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Conformal Integrals in four dimensions

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arxiv 2109.09379 v2 pith:UV6HQNJJ submitted 2021-09-20 hep-th math.AG

classification hep-thmath.AG
keywords conformalintegralsa-hypergeometricanalyticarbitrarycrossdemonstratederived
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abstract

We obtain analytic expressions of four-dimensional Euclidean $N$-point conformal integrals for arbitrary $N$ by solving a Lauricella-like system of differential equations derived earlier. We demonstrate their relation to the GKZ A-hypergeometric systems. The conformal integrals are solutions to these expressed in terms of leg factors and infinite series in the conformal invariant cross ratios.

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  1. Differential Space of Feynman Integrals: Annihilators and $\mathcal{D}$-module

    hep-th 2025-06 conditional novelty 6.0 of 10

    A Griffiths-Dwork based algorithm builds annihilators and D-modules for Feynman-like integrals, and in all tested cases the holonomic rank matches the twisted de Rham cohomology dimension.

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