We present an algorithm to evaluate multiloop Feynman integrals with an arbitrary number of internal massive lines, with the masses being in general complex-valued, and its implementation in the \textsc{Mathematica} package \textsc{SeaSyde}. The implementation solves by series expansions the system of differential equations satisfied by the Master Integrals. At variance with respect to other existing codes, the analytical continuation of the solution is performed in the complex plane associated to each kinematical invariant. We present the results of the evaluation of the Master Integrals relevant for the NNLO QCD-EW corrections to the neutral-current Drell-Yan processes.Comment: 23 pages, 6 figures, 2 table
We present a new method for the Taylor expansion of Feynman integrals with arbitrary masses and any ...
We present a new method for numerically computing generic multi-loop Feynman integrals. The method r...
Abstract We describe a method to numerically compute multi-loop integrals, depending on one dimensio...
We present an algorithm to evaluate multiloop Feynman integrals with an arbitrary number of internal...
We find that all Feynman integrals (FIs), having any number of loops, can be completely determined o...
Abstract: We consider the question about the number of master integrals for a multiloop Feynman diag...
This thesis covers a number of different research projects which are all connected to the central to...
The master integrals for the mixed QCD-QED two-loop virtual corrections to the charged-current Drell...
We elaborate on the method of differential equations for evaluating Feynman integrals. We focus on s...
An algorithm for the systematic analytical approximation of multi-scale Feynman integrals is present...
Modern particle physics is increasingly becoming a precision science that relies on advanced theoret...
We present analytic results for all the Feynman integrals relevant for ${\mathcal O}(\alpha \alpha_s...
Abstract We study a recently-proposed approach to the numerical evaluation of multi-loop Feynman int...
Abstract We describe a strategy to solve differential equations for Feynman integrals by powers seri...
We consider new ways of obtaining series and integral representations for master integrals arising i...
We present a new method for the Taylor expansion of Feynman integrals with arbitrary masses and any ...
We present a new method for numerically computing generic multi-loop Feynman integrals. The method r...
Abstract We describe a method to numerically compute multi-loop integrals, depending on one dimensio...
We present an algorithm to evaluate multiloop Feynman integrals with an arbitrary number of internal...
We find that all Feynman integrals (FIs), having any number of loops, can be completely determined o...
Abstract: We consider the question about the number of master integrals for a multiloop Feynman diag...
This thesis covers a number of different research projects which are all connected to the central to...
The master integrals for the mixed QCD-QED two-loop virtual corrections to the charged-current Drell...
We elaborate on the method of differential equations for evaluating Feynman integrals. We focus on s...
An algorithm for the systematic analytical approximation of multi-scale Feynman integrals is present...
Modern particle physics is increasingly becoming a precision science that relies on advanced theoret...
We present analytic results for all the Feynman integrals relevant for ${\mathcal O}(\alpha \alpha_s...
Abstract We study a recently-proposed approach to the numerical evaluation of multi-loop Feynman int...
Abstract We describe a strategy to solve differential equations for Feynman integrals by powers seri...
We consider new ways of obtaining series and integral representations for master integrals arising i...
We present a new method for the Taylor expansion of Feynman integrals with arbitrary masses and any ...
We present a new method for numerically computing generic multi-loop Feynman integrals. The method r...
Abstract We describe a method to numerically compute multi-loop integrals, depending on one dimensio...