activity
20192026
most citedLoop Tree Duality for multi-loop numerical integration

94 citations · 221 across the 14 of their papers we have counts for

collaborators

15 papers

hep-ph2026

A Task Force on Strong Coupling Determinations from Event Shapes

Anthony Badea, Luca Buonocore, Gherardo Vita +19

The strong coupling constant is a fundamental parameter of the Standard Model. Its precise determination is essential for accurately predicting, studying, and understanding p…

hep-ph2025

NNLO QCD corrections to from Local Unitarity combined with Coulomb resummation and NLO EW effects

Zeno Capatti, Mathijs Fraaije, Valentin Hirschi +3

The Local Unitarity (LU) formalism provides a constructive, integrand-level realisation of the Kinoshita-Lee-Nauenberg (KLN) theorem, by combining loop and phase-space integrals ap…

hep-ph2025

Multi-partonic interactions, iterated discontinuities and the virtuality expansion in deep inelastic scattering

Zeno Capatti, Lucien Huber, Michael Ruf

We introduce a perturbative model that accounts for the contribution of multi-partonic interactions to collider observables. A key feature of this multi-parton model is that cross…

hep-th2024

Classical worldlines from scattering amplitudes

Zeno Capatti, Mao Zeng

We present a systematic diagrammatic investigation of the classical limit of observables computed from scattering amplitudes in quantum field theory through the Kosower-Maybee-O'Co…

nucl-th2024

Universal corrections to the superfluid gap in a cold Fermi gas

Silas R. Beane, Zeno Capatti, Roland C. Farrell

A framework for computing the superfluid gap in an effective field theory (EFT) of fermions interacting via momentum-independent contact forces is developed. The leading universal…

hep-ph2023

Derivation of the Cross-Free Family representation for the box diagram

Zeno Capatti

I work out in full detail the derivation of the Cross-Free Family (CFF) representation for the box diagram, and highlight the differences with its Time Ordered Perturbation Theory…

hep-th2023★ 2 cited

Flow Oriented Perturbation Theory

Alexandre Salas-Bernárdez, Michael Borinsky, Zeno Capatti +1

Flow Oriented Perturbation Theory (FOPT) is a novel approach to Feynman diagrams based on the coordinate (position) space description of Quantum Field Theories (QFT). FOPT offers i…

hep-th2022★ 16 cited

Exposing the threshold structure of loop integrals

Zeno Capatti

The understanding of the physical laws determining the infrared behaviour of amplitudes is a longstanding and topical problem. In this paper, we show that energy conservation alone…

hep-th2022★ 9 cited

Flow-oriented perturbation theory

Michael Borinsky, Zeno Capatti, Eric Laenen +1

We introduce a new diagrammatic approach to perturbative quantum field theory, which we call flow-oriented perturbation theory (FOPT). Within it, Feynman graphs are replaced by str…

hep-ph2022

Local Unitarity: cutting raised propagators and localising renormalisation

Zeno Capatti, Valentin Hirschi, Ben Ruijl

The Local Unitarity (LU) representation of differential cross-sections locally realises the cancellations of infrared singularities predicted by the Kinoshita-Lee-Nauenberg theorem…

hep-ph2021

Local Unitarity

Zeno Capatti

Within the Local Unitarity formalism, any physical cross-section is re-written in such a way that cancellations of infrared singularities between real and virtual contributions are…

hep-ph2020★ 40 cited

Local Unitarity: a representation of differential cross-sections that is locally free of infrared singularities at any order

Zeno Capatti, Valentin Hirschi, Andrea Pelloni +1

We propose a novel representation of differential scattering cross-sections that locally realises the direct cancellation of infrared singularities exhibited by its so-called real-…

hep-ph2020★ 11 cited

Manifestly Causal Loop-Tree Duality

Zeno Capatti, Valentin Hirschi, Dario Kermanschah +2

Loop-Tree Duality (LTD) is a framework in which the energy components of all loop momenta of a Feynman integral are integrated out using residue theorem, resulting in a sum over tr…

hep-ph2019★ 49 cited

Numerical Loop-Tree Duality: contour deformation and subtraction

Zeno Capatti, Valentin Hirschi, Dario Kermanschah +2

We introduce a novel construction of a contour deformation within the framework of Loop-Tree Duality for the numerical computation of loop integrals featuring threshold singulariti…

hep-ph2019★ 94 cited

Loop Tree Duality for multi-loop numerical integration

Zeno Capatti, Valentin Hirschi, Dario Kermanschah +1

Loop Tree Duality (LTD) offers a promising avenue to numerically integrate multi-loop integrals directly in momentum space. It is well-established at one loop, but there have been…