collaborators

5 papers

hep-th2026

Intersection matrices associated to geometric-ordered bases of Feynman integrals

Iris Bree, Federico Gasparotto, Sebastian Pögel +4

In integration-by-parts reduction of Feynman integrals, the order relation in the Laporta algorithm determines a set of master integrals. In this paper we investigate the intersect…

hep-th2025

The unequal-mass three-loop banana integral

Sebastian Pögel, Toni Teschke, Xing Wang +1

We compute the three-loop banana integral with four unequal masses in dimensional regularisation. This integral is associated to a family of K3 surfaces, thus representing an examp…

hep-th2025

Self-dualities and Galois symmetries in Feynman integrals

Sebastian Pögel, Xing Wang, Stefan Weinzierl +2

It is well-known that all Feynman integrals within a given family can be expressed as a finite linear combination of master integrals. The master integrals naturally group into sec…

hep-th2025

Calabi-Yau Feynman integrals in gravity: -factorized form for apparent singularities

Hjalte Frellesvig, Roger Morales, Sebastian Pögel +2

We study a recently identified four-loop Feynman integral that contains a three-dimensional Calabi-Yau geometry and contributes to the scattering of black holes in classical gravit…

hep-th2025

A Calabi-Yau-to-Curve Correspondence for Feynman Integrals

Hans Jockers, Sören Kotlewski, Pyry Kuusela +5

It has long been known that the maximal cut of the equal-mass four-loop banana integral is a period of a family of Calabi-Yau threefolds that depends on the kinematic variable $z=m…