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Paper Citation Record · LEDGER

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling

As of 7 August 2026, this Paper Citation Record lists 100 of 129 outbound references and 3 inbound Pith citation observations for arXiv:2507.17815.

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pith.paper-citation-record.v1
2507.17815 v1

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measured 100 of 129 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-06T14:46:49.564206Z

measured 103 of 103 standing notices

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Source: scholarly_work_events, retraction_status_cache, observed 2026-08-06T06:34:29.942622+00:00

measured 3 of 3 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links, observed 2026-06-30T01:50:25.042094Z

measured 0 of 1 external citation measurements

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Source: arxiv_reference, observed 2026-06-30T03:04:14.681035Z

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100 of 129 outbound references displayed

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Outbound references

Observation 26caccb0-6924-443a-9930-904c511bc32b · outbound

This paper cites Landau,On analytic properties of vertex parts in quantum field theory, Nucl.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Landau,On analytic properties of vertex parts in quantum field theory, Nucl

Reference 1

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Observation 3c963131-0bbb-4d16-abfd-7c1316fe2422 · outbound

This paper cites Eden, P.V.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Eden, P.V

Reference 2

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Observation 80aa815f-b57e-481e-9afb-703ff155d3eb · outbound

This paper cites Steinmann,Über den Zusammenhang Zwischen den Wightmanfunktionen und der Retardierten Kommutatoren, Helv.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Steinmann,Über den Zusammenhang Zwischen den Wightmanfunktionen und der Retardierten Kommutatoren, Helv

Reference 3

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Observation 0bceb25a-223f-4bb9-bc17-52f3723269ab · outbound

This paper cites Steinmann,Wightman-Funktionen und Retardierte Kommutatoren.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Steinmann,Wightman-Funktionen und Retardierte Kommutatoren

Reference 4

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source=pdf_text observed=2026-08-06T14:46:49.155780Z digest=sha256:32fe05f1172dae3d5e97afebd265da6651988db66827de1b5da454582b2232df

Observation 91fb3516-2180-4d38-b222-f102528f24db · outbound

This paper cites Pham,Singularités des processus de diffusion multiple, Annales de l’I.H.P.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Pham,Singularités des processus de diffusion multiple, Annales de l’I.H.P

Reference 5

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Observation db59df0f-9040-4e33-bd23-c841f70f435c · outbound

This paper cites Landau Singularities Revisited: Computational Algebraic Geometry for Feynman Integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Landau Singularities Revisited: Computational Algebraic Geometry for Feynman Integrals

Reference 6

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source=pdf_text observed=2026-08-06T14:46:49.164364Z digest=sha256:730d309bb46258a9923ccfdcb07dcbde18b8aca492eb97140cbd7350ba7467ba

Observation 8d19a175-1e09-408a-b99f-26235c22ce1c · outbound

This paper cites Implications of the Landau Equations for Iterated Integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Implications of the Landau Equations for Iterated Integrals

Reference 7

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Observation 836f1ba2-3306-4c64-b577-6bec17994d2a · outbound

This paper cites Constraints on Sequential Discontinuities from the Geometry of On-shell Spaces.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Constraints on Sequential Discontinuities from the Geometry of On-shell Spaces

Reference 8

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Observation 5f758d3c-2dd2-432b-b440-0df8ca5533ef · outbound

This paper cites Massive 3-loop Feynman diagrams reducible to SC* primitives of algebras of the sixth root of unity.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Massive 3-loop Feynman diagrams reducible to SC* primitives of algebras of the sixth root of unity

Reference 9

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Observation afeb47fb-adf2-4207-a876-3ad5eac3d32a · outbound

This paper cites Periods and Feynman integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Periods and Feynman integrals

Reference 10

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Observation 6c23e446-2306-4c96-9a47-dee4517d7f12 · outbound

This paper cites Functions Beyond Multiple Polylogarithms for Precision Collider Physics.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Functions Beyond Multiple Polylogarithms for Precision Collider Physics

Reference 11

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Observation 3f7a9187-bbc3-443c-981c-1221b9a95ef9 · outbound

This paper cites Scattering Amplitudes and the Positive Grassmannian.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Scattering Amplitudes and the Positive Grassmannian

Reference 12

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Observation 8d195a89-5b14-49f0-9089-5e8127cdc326 · outbound

This paper cites Motivic Multiple Zeta Values and Superstring Amplitudes.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Motivic Multiple Zeta Values and Superstring Amplitudes

Reference 13

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Observation 468e2623-3a55-4b51-be94-5835a890306d · outbound

This paper cites Feynman Amplitudes and Cosmic Galois group.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Feynman Amplitudes and Cosmic Galois group

Reference 14

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Observation ae35044a-86d7-4196-9c16-acfd850d795e · outbound

This paper cites The Galois coaction on $\phi^4$ periods.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling The Galois coaction on $\phi^4$ periods

Reference 15

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Observation e11ad2de-bd32-42de-a2a3-3dd335b3e1ad · outbound

This paper cites The Galois coaction on the electron anomalous magnetic moment.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling The Galois coaction on the electron anomalous magnetic moment

Reference 16

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Observation 5c33799b-f3f6-4da2-b659-1020d85c0441 · outbound

This paper cites The Cosmic Galois Group and Extended Steinmann Relations for Planar $\mathcal{N} = 4$ SYM Amplitudes.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling The Cosmic Galois Group and Extended Steinmann Relations for Planar $\mathcal{N} = 4$ SYM Amplitudes

Reference 17

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Observation 44fd1564-75eb-4202-a799-96b6a79caa49 · outbound

This paper cites Cosmic Wheels: From integrability to the Galois coaction.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Cosmic Wheels: From integrability to the Galois coaction

Reference 18

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Observation be233688-850e-41ab-82ec-eeedfba3fd41 · outbound

This paper cites Folding Amplitudes into Form Factors: An Antipodal Duality.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Folding Amplitudes into Form Factors: An Antipodal Duality

Reference 19

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Observation 687c9546-1a2f-4982-b181-f94e2ddd9abe · outbound

This paper cites Antipodal Self-Duality for a Four-Particle Form Factor.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Antipodal Self-Duality for a Four-Particle Form Factor

Reference 20

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Observation bf9cfb84-088b-42ba-aaa5-04e58037f975 · outbound

This paper cites The Landau Bootstrap.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling The Landau Bootstrap

Reference 21

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Observation 5cfcf725-e1d5-48cf-8e6d-6c637815f58a · outbound

This paper cites Correia, M.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Correia, M

Reference 22

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Observation fd9484da-9c1e-4e11-b780-c6635b4dcb52 · outbound

This paper cites A Systematic and Efficient Method to Compute Multi-loop Master Integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling A Systematic and Efficient Method to Compute Multi-loop Master Integrals

Reference 23

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Observation 4f01c277-58c8-4996-addc-2a6b8b18d470 · outbound

This paper cites Determine Arbitrary Feynman Integrals by Vacuum Integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Determine Arbitrary Feynman Integrals by Vacuum Integrals

Reference 24

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Observation a36b3ace-aae5-4f83-ba3b-0324a2b34c14 · outbound

This paper cites Multiloop corrections for collider processes using auxiliary mass flow.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Multiloop corrections for collider processes using auxiliary mass flow

Reference 25

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Observation b9c53bb9-5511-446a-b79d-8473ad50f55c · outbound

This paper cites AMFlow: a Mathematica package for Feynman integrals computation via Auxiliary Mass Flow.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling AMFlow: a Mathematica package for Feynman integrals computation via Auxiliary Mass Flow

Reference 26

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Observation cf73d1c5-3c40-49f4-b04c-c64e0ec917c6 · outbound

This paper cites Determining Feynman integrals with only input from linear algebra.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Determining Feynman integrals with only input from linear algebra

Reference 27

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Observation a7d3b20d-766a-4f2b-bb65-83d80b6a4559 · outbound

This paper cites Lenstra, H.W.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Lenstra, H.W

Reference 28

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Observation 6671578c-400a-4ecc-8056-eb237156b350 · outbound

This paper cites Ferguson and D.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Ferguson and D

Reference 29

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Observation 015352c5-d2dc-46da-915e-869d128f70c0 · outbound

This paper cites Ferguson, D.H.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Ferguson, D.H

Reference 30

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This paper cites Bailey and D.J.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Bailey and D.J

Reference 31

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Observation 55885e3d-879c-45a1-b2a8-ec734149b7bf · outbound

This paper cites High Precision Gauge Boson Pair Production at the LHC.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling High Precision Gauge Boson Pair Production at the LHC

Reference 32

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Observation 06f10017-2e63-441b-a7f5-76998f0c4a96 · outbound

This paper cites Analytic Results for Massless Three-Loop Form Factors.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Analytic Results for Massless Three-Loop Form Factors

Reference 33

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Observation 7948605b-9c2f-4f5d-bc66-624016621b25 · outbound

This paper cites The two-loop hemisphere soft function.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling The two-loop hemisphere soft function

Reference 34

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Observation 4ef8055b-e014-4231-9e09-c928ea50f198 · outbound

This paper cites High-precision calculation of the 4-loop contribution to the electron g-2 in QED.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling High-precision calculation of the 4-loop contribution to the electron g-2 in QED

Reference 35

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Observation 3a95f559-4b0a-403f-8fae-bdc83966688b · outbound

This paper cites Bootstrapping pentagon functions.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Bootstrapping pentagon functions

Reference 36

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Observation af083d90-2b66-4ebd-95ca-e6ae4dfeb3fe · outbound

This paper cites Evaluating `elliptic' master integrals at special kinematic values: using differential equations and their solutions via expansions near singular points.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Evaluating `elliptic' master integrals at special kinematic values: using differential equations and their solutions via expansions near singular points

Reference 37

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Observation 0bffd537-39b5-49b5-8bb0-23b914d1fed5 · outbound

This paper cites Empirical determinations of Feynman integrals using integer relation algorithms.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Empirical determinations of Feynman integrals using integer relation algorithms

Reference 38

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source=pdf_text observed=2026-08-06T14:46:49.308116Z digest=sha256:3b723b613410c8a61ec6ac499368ec6a448b8a36ffe67c41eb84de73b47ddb77

Observation 938b7666-838a-4c5f-a7f1-39b3ac23274d · outbound

This paper cites Four-loop collinear anomalous dimensions in QCD and $\mathcal{N} = 4$ super Yang-Mills.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Four-loop collinear anomalous dimensions in QCD and $\mathcal{N} = 4$ super Yang-Mills

Reference 39

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source=pdf_text observed=2026-08-06T14:46:49.312333Z digest=sha256:70a81382141f1cf895a28daac1cffc8f3f43214ae6a39cf3b8c211beeb92a9e9

Observation 13431a9d-28aa-4402-8ffc-b6424ae7dbc5 · outbound

This paper cites Canko and M.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Canko and M

Reference 40

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source=pdf_text observed=2026-08-06T14:46:49.316553Z digest=sha256:f0a25133111f39eaa2dcf6fb08b0f620540ecaa5039febc152a20d253eab59d4

Observation 6db73866-2121-4302-8c8f-16e265b3cb7c · outbound

This paper cites An automatized algorithm to compute infrared divergent multi-loop integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling An automatized algorithm to compute infrared divergent multi-loop integrals

Reference 41

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source=pdf_text observed=2026-08-06T14:46:49.321706Z digest=sha256:9449865af94d0c9ae74fe965d6bd3c58f9ac666cfc16cb6f9cb1c5790d7ed7af

Observation 3e31f6d7-e528-490d-abac-af7c650688b6 · outbound

This paper cites Numerical evaluation of multi-loop integrals by sector decomposition.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Numerical evaluation of multi-loop integrals by sector decomposition

Reference 42

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source=pdf_text observed=2026-08-06T14:46:49.325809Z digest=sha256:68159b21407e37b66feabd35a8517c8b9bf2e3468ced390a50bd9fad8a3470c0

Observation c8da2e35-b654-4172-9047-18ed20a50565 · outbound

This paper cites Numerical evaluation of phase space integrals by sector decomposition.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Numerical evaluation of phase space integrals by sector decomposition

Reference 43

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source=pdf_text observed=2026-08-06T14:46:49.329784Z digest=sha256:b2af8c2113d87f72651deb76b15432c314facf0abd35d26ddfe60a82a03fc93a

Observation f452cfeb-b7dc-480b-80ee-ff345f974571 · outbound

This paper cites Sector Decomposition.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Sector Decomposition

Reference 44

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source=pdf_text observed=2026-08-06T14:46:49.334211Z digest=sha256:dfa025df6a96d58d6cc6aa87fbe96a54b62e2643158e888b53037a0da23516b4

Observation 7db82a32-64a7-4540-a11c-7bb2c976638f · outbound

This paper cites Feynman Integral Evaluation by a Sector decomposiTion Approach (FIESTA).

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Feynman Integral Evaluation by a Sector decomposiTion Approach (FIESTA)

Reference 45

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source=pdf_text observed=2026-08-06T14:46:49.338170Z digest=sha256:8daa7931013b84b88b84421f24d9caf94b2f3017d3962f2434b8bf2779080921

Observation 5944f35c-8764-4713-9b51-7740ff9fbfbf · outbound

This paper cites FIESTA 2: parallelizeable multiloop numerical calculations.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling FIESTA 2: parallelizeable multiloop numerical calculations

Reference 46

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source=pdf_text observed=2026-08-06T14:46:49.342169Z digest=sha256:fe7d155f7bc932e468782584905ada5c7fdc1fa6d85ae1b718e4f267e6f5b338

Observation 40d6e48e-5803-426b-833a-413f9b19c40f · outbound

This paper cites FIESTA 3: cluster-parallelizable multiloop numerical calculations in physical regions.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling FIESTA 3: cluster-parallelizable multiloop numerical calculations in physical regions

Reference 47

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source=pdf_text observed=2026-08-06T14:46:49.346496Z digest=sha256:659db714c871944dc80518a43e6e3d3def4bf042cb2e78b695eaa047dceb8980

Observation 9e234a7c-0be4-4bc9-b64e-d6af5d5c1074 · outbound

This paper cites FIESTA 4: optimized Feynman integral calculations with GPU support.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling FIESTA 4: optimized Feynman integral calculations with GPU support

Reference 48

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source=pdf_text observed=2026-08-06T14:46:49.350516Z digest=sha256:52550ab31d8289750f65f39acc71043f5db9c6dd8d1135e8832ff4d83cecad92

Observation bbe2d875-b091-41b3-99fa-6c3b61f34f9e · outbound

This paper cites FIESTA5: numerical high-performance Feynman integral evaluation.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling FIESTA5: numerical high-performance Feynman integral evaluation

Reference 49

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source=pdf_text observed=2026-08-06T14:46:49.354323Z digest=sha256:1be3ed35aaf5d6fd38eee18720767e26b6e25363b4fbb962dc223b220d036c64

Observation 1841f112-5166-4935-bacf-aed22cbe9b75 · outbound

This paper cites Numerical evaluation of multi-loop integrals for arbitrary kinematics with SecDec 2.0.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Numerical evaluation of multi-loop integrals for arbitrary kinematics with SecDec 2.0

Reference 50

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source=pdf_text observed=2026-08-06T14:46:49.358288Z digest=sha256:45120289a50b46c4b5e12be16ae9d67444599c39407a91d79e0dd8a76925ad0f

Observation e5e7563a-87c4-48d1-9424-db6a2c3095ed · outbound

This paper cites SecDec-3.0: numerical evaluation of multi-scale integrals beyond one loop.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling SecDec-3.0: numerical evaluation of multi-scale integrals beyond one loop

Reference 51

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source=pdf_text observed=2026-08-06T14:46:49.362315Z digest=sha256:863476c97c4a63374aad1de2db480bd675525207c33d5ccfccaf7e4cd6263386

Observation 52864e5b-f656-4c6b-89b1-89026bc1bd01 · outbound

This paper cites pySecDec: a toolbox for the numerical evaluation of multi-scale integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling pySecDec: a toolbox for the numerical evaluation of multi-scale integrals

Reference 52

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source=pdf_text observed=2026-08-06T14:46:49.366513Z digest=sha256:35b4e3e811e0c2acb6e1d313f1aa546b3e1b3ea5dcbe6edc727cc911e9806970

Observation 0d4702af-8b0a-4d66-a632-cc6993edf548 · outbound

This paper cites A GPU compatible quasi-Monte Carlo integrator interfaced to pySecDec.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling A GPU compatible quasi-Monte Carlo integrator interfaced to pySecDec

Reference 53

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source=pdf_text observed=2026-08-06T14:46:49.371328Z digest=sha256:1a8395b2b62bfc1d3c77d5e96ee7e60ecc4e9aea0f89b56905dfae580f50516a

Observation d136fcf9-3625-41a2-9495-55179085d16a · outbound

This paper cites Expansion by regions with pySecDec.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Expansion by regions with pySecDec

Reference 54

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source=pdf_text observed=2026-08-06T14:46:49.375621Z digest=sha256:b0269d55d4431503ec1c781e31635afb4a8e5feb11dc0991ee10f56ce1415f79

Observation d7bf717c-4cc2-4728-90db-a20ab7daa098 · outbound

This paper cites Numerical Scattering Amplitudes with pySecDec.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Numerical Scattering Amplitudes with pySecDec

Reference 55

Resolution
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source=pdf_text observed=2026-08-06T14:46:49.380265Z digest=sha256:3d4a997ff79a9eed59f075cf2de751c64db0e94da21b96550542790022c91e22

Observation 6e71aeab-8492-4ea0-a4ef-368c76cac6c9 · outbound

This paper cites Tkachov,A theorem on analytical calculability of 4-loop renormalization group functions, Phys.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Tkachov,A theorem on analytical calculability of 4-loop renormalization group functions, Phys

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source=pdf_text observed=2026-08-06T14:46:49.384496Z digest=sha256:9a7915230bc4c19f9e97857b616f598170dc82a53efeb07558f911b374de3a0c

Observation e1269d0a-ed6f-49c3-9b31-dcff1c462f60 · outbound

This paper cites Chetyrkin and F.V.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Chetyrkin and F.V

Reference 57

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source=pdf_text observed=2026-08-06T14:46:49.389031Z digest=sha256:fa39bdb469a47d275a73dee14991b6dce04919754b077e7362fd0dd03c383691

Observation dda6eb64-4625-4dbc-9e3f-b4e4bf141a76 · outbound

This paper cites Presenting LiteRed: a tool for the Loop InTEgrals REDuction.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Presenting LiteRed: a tool for the Loop InTEgrals REDuction

Reference 58

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source=pdf_text observed=2026-08-06T14:46:49.393135Z digest=sha256:5795e906ba77b30d28bb7d6c7431a50574d85e3420122893d0b8a471617f6bfb

Observation d35c3fff-6bf1-4622-ab63-c5ca9744c1e2 · outbound

This paper cites LiteRed 1.4: a powerful tool for the reduction of the multiloop integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling LiteRed 1.4: a powerful tool for the reduction of the multiloop integrals

Reference 59

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source=pdf_text observed=2026-08-06T14:46:49.397874Z digest=sha256:d8e38eedf0551dc3b070d6dcbc790f329acf71f87fd13da0fa948c8cce0209f8

Observation 395e0705-6760-42ea-8789-2e74e65ebac6 · outbound

This paper cites Algorithm FIRE -- Feynman Integral REduction.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Algorithm FIRE -- Feynman Integral REduction

Reference 60

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source=pdf_text observed=2026-08-06T14:46:49.401878Z digest=sha256:0d01062025205af71369137f83f1f76b577793d15506da2993bd2b1c696544a5

Observation be99f4c3-1492-4555-8b86-4e664faee3c7 · outbound

This paper cites FIRE5: a C++ implementation of Feynman Integral REduction.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling FIRE5: a C++ implementation of Feynman Integral REduction

Reference 61

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source=pdf_text observed=2026-08-06T14:46:49.406037Z digest=sha256:5e450536ec0cc8f86d36ff47a3cb1963183eee30188cad341f59a7f3d1de7903

Observation 62417099-bc8d-4604-aab3-7a79043be23a · outbound

This paper cites FIRE6: Feynman Integral REduction with Modular Arithmetic.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling FIRE6: Feynman Integral REduction with Modular Arithmetic

Reference 62

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source=pdf_text observed=2026-08-06T14:46:49.409900Z digest=sha256:b94fbb50a755f75b2165962d2709042994660b5d07a6e216b49ab849cf64e353

Observation ed241a1b-4797-4350-b6a4-2f13b94f219a · outbound

This paper cites FIRE 6.5: Feynman Integral Reduction with New Simplification Library.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling FIRE 6.5: Feynman Integral Reduction with New Simplification Library

Reference 63

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source=pdf_text observed=2026-08-06T14:46:49.414338Z digest=sha256:9a5e49ddc5ae5d3ac6ab3c6671857164151403b59549a13f74c6a1307c1040ba

Observation 5233179f-35a6-4aea-8d34-c7c6f38e8ba3 · outbound

This paper cites Kira - A Feynman Integral Reduction Program.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Kira - A Feynman Integral Reduction Program

Reference 64

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source=pdf_text observed=2026-08-06T14:46:49.418224Z digest=sha256:a57e051482273792d915557d8d3bd3010de7c2d9c65b5724f2c285c344b15781

Observation 1e928835-2a62-4bc7-bd56-8cb07ab67877 · outbound

This paper cites Integral Reduction with Kira 2.0 and Finite Field Methods.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Integral Reduction with Kira 2.0 and Finite Field Methods

Reference 65

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source=pdf_text observed=2026-08-06T14:46:49.422109Z digest=sha256:02e9df7a10b701d7b87bd96560013f72b3d6077ff74bf3d34d5c98a6c88825eb

Observation 77abae4f-10c2-49e5-baab-f7851a69783f · outbound

This paper cites Kira 3: integral reduction with efficient seeding and optimized equation selection.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Kira 3: integral reduction with efficient seeding and optimized equation selection

Reference 66

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source=pdf_text observed=2026-08-06T14:46:49.425816Z digest=sha256:6200221d7e3a54a1c6821fa0ac9017987af080d329e26c69151b6560ba846aee

Observation 97a8c29f-6002-4c8e-b779-875fef5e73c5 · outbound

This paper cites Complete reduction of integrals in two-loop five-light-parton scattering amplitudes.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Complete reduction of integrals in two-loop five-light-parton scattering amplitudes

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source=pdf_text observed=2026-08-06T14:46:49.429930Z digest=sha256:dc019722bcf37cd3d0f891ea475a8ef69d424ad939bdf0f6016ecda61740527f

Observation d6c70dff-e614-490c-8bd3-28a44a643781 · outbound

This paper cites Blade: A package for block-triangular form improved Feynman integrals decomposition.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Blade: A package for block-triangular form improved Feynman integrals decomposition

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source=pdf_text observed=2026-08-06T14:46:49.433780Z digest=sha256:4fb822f6f427df1c89244f10933b704aaa34c64ccb3b6f7dc77fa44438a73d87

Observation f2599f1c-9f7b-46bc-a827-d6238bc05272 · outbound

This paper cites Semi-automatic Calculations of Multi-loop Feynman Amplitudes with AmpRed.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Semi-automatic Calculations of Multi-loop Feynman Amplitudes with AmpRed

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source=pdf_text observed=2026-08-06T14:46:49.437759Z digest=sha256:9558cc530dac79060f28011724c5128ddbb4ba92ee9706830624832a34bd8987

Observation 38188f05-cc12-4697-bf7c-61a0c9de1a02 · outbound

This paper cites Kotikov,Differential equations method: New technique for massive Feynman diagrams calculation, Phys.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Kotikov,Differential equations method: New technique for massive Feynman diagrams calculation, Phys

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source=pdf_text observed=2026-08-06T14:46:49.441513Z digest=sha256:ef6d5837a1df7a1180a0c8292648e9e0b5f41ed8049d01895ab6d69fb0cc24fe

Observation 8c5057b2-e88c-4875-8f0d-2dcf2856e139 · outbound

This paper cites Kotikov,Differential equation method: The Calculation of N point Feynman diagrams, Phys.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Kotikov,Differential equation method: The Calculation of N point Feynman diagrams, Phys

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source=pdf_text observed=2026-08-06T14:46:49.445357Z digest=sha256:dceda3681a76b74fdd83dd1c6932776275c7672f478f15222dd2fa781443f6d9

Observation 5e76de7d-e4db-4c1f-aded-d8e51872a1cb · outbound

This paper cites Dimensionally Regulated Pentagon Integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Dimensionally Regulated Pentagon Integrals

Reference 72

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source=pdf_text observed=2026-08-06T14:46:49.448886Z digest=sha256:9688df81469c9362efc7fa8ef17f42bec638a6637d456518f8341958eb9abdd2

Observation c33d4083-f4e8-4b98-abbe-55bbba624a47 · outbound

This paper cites Differential Equations for Feynman Graph Amplitudes.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Differential Equations for Feynman Graph Amplitudes

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source=pdf_text observed=2026-08-06T14:46:49.452619Z digest=sha256:3eea9eb8db93c3e38a979fc9e132a60cb37c1dba8cc9c8e22dc4c036457a7a0c

Observation 820128a6-52de-4d72-b23b-42cf4353574a · outbound

This paper cites Multiloop integrals in dimensional regularization made simple.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Multiloop integrals in dimensional regularization made simple

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source=pdf_text observed=2026-08-06T14:46:49.456549Z digest=sha256:8686e4dc34d46a51f0254c1cce169380c956340ffb74be4c52c28aca88d013df

Observation 411df5bd-7a4b-482f-87b2-a0f300ac0c07 · outbound

This paper cites Multiple polylogarithms, cyclotomy and modular complexes.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Multiple polylogarithms, cyclotomy and modular complexes

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source=pdf_text observed=2026-08-06T14:46:49.460664Z digest=sha256:b789a4f562062a982bcb3cdd8329c44bc69b6ba8840a14c5400c4c071913fbcd

Observation c7248f19-2a97-4f67-8d60-79ff9138fa96 · outbound

This paper cites Multiple polylogarithms and mixed Tate motives.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Multiple polylogarithms and mixed Tate motives

Reference 76

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source=pdf_text observed=2026-08-06T14:46:49.464386Z digest=sha256:4adf9fcd751094c6a571bcea57e6ff6801bec2a87be46890267f58889277e09e

Observation b0883ad5-b263-4099-896a-2527fe5dc8bd · outbound

This paper cites Classical Polylogarithms for Amplitudes and Wilson Loops.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Classical Polylogarithms for Amplitudes and Wilson Loops

Reference 77

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source=pdf_text observed=2026-08-06T14:46:49.468389Z digest=sha256:afe5563f3df3c45c18c6327eeb6c4e6da82d0f6ef7955e429a8fe52d6f8e460b

Observation e021c377-d4a0-4f6a-b945-4227c5385621 · outbound

This paper cites From polygons and symbols to polylogarithmic functions.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling From polygons and symbols to polylogarithmic functions

Reference 78

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source=pdf_text observed=2026-08-06T14:46:49.472445Z digest=sha256:8f79b7a76e4b80c5b615f45157c6fbf4886444ee1ab6100b18f3882ee4fb6103

Observation a42f6ae6-791c-422c-bbe2-ffcf94166a6c · outbound

This paper cites Hopf algebras, coproducts and symbols: an application to Higgs boson amplitudes.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Hopf algebras, coproducts and symbols: an application to Higgs boson amplitudes

Reference 79

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source=pdf_text observed=2026-08-06T14:46:49.476544Z digest=sha256:9e6c3ce3ead505e88f1a786017726588c6368edd4c8a7e3c1d4d33cd8a2ac62e

Observation 038ffdfb-7e09-489d-9122-b1e80798204b · outbound

This paper cites Heptagons from the Steinmann Cluster Bootstrap.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Heptagons from the Steinmann Cluster Bootstrap

Reference 80

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source=pdf_text observed=2026-08-06T14:46:49.480364Z digest=sha256:41bc94f02df9d8d402cdef7360a7215cc4bb0e4c44dbd43cc20a493d40bdc776

Observation 970c28a8-a784-4119-afce-8a1e9c70b34b · outbound

This paper cites Bootstrapping a Five-Loop Amplitude Using Steinmann Relations.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Bootstrapping a Five-Loop Amplitude Using Steinmann Relations

Reference 81

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source=pdf_text observed=2026-08-06T14:46:49.484308Z digest=sha256:19182b9aa175cfc2c88ba5c3ecd2506f575a39072bf77664f9ff8170194f446c

Observation fffebb5d-b3f2-4899-8aa1-37b930ba73b2 · outbound

This paper cites Six-Gluon Amplitudes in Planar ${\cal N}=4$ Super-Yang-Mills Theory at Six and Seven Loops.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Six-Gluon Amplitudes in Planar ${\cal N}=4$ Super-Yang-Mills Theory at Six and Seven Loops

Reference 82

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source=pdf_text observed=2026-08-06T14:46:49.488618Z digest=sha256:ca3cdaa93b6e4ec6c2ca5ebb4b6c6ede13753554b4a6b69ea7a4401c85e67256

Observation ab33b451-5257-4c6b-8471-f8af420e385b · outbound

This paper cites A Three-Point Form Factor Through Five Loops.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling A Three-Point Form Factor Through Five Loops

Reference 83

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source=pdf_text observed=2026-08-06T14:46:49.493060Z digest=sha256:9a18b7b4b79e923cbb521312e8d31e1f3b751d8dad40ddbdad4f848ca80bac21

Observation 87bff724-50f5-4ec7-9a73-539698a3da88 · outbound

This paper cites Bootstrapping a Stress-Tensor Form Factor through Eight Loops.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Bootstrapping a Stress-Tensor Form Factor through Eight Loops

Reference 84

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source=pdf_text observed=2026-08-06T14:46:49.498338Z digest=sha256:ecef2f634c536637eff1dfee26f40e131cd02178d7cdf3747e17eb3bad29d551

Observation c46c3c43-075e-4f7b-b20d-45d320ad1c56 · outbound

This paper cites The Three-Point Form Factor of $\textrm{Tr}\,\phi^3$ to Six Loops.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling The Three-Point Form Factor of $\textrm{Tr}\,\phi^3$ to Six Loops

Reference 85

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source=pdf_text observed=2026-08-06T14:46:49.502731Z digest=sha256:301de13740d2e4e15643f9eb23648818c5fa042aeede19fbae109f7384bc446e

Observation 5a5aa15c-ab7a-494d-beb1-72b30e6fbab0 · outbound

This paper cites Transforming the Bootstrap: Using Transformers to Compute Scattering Amplitudes in Planar N = 4 Super Yang-Mills Theory.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Transforming the Bootstrap: Using Transformers to Compute Scattering Amplitudes in Planar N = 4 Super Yang-Mills Theory

Reference 86

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source=pdf_text observed=2026-08-06T14:46:49.507378Z digest=sha256:d65c1b42d9fd2e62ecb107fca6ef088140f88406cc92f90d985bb91071056a71

Observation 35cb2b7d-383e-4995-954f-89f4d41296ed · outbound

This paper cites Recurrent Features of Amplitudes in Planar $\mathcal{N}=4$ Super Yang-Mills Theory.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Recurrent Features of Amplitudes in Planar $\mathcal{N}=4$ Super Yang-Mills Theory

Reference 87

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source=pdf_text observed=2026-08-06T14:46:49.511696Z digest=sha256:4de8ed5f6be93d136d9d31d39713a4cb36113de6dde8472d46d835ac7e7e5649

Observation a2cf724f-fd46-458d-b6a0-f583adab4711 · outbound

This paper cites Bootstrapping a Two-Loop Four-Point Form Factor.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Bootstrapping a Two-Loop Four-Point Form Factor

Reference 88

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source=pdf_text observed=2026-08-06T14:46:49.516006Z digest=sha256:c76291c14df06d12b615888003fc6f0fddd4febac1a662726ed124aefc750feb

Observation 072c022b-c048-4516-8068-b4a64facef10 · outbound

This paper cites The Double Pentaladder Integral to All Orders.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling The Double Pentaladder Integral to All Orders

Reference 89

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source=pdf_text observed=2026-08-06T14:46:49.520004Z digest=sha256:8008f233fd589bef1cc508f28d8492d27e987b2b2b221c4acb50fdb4f2fa697e

Observation 6253295f-374b-4cb1-98a7-e7748e39bb30 · outbound

This paper cites Bootstrapping two-loop Feynman integrals for planar N=4 sYM.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Bootstrapping two-loop Feynman integrals for planar N=4 sYM

Reference 90

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source=pdf_text observed=2026-08-06T14:46:49.523925Z digest=sha256:940b89eb5662739749525ed802c4fcf6df53a889211d2d03184cd7ebec4ec397

Observation 62f1604b-3e22-40e7-b983-eb060c626497 · outbound

This paper cites Bootstrapping octagons in reduced kinematics from $A_2$ cluster algebras.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Bootstrapping octagons in reduced kinematics from $A_2$ cluster algebras

Reference 91

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source=pdf_text observed=2026-08-06T14:46:49.527887Z digest=sha256:2e3624431acfe38bd7c2aa51ff08a2e7cfc403f00e0e4fd03f99afc6c0d27ef0

Observation 4215f3c7-63f2-4843-bcce-f18aaf4ea759 · outbound

This paper cites Kinematics, cluster algebras and Feynman integrals.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Kinematics, cluster algebras and Feynman integrals

Reference 92

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source=pdf_text observed=2026-08-06T14:46:49.532100Z digest=sha256:b3b47f20fe15564a7d15366427f59a20f94c164225fb686e58d9f05209f210be

Observation c73c3226-977a-471a-b43f-ef8ca5c251dd · outbound

This paper cites Bootstrapping elliptic Feynman integrals using Schubert analysis.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Bootstrapping elliptic Feynman integrals using Schubert analysis

Reference 93

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source=pdf_text observed=2026-08-06T14:46:49.536170Z digest=sha256:32cd51de09f6cec17c1db95fea406e85d87112c869f4a6d186af7a244f8fdc4d

Observation 9618fe11-5616-47a6-bbfa-0d4c7fda279a · outbound

This paper cites Two-loop Integral Reduction from Elliptic and Hyperelliptic Curves.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Two-loop Integral Reduction from Elliptic and Hyperelliptic Curves

Reference 94

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source=pdf_text observed=2026-08-06T14:46:49.540171Z digest=sha256:fc4ac8db7398135c0a2a2da30c663cc75cd4efdbb602521bfddf6679d5eeb584

Observation 1373771d-4c27-4932-8848-9d1999869da7 · outbound

This paper cites Traintracks Through Calabi-Yaus: Amplitudes Beyond Elliptic Polylogarithms.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Traintracks Through Calabi-Yaus: Amplitudes Beyond Elliptic Polylogarithms

Reference 95

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source=pdf_text observed=2026-08-06T14:46:49.544484Z digest=sha256:d49b5305671ac8acf0b246042d71302a2074eefb61a990e278c0712e55eff59f

Observation 7776da71-fdcc-4b6a-8a71-798ecefeaf05 · outbound

This paper cites The ice cone family and iterated integrals for Calabi-Yau varieties.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling The ice cone family and iterated integrals for Calabi-Yau varieties

Reference 96

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source=pdf_text observed=2026-08-06T14:46:49.548503Z digest=sha256:0488bcae21c5dd2c4bc1914b8aed600ec98280f523caf2fbf341d271ce8b8a91

Observation 9975c2e1-2ba1-4b9c-99a4-1bab1d8ab468 · outbound

This paper cites Principal Landau Determinants.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Principal Landau Determinants

Reference 97

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source=pdf_text observed=2026-08-06T14:46:49.552434Z digest=sha256:69d193fcfbbb9f69370e64ecaab7d1891f1918c737dbe233fef8c3594c2fd3e2

Observation 8389d71d-33aa-4307-bf39-6f0810210519 · outbound

This paper cites PolyLogTools - Polylogs for the masses.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling PolyLogTools - Polylogs for the masses

Reference 98

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source=pdf_text observed=2026-08-06T14:46:49.556278Z digest=sha256:1288dd44f7428cddf134d9dc905a95565b8e733aa93c1177bd3e37b5ef7265fc

Observation 394db8a1-8788-4fcb-9063-5e88e59d7a22 · outbound

This paper cites Soft triple-real radiation for Higgs production at N3LO.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling Soft triple-real radiation for Higgs production at N3LO

Reference 99

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source=pdf_text observed=2026-08-06T14:46:49.560337Z digest=sha256:c0307f65759dc07cb5ea7fe37b008c308300d16f132ccf4980b92e1b50106f53

Observation 36b8947c-f50e-4d02-9ab2-57ea6cee76e9 · outbound

This paper cites FastGPL: a C++ library for fast evaluation of generalized polylogarithms.

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling FastGPL: a C++ library for fast evaluation of generalized polylogarithms

Reference 100

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local_arxiv, observed 2026-08-06T14:46:49.903115Z

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source=pdf_text observed=2026-08-06T14:46:49.564206Z digest=sha256:39668c3854c918a295c92fdb2659a2d509f8b4a6ef2a36c76c2af02744916da9

Pith citing papers

Observation 048ffbab-61cb-4baf-8b74-7adb8da13270 · inbound

SubTropica cites this paper.

SubTropica Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling

Reference 78

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arxiv_id, observed 2026-05-11T14:01:08.702719Z

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No event found in the named queried sources as of 2026-08-06T06:34:29.942622+00:00.

source=pdf_text observed=2026-05-09T23:40:27.537334Z digest=sha256:b9ae8db795284b0cda6ed9f408a4e52d896532584eb93aad1fdea84d0f5ae141

Observation 444ed42b-5f33-4768-991a-7042cd0dbea9 · inbound

HyperPrecision: A Mathematica package for High-Precision Numerical Evaluation of Multivariate Hypergeometric Functions cites this paper.

HyperPrecision: A Mathematica package for High-Precision Numerical Evaluation of Multivariate Hypergeometric Functions Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling

Reference 110

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arxiv_id, observed 2026-06-29T06:33:11.958038Z

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source=pdf_text observed=2026-06-29T06:30:54.899745Z digest=sha256:6e398ba21d9893a9120c2427707bf3db9892b31c95d42419f68cda1014860865

Observation 4784952e-ede5-46d7-ba35-dee4bc6eaf8a · inbound

Landau's Leviathans cites this paper.

Landau's Leviathans Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling

Reference 13

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arxiv_id, observed 2026-06-30T03:04:14.682800Z

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No event found in the named queried sources as of 2026-08-06T06:34:29.942622+00:00.

source=pdf_text observed=2026-06-30T01:50:25.042094Z digest=sha256:dceb1f36ade91c03d165cdbf4df5ceee4678ac6a7d186fe80bd0b6270846709f