DiffExp, a Mathematica package for computing Feynman integrals in terms of one-dimensional series expansions

From MaRDI portal
Publication:6162096

DOI10.1016/j.cpc.2021.108125zbMath1518.65150arXiv2006.05510OpenAlexW3192912711WikidataQ114192761 ScholiaQ114192761MaRDI QIDQ6162096

Martijn Hidding

Publication date: 15 June 2023

Published in: Computer Physics Communications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2006.05510




Related Items (26)

Classical gravitational scattering from a gauge-invariant double copyModule intersection and uniform formula for iterative reduction of one-loop integrals\(\varepsilon\)-factorized differential equations for two-loop non-planar triangle Feynman integrals with elliptic curvesThe ABJM Hagedorn temperature from integrabilityBootstrapping the relativistic two-body problemTropical Feynman integration in the Minkowski regimeFeynman integrals from positivity constraintsDeciphering the maximal transcendentality principle via bootstrapMaster integrals for \(\mathcal{O}(\alpha\alpha_s)\) corrections to \(H\rightarrow ZZ^\ast\)Local unitarity: cutting raised propagators and localising renormalisationNumerical scattering amplitudes with pySecDecEvaluation of Feynman integrals with arbitrary complex masses via series expansions\texttt{AMFlow}: a Mathematica package for Feynman integrals computation via auxiliary mass flowIntegral reduction with Kira 2.0 and finite field methodsGKZ hypergeometric systems of the three-loop vacuum Feynman integralsTwo-loop master integrals for a planar and a non-planar topology relevant for single top productionRestrictions of Pfaffian systems for Feynman integralsRadiation-reaction in the effective field theory approach to post-Minkowskian dynamicsTwo-loop master integrals for a planar topology contributing to \(pp\rightarrow t\bar{t}j\)Pentagon functions for one-mass planar scattering amplitudesOn epsilon factorized differential equations for elliptic Feynman integralsTwo-loop hexa-box integrals for non-planar five-point one-mass processesTwo-loop non-planar hexa-box integrals with one massive legOne-loop QCD helicity amplitudes for \(pp\rightarrow t\bar{t}j\) to \(O(\varepsilon^2)\)Baikov representations, intersection theory, and canonical Feynman integralsThe SAGEX review on scattering amplitudes Chapter 3: Mathematical structures in Feynman integrals



Cites Work


This page was built for publication: DiffExp, a Mathematica package for computing Feynman integrals in terms of one-dimensional series expansions