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. We investigate several non-trivial elliptic two-loop Feynman integrals with up to three external legs and express them in terms of our functions. We observe that in all cases they evaluate to pure combinations of elliptic multiple polylogarithms of uniform weight. This is the first time that a notion of uniform weight is observed in the context of Feynman integrals that evaluate to elliptic polylogarithms
The Standard Model involves several heavy particles: the Z- and W-bosons, the Higgs boson and the to...
We study an elliptic generalization of multiple polylogarithms that appears naturally in the computa...
Abstract In this manuscript, we elaborate on a procedure to derive ϵ-factorised differential equatio...
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...
In this contribution I describe some of the recent developments in our understanding of the class of...
We review certain classes of iterated integrals that appear in the computation of Feynman integrals ...
We introduce a class of iterated integrals, defined through a set of linearly independent integratio...
We introduce a class of iterated integrals that generalize multiple polylogarithms to elliptic curve...
Abstract We introduce a class of iterated integrals, defined through a set of linearly independent i...
We introduce a class of iterated integrals that generalize multiple polylogarithms to elliptic curve...
We study Feynman integrals in the representation with Schwinger parameters and derive recursive inte...
Multiple elliptic polylogarithms can be written as (multiple) integrals of products of basic hyperge...
Abstract In recent years, differential equations have become the method of choice to compute multi-l...
We define linearly reducible elliptic Feynman integrals, and we show that they can be algorithmicall...
The Standard Model involves several heavy particles: the Z- and W-bosons, the Higgs boson and the to...
We study an elliptic generalization of multiple polylogarithms that appears naturally in the computa...
Abstract In this manuscript, we elaborate on a procedure to derive ϵ-factorised differential equatio...
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...
In this contribution I describe some of the recent developments in our understanding of the class of...
We review certain classes of iterated integrals that appear in the computation of Feynman integrals ...
We introduce a class of iterated integrals, defined through a set of linearly independent integratio...
We introduce a class of iterated integrals that generalize multiple polylogarithms to elliptic curve...
Abstract We introduce a class of iterated integrals, defined through a set of linearly independent i...
We introduce a class of iterated integrals that generalize multiple polylogarithms to elliptic curve...
We study Feynman integrals in the representation with Schwinger parameters and derive recursive inte...
Multiple elliptic polylogarithms can be written as (multiple) integrals of products of basic hyperge...
Abstract In recent years, differential equations have become the method of choice to compute multi-l...
We define linearly reducible elliptic Feynman integrals, and we show that they can be algorithmicall...
The Standard Model involves several heavy particles: the Z- and W-bosons, the Higgs boson and the to...
We study an elliptic generalization of multiple polylogarithms that appears naturally in the computa...
Abstract In this manuscript, we elaborate on a procedure to derive ϵ-factorised differential equatio...