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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
  • About
  • Research
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  • Publications

On the maximal cut of Feynman integrals and the solution of their differential equations

Nuclear Physics B Elsevier 916 (2017) 94-116

Authors:

Amedeo Primo, Lorenzo Tancredi
More details from the publisher
Details from ArXiV

Two-loop electroweak corrections to Higgs–gluon couplings to higher orders in the dimensional regularization parameter

Nuclear Physics B Elsevier 916 (2017) 709-726

Authors:

Marco Bonetti, Kirill Melnikov, Lorenzo Tancredi
More details from the publisher
More details
Details from ArXiV

Higgs off-shell effects at NLO

Sissa Medialab Srl (2017) 402

Authors:

Raoul Röntsch, F Caola, M Dowling, K Melnikov, L Tancredi
More details from the publisher

Higher-Order QCD Corrections to Higgs Boson Transverse-Momentum Distribution

Frascati Physics Series 70 (2017) 27-31

Authors:

F Caola, K Kudashkin, JM Lindert, K Melnikov, PF Monni, L Tancredi, C Wever

Abstract:

We present up-to-date Standard Model theory predictions for the Higgs transverse-momentum (pâŠ1) distribution. In the region of intermediate values of transverse momenta we present the NNLL+NLO QCD predictions including both top and bottom quark contributions. At very large pâŠ1 2mtwe show the next-to-leading order QCD corrections to the production of the Higgs boson at the LHC.

Iterated integrations of complete elliptic integrals

Proceedings of Science 290 (2017)

Authors:

E Remiddi, L Tancredi

Abstract:

We study an elliptic generalization of multiple polylogarithms that appears naturally in the computation of the imaginary part of the two-loop massive sunrise graph with equal masses. The newly introduced functions fulfil non-homogeneous second order differential equations. As an important result, we introduce a concept of weight associated to the action of the second order differential operator and show how to classify the relations between the functions bottom up in their weight.

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