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We present analytic expressions of all integrals required to complete theexplicit evaluation of the real-virtual integrated counterterms needed todefine a recently proposed subtraction scheme for jet cross sections atnext-to-next-to-leading order in QCD. We use the Mellin-Barnes representationof these integrals in $4-2\epsilon$ dimensions to obtain the coefficients oftheir Laurent expansions around $\epsilon=0$. These coefficients are given bylinear combinations of multidimensional Mellin-Barnes integrals. We compute thecoefficients of such expansions in $\epsilon$ both numerically and analyticallyby complex integration over the Mellin-Barnes contours.

Analytic integration of real-virtual counterterms in NNLO jet cross sections II