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Paper Citation Record · LEDGER

From Modular Graph Forms to Iterated Integrals

As of 23 August 2026, this Paper Citation Record lists 46 of 46 outbound references and 2 inbound Pith citation observations for arXiv:2502.05531.

A citation records a reference. It does not transfer a finding from one paper to another.

pith.paper-citation-record.v1
2502.05531 v1

Coverage vector

measured 46 of 46 reference resolution

Typed states for the displayed outbound observations.

Source: paper_references, paper_reference_links, observed 2026-08-08T19:03:51.436440Z

measured 48 of 48 standing notices

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Source: scholarly_work_events, retraction_status_cache, observed 2026-08-22T06:32:14.747728+00:00

measured 2 of 2 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links, observed 2026-08-11T21:31:35.412901Z

measured 0 of 1 external citation measurements

A source-named dated measurement, never combined with another source.

Source: arxiv_reference, observed 2026-05-21T18:30:28.881612Z

Reference resolution

46 of 46 outbound references displayed

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  • verified fuzzy6
  • unresolved30
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External citation measurements

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Outbound references

Observation 41b839bf-9cb5-4c26-9470-4450247a9c7b · outbound

This paper cites Low-energy expansion of the o ne-loop type-II superstring amplitude,.

From Modular Graph Forms to Iterated Integrals Low-energy expansion of the o ne-loop type-II superstring amplitude,

Reference 1

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Observation bbcd1dac-0047-460c-ac33-e44873e187e7 · outbound

This paper cites Low energy expansion of the four-particle genus-one amplitude in type II superstring theory.

From Modular Graph Forms to Iterated Integrals Low energy expansion of the four-particle genus-one amplitude in type II superstring theory

Reference 2

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Observation 2a17ea60-3e92-41f8-a606-7ef5eccac732 · outbound

This paper cites On the modular structure of the genus-one Type II superstring low energy expansion.

From Modular Graph Forms to Iterated Integrals On the modular structure of the genus-one Type II superstring low energy expansion

Reference 3

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Observation 815c333b-2769-447a-9c05-de43a2f952d9 · outbound

This paper cites Exploring transcendentality in superstring amplitudes.

From Modular Graph Forms to Iterated Integrals Exploring transcendentality in superstring amplitudes

Reference 4

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Observation 0624abb9-28bc-4f4d-a56c-df9045aeaa44 · outbound

This paper cites Modular Graph Functions.

From Modular Graph Forms to Iterated Integrals Modular Graph Functions

Reference 5

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Observation 4a321b2f-37fd-4311-9276-04963761ae7b · outbound

This paper cites Identities between Modular Graph Forms.

From Modular Graph Forms to Iterated Integrals Identities between Modular Graph Forms

Reference 6

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source=pdf_text observed=2026-08-08T19:03:51.292594Z digest=sha256:2d1d609e4774fa76d236c39e6f024c6f3ad34aba17690276d0f1a0ba026dc619

Observation 789f3ccb-8d1c-49e1-b6b7-472404f58fda · outbound

This paper cites Proof of a modular relation between 1-, 2- and 3-loop Feynman diagrams on a torus.

From Modular Graph Forms to Iterated Integrals Proof of a modular relation between 1-, 2- and 3-loop Feynman diagrams on a torus

Reference 7

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Observation 5d15cee3-cc9d-4f77-a872-9dfad44c087e · outbound

This paper cites Hierarchy of Modular Graph Identities.

From Modular Graph Forms to Iterated Integrals Hierarchy of Modular Graph Identities

Reference 8

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Observation 52479060-5fa3-4040-96e4-a142134191be · outbound

This paper cites Holomorphic subgraph reduction of higher-point modular graph forms.

From Modular Graph Forms to Iterated Integrals Holomorphic subgraph reduction of higher-point modular graph forms

Reference 9

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Observation f89dc799-0280-4ecb-ba86-d1ca05876f8b · outbound

This paper cites Proving relations between modular graph functions.

From Modular Graph Forms to Iterated Integrals Proving relations between modular graph functions

Reference 10

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Observation 0c02009c-0d73-46e1-8cd1-91b0ba5a83c0 · outbound

This paper cites Basis Decompositions and a Mathematica Package for Modular Graph Forms.

From Modular Graph Forms to Iterated Integrals Basis Decompositions and a Mathematica Package for Modular Graph Forms

Reference 11

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Observation 9991f65b-01f6-4137-90b8-c9155354c2e6 · outbound

This paper cites Tetrahedral modular graph functions.

From Modular Graph Forms to Iterated Integrals Tetrahedral modular graph functions

Reference 12

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Observation 520fae8e-409f-4946-97ae-1f9c369c99d4 · outbound

This paper cites A class of non-holomorphic modular forms I.

From Modular Graph Forms to Iterated Integrals A class of non-holomorphic modular forms I

Reference 13

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Observation 470d5763-6852-4f78-a281-a739b6b982f2 · outbound

This paper cites A class of non-holomorphic modular forms II : equivariant iterated Eisenstein integrals.

From Modular Graph Forms to Iterated Integrals A class of non-holomorphic modular forms II : equivariant iterated Eisenstein integrals

Reference 14

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Observation 7bcf0bfb-b725-4938-a6ac-ccf6453c1e3f · outbound

This paper cites From elliptic multiple zeta values to modular graph functions: open and closed strings at one loop.

From Modular Graph Forms to Iterated Integrals From elliptic multiple zeta values to modular graph functions: open and closed strings at one loop

Reference 15

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Observation c37eb802-6390-4c36-ba0c-5e232d54ef4c · outbound

This paper cites All-order differential equations for one-loop closed-string integrals and modular graph forms.

From Modular Graph Forms to Iterated Integrals All-order differential equations for one-loop closed-string integrals and modular graph forms

Reference 16

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Observation 07b81006-c95f-4541-a2d2-ce27a1083d24 · outbound

This paper cites Generating series of all modular graph forms from iterated Eisenstein integrals.

From Modular Graph Forms to Iterated Integrals Generating series of all modular graph forms from iterated Eisenstein integrals

Reference 17

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Observation 4db9319f-c730-49a6-8714-6f600d5b57b8 · outbound

This paper cites Laplace-eigenvalue equations for length three modular iterated integrals.

From Modular Graph Forms to Iterated Integrals Laplace-eigenvalue equations for length three modular iterated integrals

Reference 18

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Observation 5c9d6e6e-c7f9-4144-9071-033fb5a99a44 · outbound

This paper cites Modular graph forms from equivariant iterated Eisenstein integrals.

From Modular Graph Forms to Iterated Integrals Modular graph forms from equivariant iterated Eisenstein integrals

Reference 19

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Observation 1f31724b-25b6-4bbb-ba20-a9aad3c0b3eb · outbound

This paper cites Non-holomorphic modular forms from zeta generators.

From Modular Graph Forms to Iterated Integrals Non-holomorphic modular forms from zeta generators

Reference 20

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Observation aa14593d-f099-4164-ae84-0ded63ea97ab · outbound

This paper cites Modular Graph Forms and Scattering Amplitudes in String Theory.

From Modular Graph Forms to Iterated Integrals Modular Graph Forms and Scattering Amplitudes in String Theory

Reference 21

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Observation b15f998e-a305-4506-9694-70a0423c9489 · outbound

This paper cites Elliptic modular graph forms II: Iterated integrals.

From Modular Graph Forms to Iterated Integrals Elliptic modular graph forms II: Iterated integrals

Reference 22

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Observation da7a898a-db0e-4d45-8def-37a354a7251d · outbound

This paper cites Classical Polylogarithms for Amplitudes and Wilson Loops.

From Modular Graph Forms to Iterated Integrals Classical Polylogarithms for Amplitudes and Wilson Loops

Reference 23

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Observation 1403f5c2-bae9-4d15-bd94-7b3f69538033 · outbound

This paper cites Single-valued multiple zeta values in genus 1 superstring amplitudes.

From Modular Graph Forms to Iterated Integrals Single-valued multiple zeta values in genus 1 superstring amplitudes

Reference 24

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Observation c7455b6d-da3d-4286-a5a8-fbf51a6e933c · outbound

This paper cites Absence of irreducible multiple zeta-values in melon modular graph functions.

From Modular Graph Forms to Iterated Integrals Absence of irreducible multiple zeta-values in melon modular graph functions

Reference 25

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Observation 30ba8e9f-81bc-447b-bd92-747ac67248e9 · outbound

This paper cites Genus-zero and genus-one string amplitudes and special multiple zeta values.

From Modular Graph Forms to Iterated Integrals Genus-zero and genus-one string amplitudes and special multiple zeta values

Reference 26

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source=pdf_text observed=2026-08-08T19:03:51.363818Z digest=sha256:4588bf9260076d2a4e392554b776b7035b62a6efcf0e020fbf56bd448c8d3730

Observation f541050b-1b88-48a9-9bc4-26f001f03635 · outbound

This paper cites Building blocks of closed and open string amplitudes.

From Modular Graph Forms to Iterated Integrals Building blocks of closed and open string amplitudes

Reference 27

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Observation 5f595073-2963-4d15-8e2d-734d0b003524 · outbound

This paper cites Poincar\'e series for modular graph forms at depth two. I. Seeds and Laplace systems.

From Modular Graph Forms to Iterated Integrals Poincar\'e series for modular graph forms at depth two. I. Seeds and Laplace systems

Reference 28

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source=pdf_text observed=2026-08-08T19:03:51.370465Z digest=sha256:215597c3e071a2826fc55f0797d392aaf23f7512f24f9b4c6f3f40722151c5f3

Observation a0e30d94-0807-41e3-a948-a3b305ec4d7b · outbound

This paper cites Poincar\'e series for modular graph forms at depth two. II. Iterated integrals of cusp forms.

From Modular Graph Forms to Iterated Integrals Poincar\'e series for modular graph forms at depth two. II. Iterated integrals of cusp forms

Reference 29

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Observation 984201b2-48c0-4f2e-96f1-248ab29f0a40 · outbound

This paper cites Canonicalizing zeta generator s: genus zero and genus one,.

From Modular Graph Forms to Iterated Integrals Canonicalizing zeta generator s: genus zero and genus one,

Reference 30

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source=pdf_text observed=2026-08-08T19:03:51.377025Z digest=sha256:9147e4726e0fad3c0f1ff8650c47f09476a8fe7ebc4217d3b971534303c52125

Observation fc3257ec-e662-4d01-af4d-66d8f31b45f7 · outbound

This paper cites Type II superstring amplitude at one-loop and transcendentality.

From Modular Graph Forms to Iterated Integrals Type II superstring amplitude at one-loop and transcendentality

Reference 31

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Observation 6929661c-f231-4c2b-bc0f-34afabd8a260 · outbound

This paper cites One-loop matrix elements of effective superstring interactions: $\alpha'$-expanding loop integrands.

From Modular Graph Forms to Iterated Integrals One-loop matrix elements of effective superstring interactions: $\alpha'$-expanding loop integrands

Reference 32

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source=pdf_text observed=2026-08-08T19:03:51.383684Z digest=sha256:accf53b85cd7e971953b4ec1368abac1555af7625121e47f65f9665b5dbd5bb6

Observation f6161a90-3e04-4581-8a87-100a6f15b72f · outbound

This paper cites Lectures on modular forms and strings.

From Modular Graph Forms to Iterated Integrals Lectures on modular forms and strings

Reference 33

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source=pdf_text observed=2026-08-08T19:03:51.387285Z digest=sha256:413bc97e7bdaf1c53b8a5f165da33c06075a174ca2edff1e7854ee2d69072ad7

Observation 56996647-39c2-46e5-8ffa-dee50bc0af6e · outbound

This paper cites Serre, A course in arithmetic , vol.

From Modular Graph Forms to Iterated Integrals Serre, A course in arithmetic , vol

Reference 34

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source=pdf_text observed=2026-08-08T19:03:51.391004Z digest=sha256:73121a81bb9807b9f9c913dbf5b33a321293eff1d5550092c093c6996ea20fb9

Observation 9f8daba6-96a1-4d24-b24e-6e00593a2f67 · outbound

This paper cites Fourier series of modular graph functions.

From Modular Graph Forms to Iterated Integrals Fourier series of modular graph functions

Reference 35

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Observation 409f7d78-49ea-4ffb-8500-1f5768aa123f · outbound

This paper cites Maass, Lectures on modular functions of one complex variable , vol.

From Modular Graph Forms to Iterated Integrals Maass, Lectures on modular functions of one complex variable , vol

Reference 36

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Observation fa3112b5-930b-46d8-87cb-11d0e613bb18 · outbound

This paper cites Unpublished; notes on lattice sums.

From Modular Graph Forms to Iterated Integrals Unpublished; notes on lattice sums

Reference 37

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Observation ba2ba26d-0355-43fb-9145-8abc97a24885 · outbound

This paper cites an unresolved cited work.

From Modular Graph Forms to Iterated Integrals Unresolved cited work

Reference 38

Resolution
unresolved
raw_fallback, observed 2026-08-08T19:03:51.980753Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-22T06:32:14.747728+00:00.

source=pdf_text observed=2026-08-08T19:03:51.404347Z digest=sha256:5bfc052c66e1b29a5974c57368d869497eec3bec80275f719d0cc83762a3d787

Observation 62fbc009-0382-4f7b-9c08-956e682767ab · outbound

This paper cites A class of non-holomorphic modular forms III: real analytic cusp forms for $\mathrm{SL}_2(\mathbb{Z})$.

From Modular Graph Forms to Iterated Integrals A class of non-holomorphic modular forms III: real analytic cusp forms for $\mathrm{SL}_2(\mathbb{Z})$

Reference 40

Resolution
verified exact
local_arxiv, observed 2026-08-08T19:03:51.509092Z

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No event found in the named queried sources as of 2026-08-22T06:32:14.747728+00:00.

source=pdf_text observed=2026-08-08T19:03:51.411758Z digest=sha256:f28742cf4d8e871997ad699a29cc8373b12148742e0cfaf61e2da4c7a7d83973

Observation 54591795-a34a-4287-aece-c92b9f45318b · outbound

This paper cites Relations between derivations arising fr om modular forms,.

From Modular Graph Forms to Iterated Integrals Relations between derivations arising fr om modular forms,

Reference 41

Resolution
verified fuzzy
raw_fallback, observed 2026-08-08T19:03:51.969760Z

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No event found in the named queried sources as of 2026-08-22T06:32:14.747728+00:00.

source=pdf_text observed=2026-08-08T19:03:51.415471Z digest=sha256:4bfdf7576ddf57704dc151af81f7b4d3365a985bf8e67add5d213ae2e229b8d6

Observation 7d0ae71b-2097-4b96-9789-a64459a2f9e0 · outbound

This paper cites On some derivations of Lie algebras relat ed to Galois representations,.

From Modular Graph Forms to Iterated Integrals On some derivations of Lie algebras relat ed to Galois representations,

Reference 42

Resolution
verified fuzzy
raw_fallback, observed 2026-08-08T19:03:51.959827Z

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No event found in the named queried sources as of 2026-08-22T06:32:14.747728+00:00.

source=pdf_text observed=2026-08-08T19:03:51.419021Z digest=sha256:ee131b575bdf6243d28b997195b4b9c86db201bd40b95e6b22b73a4f61098eb9

Observation a9a44d8c-cca2-449d-bba9-14b72a33dd58 · outbound

This paper cites On the algebraic structure of iterated integrals of quasimodular forms.

From Modular Graph Forms to Iterated Integrals On the algebraic structure of iterated integrals of quasimodular forms

Reference 43

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no resolver link, observed 2026-08-08T19:03:51.422699Z

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Unavailable: canonical work link unavailable.

source=pdf_text observed=2026-08-08T19:03:51.422699Z digest=sha256:719f24529009d5aa48915e5e880cd7a681649625bd20439c1468f687babd8147

Observation 5ace19c1-f6bf-4af9-8d46-4492d2c616eb · outbound

This paper cites The low energy expansion of the one-loop type II superstring amplitude.

From Modular Graph Forms to Iterated Integrals The low energy expansion of the one-loop type II superstring amplitude

Reference 44

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no resolver link, observed 2026-08-08T19:03:51.426328Z

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source=pdf_text observed=2026-08-08T19:03:51.426328Z digest=sha256:4c7cb55bbc874ef494d58fffd95306c49c15e65dc4909ad76f8667c203c94190

Observation 5f3f3eb4-9a57-4a69-a048-6106a02cb661 · outbound

This paper cites Supersymmetrical String Theories,.

From Modular Graph Forms to Iterated Integrals Supersymmetrical String Theories,

Reference 45

Resolution
verified fuzzy
raw_fallback, observed 2026-08-08T19:03:51.949551Z

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source=pdf_text observed=2026-08-08T19:03:51.429757Z digest=sha256:9322384afaaf62c658fb05cd401cc728910b9012d4f2f658cf03bdd6edb0c7ef

Observation 2c7433f9-0ff6-49b7-af3b-8281f6c3d2e2 · outbound

This paper cites Multiple Modular Values and the relative completion of the fundamental group of $M_{1,1}$.

From Modular Graph Forms to Iterated Integrals Multiple Modular Values and the relative completion of the fundamental group of $M_{1,1}$

Reference 46

Resolution
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no resolver link, observed 2026-08-08T19:03:51.433030Z

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Unavailable: canonical work link unavailable.

source=pdf_text observed=2026-08-08T19:03:51.433030Z digest=sha256:47b391a0cf419a19749c0d293520a6180bc6e81411154a04263bb85225e34423

Observation cc934fc2-7b11-47d8-9700-1cb005c8418c · outbound

This paper cites Universal Mixed Elliptic Motives.

From Modular Graph Forms to Iterated Integrals Universal Mixed Elliptic Motives

Reference 47

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no resolver link, observed 2026-08-08T19:03:51.436440Z

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source=pdf_text observed=2026-08-08T19:03:51.436440Z digest=sha256:f55396f053b336c86215ebe0e743576763897c2c3ca4abb632cf58fec62db554

Pith citing papers

Observation 36429415-9976-4aca-a9fc-c36312581fc5 · inbound

Type II superstring amplitude at one-loop and transcendentality cites this paper.

Type II superstring amplitude at one-loop and transcendentality From Modular Graph Forms to Iterated Integrals

Reference 33

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no resolver link, observed 2026-08-11T21:31:35.412901Z

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Unavailable: canonical work link unavailable.

source=pdf_text observed=2026-08-11T21:31:35.412901Z digest=sha256:789b7590a6c97bc58c7c9f2003862bf88b733ad033e59e843c754ac38eae4e12

Observation 770edb2e-f3e3-43e9-83c1-c6fb667f22ac · inbound

A construction of single-valued elliptic polylogarithms cites this paper.

A construction of single-valued elliptic polylogarithms From Modular Graph Forms to Iterated Integrals

Reference 54

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arxiv_id, observed 2026-05-21T18:30:28.883577Z

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source=pdf_text observed=2026-05-21T18:29:32.694793Z digest=sha256:e064688bd64aeb174adef6b84314c95ddb2fdc6b9c158859bf4fcc8119de82fe