The double-soft integral for an arbitrary angle between hard radiators
Fabrizio Caola, Maximilian Delto, Hjalte Frellesvig, Kirill Melnikov

TL;DR
This paper analytically computes the double-soft limit integrals in QCD for arbitrary angles between hard radiators, aiding the development of precise subtraction schemes for higher-order calculations.
Contribution
It provides the first analytical integration of double-soft eikonal functions at arbitrary angles, filling a key gap in soft-collinear subtraction methods.
Findings
Analytical expressions for double-soft integrals at arbitrary angles.
Facilitates more accurate and complete subtraction schemes in QCD calculations.
Supports higher-order perturbative QCD computations.
Abstract
We consider the double-soft limit of a generic QCD process involving massless partons and integrate analytically the double-soft eikonal functions over the phase-space of soft partons (gluons or quarks) allowing for an arbitrary relative angle between the three-momenta of two hard massless radiators. This result provides one of the missing ingredients for a fully analytic formulation of the nested soft-collinear subtraction scheme recently proposed by some of us.
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