We present a proof that differential equations for Feynman loop integrals can always be derived in Baikov representation without involving dimension-shift identities. We moreover show that in a large class of two- and three-loop diagrams it is possible to avoid squared propagators in the intermediate steps of setting up the differential equations.</p
We present a new method for numerically computing generic multi-loop Feynman integrals. The method r...
Abstract We reformulate differential equations (DEs) for Feynman integrals to avoid doubled propagat...
The standard procedure for computing scalar multi-loop Feynman integrals consists in reducing them t...
We present a proof that differential equations for Feynman loop integrals can always be derived in B...
In this Thesis we discuss recent ideas concerning the evaluation of multi-loop Feynman Integrals in...
The method of canonical differential equations is an important tool in the calculation of Feynman in...
Abstract We develop a general framework for the evaluation of d-dimensional cut Feynman integrals ba...
AbstractWe argue that the Mellin–Barnes representations of Feynman diagrams can be used for obtainin...
Integration-by-parts identities between loop integrals arise from the vanishing integration of total...
Abstract We introduce the tools of intersection theory to the study of Feynman integrals, which allo...
We discuss a progress in calculation of Feynman integrals which has been done with help of the diffe...
Abstract: In this paper we develop further and refine the method of differential equations for compu...
We construct a diagrammatic coaction acting on one-loop Feynman graphs and their cuts. The graphs ar...
We elaborate on the method of differential equations for evaluating Feynman integrals. We focus on s...
We apply the negative dimensional integration method (NDIM) to three outstanding gauges: Feynman, li...
We present a new method for numerically computing generic multi-loop Feynman integrals. The method r...
Abstract We reformulate differential equations (DEs) for Feynman integrals to avoid doubled propagat...
The standard procedure for computing scalar multi-loop Feynman integrals consists in reducing them t...
We present a proof that differential equations for Feynman loop integrals can always be derived in B...
In this Thesis we discuss recent ideas concerning the evaluation of multi-loop Feynman Integrals in...
The method of canonical differential equations is an important tool in the calculation of Feynman in...
Abstract We develop a general framework for the evaluation of d-dimensional cut Feynman integrals ba...
AbstractWe argue that the Mellin–Barnes representations of Feynman diagrams can be used for obtainin...
Integration-by-parts identities between loop integrals arise from the vanishing integration of total...
Abstract We introduce the tools of intersection theory to the study of Feynman integrals, which allo...
We discuss a progress in calculation of Feynman integrals which has been done with help of the diffe...
Abstract: In this paper we develop further and refine the method of differential equations for compu...
We construct a diagrammatic coaction acting on one-loop Feynman graphs and their cuts. The graphs ar...
We elaborate on the method of differential equations for evaluating Feynman integrals. We focus on s...
We apply the negative dimensional integration method (NDIM) to three outstanding gauges: Feynman, li...
We present a new method for numerically computing generic multi-loop Feynman integrals. The method r...
Abstract We reformulate differential equations (DEs) for Feynman integrals to avoid doubled propagat...
The standard procedure for computing scalar multi-loop Feynman integrals consists in reducing them t...