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Ugo Aglietti

Researcher at Sapienza University of Rome

Publications -  66
Citations -  1862

Ugo Aglietti is an academic researcher from Sapienza University of Rome. The author has contributed to research in topics: Quantum chromodynamics & Resummation. The author has an hindex of 19, co-authored 63 publications receiving 1719 citations. Previous affiliations of Ugo Aglietti include CERN & California Institute of Technology.

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Two-loop light fermion contribution to Higgs production and decays

TL;DR: In this article, the electroweak corrections due to light fermions to the production cross section σ(gg! H) and to the partial decay widths (H! γ γ) and ( H! g g) were computed in terms of generalized harmonic polylogarithms.
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Analytic results for virtual QCD corrections to Higgs production and decay

TL;DR: In this paper, the authors considered the production of a Higgs boson via gluon-fusion and its decay into two photons and computed the NLO virtual QCD corrections to these processes in a general framework in which the coupling of the Higgs particle to the external particles is mediated by a colored fermion and a colored scalar.
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Master integrals with 2 and 3 massive propagators for the 2-loop electroweak form factor—planar case

TL;DR: In this paper, the master integrals containing 2 and 3 massive propagators entering the planar amplitudes of the 2-loop electroweak form factor were computed in terms of a new class of 1-dimensional harmonic polylogarithms of the variable x = − s / m 2, with e = 2 − D / 2, D the space-time dimension and s the center-of-mass energy squared.
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Master integrals with one massive propagator for the two-loop electroweak form factor

TL;DR: In this paper, the authors derived large-momentum expansions of the master integrals, i.e., expansions for | s |⪢ m 2, which are relevant for the study of infrared properties of the Standard Model.
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The two loop crossed ladder vertex diagram with two massive exchanges

TL;DR: In this article, the (three) master integrals for the crossed ladder diagram with two exchanged quanta of equal mass are computed and the differential equations obeyed by these integrals are used to generate power series expansions centered around all the singular (plus some regular) points, which are then matched numerically with high accuracy.