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Theoretical physicists working at a blackboard collaboration pod in the Beecroft building.
Credit: Jack Hobhouse

Dr Lorenzo Tancredi

Royal Society University Research Fellow (RSURF)

Sub department

  • Rudolf Peierls Centre for Theoretical Physics
lorenzo.tancredi@physics.ox.ac.uk
Rudolf Peierls Centre for Theoretical Physics
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  • Publications

Two-loop QCD corrections to the $V\to q\bar{q}g$ helicity amplitudes with axial-vector couplings

ArXiv 2211.13596 (2022)

Authors:

Thomas Gehrmann, Tiziano Peraro, Lorenzo Tancredi
Details from ArXiV

Beam functions for $N$-jettiness at N$^3$LO in perturbative QCD

ArXiv 2211.05722 (2022)

Authors:

Daniel Baranowski, Arnd Behring, Kirill Melnikov, Lorenzo Tancredi, Christopher Wever
Details from ArXiV

Tensor decomposition for multiloop, multileg helicity amplitudes

Sissa Medialab Srl (2022) 020
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Two-loop mixed QCD-EW corrections to qq¯ → Hg, qg → Hq, and q¯g → Hq¯

Journal of High Energy Physics Springer Nature 2022:6 (2022) 115

Authors:

Marco Bonetti, Erik Panzer, Lorenzo Tancredi

Abstract:

We compute the two-loop mixed QCD-Electroweak corrections to $ q\overline{q} $ → Hg and its crossed channels qg → Hq, $ \overline{q}g $ → $ H\overline{q} $, limiting ourselves to the contribution of light virtual quarks. We compute the independent helicity amplitudes as well as the form factors for this process, expressing them in terms of hyperlogarithms with algebraic arguments. The Feynman integrals are computed by direct integration over Feynman parameters and the results are expressed in terms of a basis of rational prefactors.
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Three-Loop Gluon Scattering in QCD and the Gluon Regge Trajectory.

Physical review letters 128:21 (2022) 212001

Authors:

Fabrizio Caola, Amlan Chakraborty, Giulio Gambuti, Andreas von Manteuffel, Lorenzo Tancredi

Abstract:

We compute the three-loop helicity amplitudes for the scattering of four gluons in QCD. We employ projectors in the 't Hooft-Veltman scheme and construct the amplitudes from a minimal set of physical building blocks, which allows us to keep the computational complexity under control. We obtain relatively compact results that can be expressed in terms of harmonic polylogarithms. In addition, we consider the Regge limit of our amplitude and extract the gluon Regge trajectory in full three-loop QCD. This is the last missing ingredient required for studying single-Reggeon exchanges at next-to-next-to-leading logarithmic accuracy.
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