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Stefano Forte

Researcher at University of Milan

Publications -  69
Citations -  1793

Stefano Forte is an academic researcher from University of Milan. The author has contributed to research in topics: Parton & Perturbative QCD. The author has an hindex of 23, co-authored 69 publications receiving 1623 citations. Previous affiliations of Stefano Forte include Istituto Nazionale di Fisica Nucleare & University of Barcelona.

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The SM and NLO multileg working group: Summary report

TL;DR: In this paper, the authors summarized the activities of the SM and NLO Multileg Working Group of the Workshop "Physics at TeV Colliders", Les Houches, France 8-26 June, 2009.
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Resummation of singlet parton evolution at small x

TL;DR: In this article, an improvement of the splitting functions at small x was proposed, which overcomes the apparent problems encountered by the BFKL approach and leads to good apparent convergence, and a description of scaling violations valid both at large and small x.
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Factorization and Resummation of Small x Scaling Violations with Running Coupling

TL;DR: In this paper, the authors discuss the inclusion of running coupling effects in perturbative small x evolution equations, and show that a running coupling BFKL-like x -evolution equation is fully compatible, up to higher twist corrections, with the standard factorized perturbation evolution of parton distributions.
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Les Houches 2019: Physics at TeV Colliders: Standard Model Working Group Report

TL;DR: The proceedings of the 2019 Les Houches workshop on physics at TeV colliders as discussed by the authors dealt with new developments for high precision Standard Model calculations, the sensitivity of parton distribution functions to the experimental inputs, new developments in jet substructure techniques and a detailed examination of gluon fragmentation at the LHC, issues in the theoretical description of the production of Standard Model Higgs bosons and how to relate experimental measurements.
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SUMMATION OF LEADING LOGARITHMS AT SMALL x

TL;DR: In this article, the authors show how perturbation theory may be reorganized to give splitting functions which include order by order convergent sums of all leading logarithms of x and Q 2, allowing stable perturbative evolution down to arbitrarily small values of x.