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20122020
most citedHiggs boson gluon-fusion production in N3LO QCD

678 citations · 3.6k across the 36 of their papers we have counts for

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hep-th2020★ 5 cited

The Steinmann Cluster Bootstrap for N=4 Super Yang-Mills Amplitudes

Simon Caron-Huot, Lance J. Dixon, James M. Drummond +6

We review the bootstrap method for constructing six- and seven-particle amplitudes in planar super Yang-Mills theory, by exploiting their analytic structure. We foc…

hep-th2019★ 40 cited

All-order amplitudes at any multiplicity in the multi-Regge limit

V. Del Duca, S. Druc, J. M. Drummond +5

We propose an all-loop expression for scattering amplitudes in planar N=4 super Yang-Mills theory in multi-Regge kinematics valid for all multiplicities, all helicity configuration…

hep-th2019★ 84 cited

An analytic solution for the equal-mass banana graph

Johannes Broedel, Claude Duhr, Falko Dulat +3

We present fully analytic results for all master integrals for the three-loop banana graph with four equal and non-zero masses. The results are remarkably simple and all integrals…

hep-th2019★ 112 cited

The Cosmic Galois Group and Extended Steinmann Relations for Planar SYM Amplitudes

Simon Caron-Huot, Lance J. Dixon, Falko Dulat +3

We describe the minimal space of polylogarithmic functions that is required to express the six-particle amplitude in planar super-Yang-Mills theory through six and sev…

hep-th2019★ 269 cited

PolyLogTools - Polylogs for the masses

Claude Duhr, Falko Dulat

We review recent developments in the study of multiple polylogarithms, including the Hopf algebra of the multiple polylogarithms and the symbol map, as well as the construction of…

hep-th2019★ 136 cited

Six-Gluon Amplitudes in Planar Super-Yang-Mills Theory at Six and Seven Loops

Simon Caron-Huot, Lance J. Dixon, Falko Dulat +3

We compute the six-particle maximally-helicity-violating (MHV) and next-to-MHV (NMHV) amplitudes in planar maximally supersymmetric Yang-Mills theory through seven loops and six lo…

hep-th2019★ 30 cited

Manifestly Dual-Conformal Loop Integration

Jacob L. Bourjaily, Falko Dulat, Erik Panzer

Local, manifestly dual-conformally invariant loop integrands are now known for all finite quantities associated with observables in planar, maximally supersymmetric Yang-Mills theo…

hep-th2018

Amplitudes in the Multi-Regge Limit of N=4 SYM

Vittorio Del Duca, Stefan Druc, James Drummond +5

A novel way of computing high-order amplitudes in the multi-Regge limit of planar maximally supersymmetric Yang-Mills theory is presented. In this framework, we are able to obtain…

hep-th2018★ 11 cited

All two-loop MHV remainder functions in multi-Regge kinematics

Vittorio Del Duca, Claude Duhr, Falko Dulat +1

We introduce a method to extract the symbol of the coefficient of of MHV remainder functions in planar N=4 Super Yang-Mills in multi-Regge kinematics region directly from…

hep-th2018★ 130 cited

Elliptic Feynman integrals and pure functions

Johannes Broedel, Claude Duhr, Falko Dulat +2

We propose a variant of elliptic multiple polylogarithms that have at most logarithmic singularities in all variables and satisfy a differential equation without homogeneous term.…

hep-th2018

Multi-Loop Amplitudes in the High-Energy Limit in N=4 SYM

Vittorio Del Duca, Stefan Druc, James Drummond +5

We introduce a novel way to perform high-order computations in multi-Regge-kinematics in planar N=4 supersymmetric Yang-Mills theory and generalize the existing factorization into…

hep-th2018★ 5 cited

From modular forms to differential equations for Feynman integrals

Johannes Broedel, Claude Duhr, Falko Dulat +2

In these proceedings we discuss a representation for modular forms that is more suitable for their application to the calculation of Feynman integrals in the context of iterated in…

hep-th2018★ 109 cited

Elliptic symbol calculus: from elliptic polylogarithms to iterated integrals of Eisenstein series

Johannes Broedel, Claude Duhr, Falko Dulat +2

We present a generalization of the symbol calculus from ordinary multiple polylogarithms to their elliptic counterparts. Our formalism is based on a special case of a coaction on l…

hep-th2018★ 31 cited

The seven-gluon amplitude in multi-Regge kinematics beyond leading logarithmic accuracy

Vittorio Del Duca, Stefan Druc, James Drummond +5

We present an all-loop dispersion integral, well-defined to arbitrary logarithmic accuracy, describing the multi-Regge limit of the 2->5 amplitude in planar N=4 super Yang-Mills th…

hep-th2017★ 161 cited

Elliptic polylogarithms and iterated integrals on elliptic curves I: general formalism

Johannes Broedel, Claude Duhr, Falko Dulat +1

We introduce a class of iterated integrals, defined through a set of linearly independent integration kernels on elliptic curves. As a direct generalisation of multiple polylogarit…

hep-th2016★ 92 cited

Multi-Regge kinematics and the moduli space of Riemann spheres with marked points

Vittorio Del Duca, Stefan Druc, James Drummond +5

We show that scattering amplitudes in planar N = 4 Super Yang-Mills in multi-Regge kinematics can naturally be expressed in terms of single-valued iterated integrals on the moduli…