Abstract
At hadron colliders, the leading production mechanism for a pair of photons is from quark-anti-quark annihilation at the tree level. However, due to large gluon-gluon luminosity, the loop-induced process $gg\to \gamma \gamma$ provides a substantial contribution. In particular, the amplitudes mediated by the top quark become important at the $t \bar t$ threshold and above. In this letter we present the first complete computation of the next-to-leading order (NLO) corrections (up to $\alpha_S^3$) to this process, including contributions from the top quark. These entail two-loop diagrams with massive propagators whose analytic expressions are unknown and have been evaluated numerically. We find that the NLO corrections to the top-quark induced terms are very large at low diphoton invariant mass $m(\gamma \gamma)$ and close to the $t \bar t$ threshold. The full result including five massless quarks and top quark contributions at NLO displays a much more pronounced change of slope in the $m(\gamma \gamma)$ distribution at $t \bar t$ threshold than at LO and an enhancement at high invariant mass with respect to the massless calculation.
Highlights
INTRODUCTIONThe production of a pair of photons (diphoton) is one of the most important processes at hadron colliders
The production of a pair of photons is one of the most important processes at hadron colliders
We have presented the first complete computation of the next-to-leading order (NLO) corrections to gg → γγ in the standard model, including both light-quarks and top-quark contributions
Summary
The production of a pair of photons (diphoton) is one of the most important processes at hadron colliders. Next-to-next-to-leading order (NNLO) corrections (at order α2S) have obtained [14,15] and are available in public codes such as 2γNNLO [14], MCFM [15] and MATRIX [16] At this order, a new channel arises, i.e., gluons can fuse into diphoton, a quantum process induced by loops of quarks [Fig. 1(a)]. When new physics resonances are produced mostly via gluon fusion, such as for example scalars and spin-2 particles, the SM contribution can interfere determining nontrivial structures like peak-dip (or dip-peak) or just dip structures [20], depending on the couplings and properties of the resonance As these new physics searches are motivated above the top pair threshold, including the top-quark contribution is essential. We compute the complete NLO corrections to the gluon fusion channel gg → γγ, including the top-quark contribution for the first time
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