Add to ORKGFeynman integrals come in two varieties: polylogarithmic, or not. They are used in two ways: as contributions to an amplitude that is squared, or as contributions to an observable matrix element. In the former case, products of integrals occur, in the latter they do not. We report on products of non-polylogarithmic Feynman integrals related to the magnetic moment of the electron, giving details of an infinite set of quadratic relations between these integrals at all loops L \u3e 2
We elaborate on the method of differential equations for evaluating Feynman integrals. We focus on s...
We develop techniques for computing and analyzing multiple unitarity cuts of Feynman integrals, and ...
A direct link between a one-loop N-point Feynman diagram and a geometrical representation based on t...
Feynman integrals come in two varieties: polylogarithmic, or not. They are used in two ways: as cont...
Integrals from Feynman diagrams with massive particles soon outgrow polylogarithms. We consider the ...
When evaluating Feynman integrals as Laurent series in the dimensional regulator epsilon one encount...
In this talk, we discuss recent progress in the application of generalizations of polylogarithms in ...
A connection between one-loop $N$-point Feynman diagrams and certain geometrical quantities in non-E...
We use the method of differential equations to analytically evaluate all planar three-loop Feynman i...
Bejdakic E. Feynman integrals, hypergeometric functions and nested sums. Bielefeld (Germany): Bielef...
AbstractResults are presented for some infinite series appearing in Feynman diagram calculations, ma...
We calculate 3-loop master integrals for heavy quark correlators and the 3-loop QCD corrections to t...
We study Feynman integrals in the representation with Schwinger parameters and derive recursive inte...
We discuss a progress in calculation of Feynman integrals which has been done with help of the Diffe...
In this contribution to the proceedings of Loops and Legs in Quantum Field Theory 2018, we discuss s...
We elaborate on the method of differential equations for evaluating Feynman integrals. We focus on s...
We develop techniques for computing and analyzing multiple unitarity cuts of Feynman integrals, and ...
A direct link between a one-loop N-point Feynman diagram and a geometrical representation based on t...
Feynman integrals come in two varieties: polylogarithmic, or not. They are used in two ways: as cont...
Integrals from Feynman diagrams with massive particles soon outgrow polylogarithms. We consider the ...
When evaluating Feynman integrals as Laurent series in the dimensional regulator epsilon one encount...
In this talk, we discuss recent progress in the application of generalizations of polylogarithms in ...
A connection between one-loop $N$-point Feynman diagrams and certain geometrical quantities in non-E...
We use the method of differential equations to analytically evaluate all planar three-loop Feynman i...
Bejdakic E. Feynman integrals, hypergeometric functions and nested sums. Bielefeld (Germany): Bielef...
AbstractResults are presented for some infinite series appearing in Feynman diagram calculations, ma...
We calculate 3-loop master integrals for heavy quark correlators and the 3-loop QCD corrections to t...
We study Feynman integrals in the representation with Schwinger parameters and derive recursive inte...
We discuss a progress in calculation of Feynman integrals which has been done with help of the Diffe...
In this contribution to the proceedings of Loops and Legs in Quantum Field Theory 2018, we discuss s...
We elaborate on the method of differential equations for evaluating Feynman integrals. We focus on s...
We develop techniques for computing and analyzing multiple unitarity cuts of Feynman integrals, and ...
A direct link between a one-loop N-point Feynman diagram and a geometrical representation based on t...