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Dijet mass up to four-loops with(out) {boldsymbol k}_(boldsymbol t) clustering
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Dijet mass up to four-loops with(out) {boldsymbol k}_(boldsymbol t) clustering
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We compute the invariant mass of dijets produced in $e^+ e^-$ annihilation processes up to four loops in perturbation theory for both anti-$k_t$ and $k_t$ jet algorithms. The calculations, performed within the eikonal approximation and employing strong-energy ordering, capture the full analytic structure of the leading Abelian and non-Abelian non-global logarithms, including full colour and jet-radius dependence. We evaluate the significance of these logarithms and the convergence of the four loop perturbative expansion by comparing with all-orders numerical results.
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Cited by 1 Pith paper
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$V/H$+Jet Production with the Cambridge/Aachen Algorithm
C/A clustering reduces non-global and clustering logarithms relative to k_t at three loops and behaves comparably to k_t at all orders in V/H+jet jet-mass predictions.
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