Abstract The computation of Feynman integrals is often the bottleneck of multi-loop calculations. We propose and implement a new method to efficiently evaluate such integrals in the physical region through the numerical integration of a suitable set of differential equations, where the initial conditions are provided in the unphysical region via the sector decomposition method. We present numerical results for a set of two-loop integrals, where the non-planar ones complete the master integrals for gg → γγ and q q ¯ $$ q\overline{q} $$ → γγ scattering mediated by the top quark
We calculate 3-loop master integrals for heavy quark correlators and the 3-loop QCD corrections to t...
A non traditional method to calculate multi-point Feynman functions is presented. In the approach, D...
In this Thesis we discuss recent ideas concerning the evaluation of multi-loop Feynman Integrals in...
We present a new method for numerically computing generic multi-loop Feynman integrals. The method r...
Abstract We study a recently-proposed approach to the numerical evaluation of multi-loop Feynman int...
In a recent paper we have presented an automated subtraction method for divergent multi-loop/leg int...
Feynman loop integrals are a key ingredient for the calculation of higher order radiation effects, a...
Abstract We describe a method to numerically compute multi-loop integrals, depending on one dimensio...
Abstract The method of differential equations has been proven to be a powerful tool for the computat...
We present an efficient algorithm for calculating multi-loop Feynman integrals perturbatively
We study the problem of solving integration-by-parts recurrence relations for a given class of Feynm...
This thesis covers a number of different research projects which are all connected to the central to...
Feynman integrals play a central role in the modern scattering amplitudes research program. Advancin...
In this thesis, we present a novel idea to address the evaluation of multi-loop Feynman integrals, i...
Abstract We describe a strategy to solve differential equations for Feynman integrals by powers seri...
We calculate 3-loop master integrals for heavy quark correlators and the 3-loop QCD corrections to t...
A non traditional method to calculate multi-point Feynman functions is presented. In the approach, D...
In this Thesis we discuss recent ideas concerning the evaluation of multi-loop Feynman Integrals in...
We present a new method for numerically computing generic multi-loop Feynman integrals. The method r...
Abstract We study a recently-proposed approach to the numerical evaluation of multi-loop Feynman int...
In a recent paper we have presented an automated subtraction method for divergent multi-loop/leg int...
Feynman loop integrals are a key ingredient for the calculation of higher order radiation effects, a...
Abstract We describe a method to numerically compute multi-loop integrals, depending on one dimensio...
Abstract The method of differential equations has been proven to be a powerful tool for the computat...
We present an efficient algorithm for calculating multi-loop Feynman integrals perturbatively
We study the problem of solving integration-by-parts recurrence relations for a given class of Feynm...
This thesis covers a number of different research projects which are all connected to the central to...
Feynman integrals play a central role in the modern scattering amplitudes research program. Advancin...
In this thesis, we present a novel idea to address the evaluation of multi-loop Feynman integrals, i...
Abstract We describe a strategy to solve differential equations for Feynman integrals by powers seri...
We calculate 3-loop master integrals for heavy quark correlators and the 3-loop QCD corrections to t...
A non traditional method to calculate multi-point Feynman functions is presented. In the approach, D...
In this Thesis we discuss recent ideas concerning the evaluation of multi-loop Feynman Integrals in...