∆2, ∆4, ˜∆01234 − ˜∆0234 + 1, − ˜∆0124 + 1; −r3 # + Γ(∆1 + 2∆0234)Γ(− ˜∆0234)Γ( ˜∆023)Γ (∆3,1) Γ ˜∆034 r ˜∆0234 3F2

This means that we can use it to find the triangle diagram in dimensional regularization to arbitrary order in the regularization parameter · 2021

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Feynman Diagrams from Conformal Integrals

hep-th · 2024-12-30 · conditional · novelty 6.0

Any massless-internal Feynman integral is a limit of a conformal integral, letting conformal-family computations supply exact answers for many Feynman diagrams.

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Feynman Diagrams from Conformal Integrals hep-th · 2024-12-30 · conditional · none · ref 3
Any massless-internal Feynman integral is a limit of a conformal integral, letting conformal-family computations supply exact answers for many Feynman diagrams.

∆2, ∆4, ˜∆01234 − ˜∆0234 + 1, − ˜∆0124 + 1; −r3 # + Γ(∆1 + 2∆0234)Γ(− ˜∆0234)Γ( ˜∆023)Γ (∆3,1) Γ ˜∆034 r ˜∆0234 3F2

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