and a process-dependent short-distance coefficient function, which does not contribute to infrared poles. Using general results on the factorization of soft and collinear singularities in fixed-angle massless gauge theory amplitudes, we conclude that all such singularities are captured by the eikonal approximation, supplemented only by the knowledge of B-delta(alpha(s)). We explore the consequences of our results for conformal gauge theories, where in particular we find a simple exact relation between the form factor and the cusp anomalous dimension.