Pages that link to "Item:Q6101295"

The following pages link to Loop-by-loop differential equations for dual (elliptic) Feynman integrals (Q6101295):

Displaying 20 items.

• On differential operators and unifying relations for 1-loop Feynman integrands (Q825771) (← links)
• Evaluating four-loop conformal Feynman integrals by \(D\)-dimensional differential equations (Q1636356) (← links)
• The \(\varepsilon\)-form of the differential equations for Feynman integrals in the elliptic case (Q1800747) (← links)
• Duals of Feynman integrals. I: Differential equations (Q2085225) (← links)
• Integration rules for loop scattering equations (Q2636101) (← links)
• Iterated elliptic and hypergeometric integrals for Feynman diagrams (Q4575964) (← links)
• Differential equations for two-loop four-point functions. (Q5934899) (← links)
• On a procedure to derive \(\epsilon\)-factorised differential equations beyond polylogarithms (Q6055804) (← links)
• \(\varepsilon\)-factorized differential equations for two-loop non-planar triangle Feynman integrals with elliptic curves (Q6057005) (← links)
• Cutting the traintracks: Cauchy, Schubert and Calabi-Yau (Q6105641) (← links)
• Bananas of equal mass: any loop, any order in the dimensional regularisation parameter (Q6105677) (← links)
• Real time lattice correlation functions from differential equations (Q6134712) (← links)
• Feynman integrals in two dimensions and single-valued hypergeometric functions (Q6491956) (← links)
• Two-loop non-planar four-point topology with massive internal loop (Q6568088) (← links)
• The soaring kite: a tale of two punctured tori (Q6568245) (← links)
• On \(\varepsilon\)-factorised bases and pure Feynman integrals (Q6604910) (← links)
• A double copy from twisted (co)homology at genus one (Q6609282) (← links)
• Loops in de Sitter space (Q6609400) (← links)
• Intersection numbers, polynomial division and relative cohomology (Q6633672) (← links)
• Feynman integral reductions by intersection theory with orthogonal bases and closed formulae (Q6633675) (← links)