Add to ORKGIn this contribution I describe some of the recent developments in our understanding of the class of special functions required to compute multiloop Feynman integrals with massive internal particles
Multiple elliptic polylogarithms can be written as (multiple) integrals of products of basic hyperge...
Abstract We introduce a class of iterated integrals, defined through a set of linearly independent i...
Abstract We study several multiscale one-loop five-point families of Feynman integrals. More specifi...
We propose a variant of elliptic multiple polylogarithms that have at most logarithmic singularities...
In this paper we study the calculation of multiloop Feynman integrals that cannot be expressed in te...
The Standard Model involves several heavy particles: the Z- and W-bosons, the Higgs boson and the to...
In this contribution to the proceedings of Loops and Legs in Quantum Field Theory 2018, we discuss s...
We review certain classes of iterated integrals that appear in the computation of Feynman integrals ...
We define linearly reducible elliptic Feynman integrals, and we show that they can be algorithmicall...
Feynman diagrams constitute one of the essential ingredients for making precision predictions for co...
We introduce a class of iterated integrals that generalize multiple polylogarithms to elliptic curve...
We introduce a class of iterated integrals that generalize multiple polylogarithms to elliptic curve...
We introduce a class of iterated integrals, defined through a set of linearly independent integratio...
We calculate 3-loop master integrals for heavy quark correlators and the 3-loop QCD corrections to t...
Abstract In recent years, differential equations have become the method of choice to compute multi-l...
Multiple elliptic polylogarithms can be written as (multiple) integrals of products of basic hyperge...
Abstract We introduce a class of iterated integrals, defined through a set of linearly independent i...
Abstract We study several multiscale one-loop five-point families of Feynman integrals. More specifi...
We propose a variant of elliptic multiple polylogarithms that have at most logarithmic singularities...
In this paper we study the calculation of multiloop Feynman integrals that cannot be expressed in te...
The Standard Model involves several heavy particles: the Z- and W-bosons, the Higgs boson and the to...
In this contribution to the proceedings of Loops and Legs in Quantum Field Theory 2018, we discuss s...
We review certain classes of iterated integrals that appear in the computation of Feynman integrals ...
We define linearly reducible elliptic Feynman integrals, and we show that they can be algorithmicall...
Feynman diagrams constitute one of the essential ingredients for making precision predictions for co...
We introduce a class of iterated integrals that generalize multiple polylogarithms to elliptic curve...
We introduce a class of iterated integrals that generalize multiple polylogarithms to elliptic curve...
We introduce a class of iterated integrals, defined through a set of linearly independent integratio...
We calculate 3-loop master integrals for heavy quark correlators and the 3-loop QCD corrections to t...
Abstract In recent years, differential equations have become the method of choice to compute multi-l...
Multiple elliptic polylogarithms can be written as (multiple) integrals of products of basic hyperge...
Abstract We introduce a class of iterated integrals, defined through a set of linearly independent i...
Abstract We study several multiscale one-loop five-point families of Feynman integrals. More specifi...