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Open Loop Amplitudes and Causality to All Orders and Powers from the Loop-Tree Duality

Physical review letters, 2020-05, Vol.124 (21), p.1-211602, Article 211602

2020

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QED corrections to the Altarelli–Parisi splitting functions

The European physical journal. C, Particles and fields, 2016-05, Vol.76 (5), p.1, Article 282

2016

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Two-loop QED corrections to the Altarelli-Parisi splitting functions

The journal of high energy physics, 2016-10, Vol.2016 (10), p.1-16, Article 56

2016

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Combining QED and QCD transverse-momentum resummation for Z boson production at hadron colliders

The journal of high energy physics, 2018-08, Vol.2018 (8), p.1-16, Article 165

2018

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Universal four-dimensional representation of H → γγ at two loops through the Loop-Tree Duality

The journal of high energy physics, 2019-02, Vol.2019 (2), p.1-39, Article 143

2019

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Geometrical approach to causality in multiloop amplitudes

Physical review. D, 2021-08, Vol.104 (3), Article 036014

Sborlini, German F. R.

2021

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Four-dimensional unsubtraction from the loop-tree duality

The journal of high energy physics, 2016-08, Vol.2016 (8), p.1-42, Article 160

2016

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Double collinear splitting amplitudes at next-to-leading order

The journal of high energy physics, 2014, Vol.2014 (1), p.1-55, Article 18

2014

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From Five-Loop Scattering Amplitudes to Open Trees with the Loop-Tree Duality

Symmetry (Basel), 2022-12, Vol.14 (12), p.2571

2022

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Combining QED and QCD transverse-momentum resummation for W and Z boson production at hadron colliders

The journal of high energy physics, 2023-07, Vol.2023 (7), p.104-30, Article 104

2023

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Triple-collinear splittings with massive particles

The journal of high energy physics, 2023-12, Vol.2023 (12), p.188-20, Article 188

2023

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Towards gauge theories in four dimensions

The journal of high energy physics, 2016-02, Vol.2016 (2), p.1-14, Article 44

2016

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Quantum algorithm for Feynman loop integrals

The journal of high energy physics, 2022-05, Vol.2022 (5), p.100-32, Article 100

2022

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Triple collinear splitting functions at NLO for scattering processes with photons

The journal of high energy physics, 2014-10, Vol.2014 (10), p.1, Article 161

2014

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Polarized triple-collinear splitting functions at NLO for processes with photons

The journal of high energy physics, 2015-03, Vol.2015 (3), p.1, Article 21

2015

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Four-dimensional unsubtraction with massive particles

The journal of high energy physics, 2016-10, Vol.2016 (10), p.1-34, Article 162

2016

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Mathematical properties of nested residues and their application to multi-loop scattering amplitudes

The journal of high energy physics, 2021-02, Vol.2021 (2), p.1-42, Article 112

2021

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Causal representation of multi-loop Feynman integrands within the loop-tree duality

The journal of high energy physics, 2021-01, Vol.2021 (1), p.1-26, Article 69

2021

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Universal opening of four-loop scattering amplitudes to trees

The journal of high energy physics, 2021-04, Vol.2021 (4), p.1-22, Article 129

2021

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Causality, unitarity thresholds, anomalous thresholds and infrared singularities from the loop-tree duality at higher orders

The journal of high energy physics, 2019-12, Vol.2019 (12), p.1-12, Article 163

2019

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Variational quantum eigensolver for causal loop Feynman diagrams and directed acyclic graphs

Physical review. D, 2023-11, Vol.108 (9), Article 096035

2023

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Constraining fragmentation functions through hadron-photon production at higher-orders

Physical review. D, 2023-05, Vol.107 (9), Article 096002

2023

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Universal dual amplitudes and asymptotic expansions for gg→H and H→γγ in four dimensions

The European physical journal. C, Particles and fields, 2018-03, Vol.78 (3)

2018

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Universal dual amplitudes and asymptotic expansions for [Formula omitted] and [Formula omitted] in four dimensions

The European physical journal. C, Particles and fields, 2018-03, Vol.78 (3)

2018

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Universal dual amplitudes and asymptotic expansions for $$gg\rightarrow H$$ g g → H and $$H\rightarrow \gamma \gamma $$ H → γ γ in four dimensions

The European physical journal. C, Particles and fields, 2018-03, Vol.78 (3), Article 231

2018

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Open Loop Amplitudes and Causality to All Orders and Powers from the Loop-Tree Duality

QED corrections to the Altarelli–Parisi splitting functions

Two-loop QED corrections to the Altarelli-Parisi splitting functions

Combining QED and QCD transverse-momentum resummation for Z boson production at hadron colliders

Universal four-dimensional representation of H → γγ at two loops through the Loop-Tree Duality

Geometrical approach to causality in multiloop amplitudes

Four-dimensional unsubtraction from the loop-tree duality

Double collinear splitting amplitudes at next-to-leading order

From Five-Loop Scattering Amplitudes to Open Trees with the Loop-Tree Duality

Combining QED and QCD transverse-momentum resummation for W and Z boson production at hadron colliders

Triple-collinear splittings with massive particles

Towards gauge theories in four dimensions

Quantum algorithm for Feynman loop integrals

Triple collinear splitting functions at NLO for scattering processes with photons

Polarized triple-collinear splitting functions at NLO for processes with photons

Four-dimensional unsubtraction with massive particles

Mathematical properties of nested residues and their application to multi-loop scattering amplitudes

Causal representation of multi-loop Feynman integrands within the loop-tree duality

Universal opening of four-loop scattering amplitudes to trees

Causality, unitarity thresholds, anomalous thresholds and infrared singularities from the loop-tree duality at higher orders

Variational quantum eigensolver for causal loop Feynman diagrams and directed acyclic graphs

Constraining fragmentation functions through hadron-photon production at higher-orders

Universal dual amplitudes and asymptotic expansions for gg→H and H→γγ in four dimensions

Universal dual amplitudes and asymptotic expansions for [Formula omitted] and [Formula omitted] in four dimensions

Universal dual amplitudes and asymptotic expansions for $$gg\rightarrow H$$ g g → H and $$H\rightarrow \gamma \gamma $$ H → γ γ in four dimensions

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