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Paper Citation Record · LEDGER

The $\mu$-extension of iterated integrals and nested sums

As of 6 August 2026, this Paper Citation Record lists 100 of 140 outbound references and 0 inbound Pith citation observations for arXiv:2606.12584.

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

pith.paper-citation-record.v1
2606.12584 v1

Coverage vector

measured 100 of 140 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-06-27T08:40:07.572805Z

measured 100 of 100 standing notices

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

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Reference resolution

100 of 140 outbound references displayed

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  • verified fuzzy0
  • unresolved59
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Outbound references

Observation bfa8806d-7c59-4f4f-ba7f-5ea21677d85d · outbound

This paper cites Ernst,A Comprehensive Treatment ofq-Calculus, (Springer (Birkh ¨auser), Basel, 2012).

The $\mu$-extension of iterated integrals and nested sums Ernst,A Comprehensive Treatment ofq-Calculus, (Springer (Birkh ¨auser), Basel, 2012)

Reference 1

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Observation 40d38259-8248-4e4d-9468-d13c059a222e · outbound

This paper cites Euler,De partitione numerorum, Novi Commentarii Academiae Scientiarum Petropolitanae3(1753) 125–169.

The $\mu$-extension of iterated integrals and nested sums Euler,De partitione numerorum, Novi Commentarii Academiae Scientiarum Petropolitanae3(1753) 125–169

Reference 2

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Observation 3fa9ca62-4661-4da7-acfb-0653c12ccdb1 · outbound

This paper cites Heine, ¨Uber die Reihe 1+ ...(Aus einem Schreiben an Lejeune Dirichlet), J.

The $\mu$-extension of iterated integrals and nested sums Heine, ¨Uber die Reihe 1+ ...(Aus einem Schreiben an Lejeune Dirichlet), J

Reference 3

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Observation 2e5e27b5-ba1a-4335-b522-146e10d608b7 · outbound

This paper cites Heine,Theorie der Kugelfunctionen und der verwandten Functionen, (Verlag G.

The $\mu$-extension of iterated integrals and nested sums Heine,Theorie der Kugelfunctionen und der verwandten Functionen, (Verlag G

Reference 4

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Observation 0691e3cd-1425-460b-8795-04136f0824a8 · outbound

This paper cites Bailey,Generalized Hypergeometric Series, (Cambridge University Press, Cambridge, 1935).

The $\mu$-extension of iterated integrals and nested sums Bailey,Generalized Hypergeometric Series, (Cambridge University Press, Cambridge, 1935)

Reference 5

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Observation 3f286c8a-0e58-4455-9c19-52d0ba21f135 · outbound

This paper cites Slater,Generalized Hypergeometric Functions, (Cambridge University Press, Cambridge, 1966).

The $\mu$-extension of iterated integrals and nested sums Slater,Generalized Hypergeometric Functions, (Cambridge University Press, Cambridge, 1966)

Reference 6

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Observation 68ebd26d-9784-4c86-b379-fef33a6bbc39 · outbound

This paper cites Exton,q-Hypergeometric Functions and Applications, (Ellis Horwood, Chichester, 1983).

The $\mu$-extension of iterated integrals and nested sums Exton,q-Hypergeometric Functions and Applications, (Ellis Horwood, Chichester, 1983)

Reference 7

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Observation 955b521f-4e34-43ae-a03a-32e140da1935 · outbound

This paper cites Gasper, M.

The $\mu$-extension of iterated integrals and nested sums Gasper, M

Reference 8

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Observation 99cc8a3c-d01a-4f02-a7ad-bf032a76f97a · outbound

This paper cites Special functions and q-commuting variables.

The $\mu$-extension of iterated integrals and nested sums Special functions and q-commuting variables

Reference 9

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Observation ba6bae42-6a0c-4c1b-b058-632ce437552b · outbound

This paper cites Andrews, R.

The $\mu$-extension of iterated integrals and nested sums Andrews, R

Reference 10

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Observation 4098b918-7fbf-426b-8983-d9df5484b6ce · outbound

This paper cites Kac and P.

The $\mu$-extension of iterated integrals and nested sums Kac and P

Reference 11

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Observation 86d2f83c-7b40-4875-82e4-44c21ebae387 · outbound

This paper cites Olver, D.W.

The $\mu$-extension of iterated integrals and nested sums Olver, D.W

Reference 12

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Observation d1293ad2-424c-4591-ad25-4577b5e2fd75 · outbound

This paper cites Schwenk and J.

The $\mu$-extension of iterated integrals and nested sums Schwenk and J

Reference 13

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Observation 29d214f4-2161-4eeb-8ad6-dfff13c96b44 · outbound

This paper cites Wess,q-deformed Heisenberg algebra, PoS (Corfu98) 015.

The $\mu$-extension of iterated integrals and nested sums Wess,q-deformed Heisenberg algebra, PoS (Corfu98) 015

Reference 14

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Observation 84f91d09-cf68-4283-a3ce-1cc87353b9ba · outbound

This paper cites Klimyk and K.

The $\mu$-extension of iterated integrals and nested sums Klimyk and K

Reference 15

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Observation 48184c4e-2550-4413-9012-e8bda7551482 · outbound

This paper cites Kassel,Quantum Groups, (Springer, Berlin, 1995).

The $\mu$-extension of iterated integrals and nested sums Kassel,Quantum Groups, (Springer, Berlin, 1995)

Reference 16

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Observation 98c58916-3ae9-4d26-a4e3-2695a629df24 · outbound

This paper cites The Master Field for QCD and $q$-Deformed Quantum Field Theory.

The $\mu$-extension of iterated integrals and nested sums The Master Field for QCD and $q$-Deformed Quantum Field Theory

Reference 17

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:e497ff99c4a782b36805440f7f179f6e66f7c750dd5b346cf2e51db2ee6c5f37

Observation 3c1ff0b3-0ef9-40e8-9225-9e0c8e134fda · outbound

This paper cites Wachter,Towards a q-Deformed Quantum Field Theoryin:Quantum Field Theory - Competitive Models, (Springer, Berlin 2008), 261–283, Eds.

The $\mu$-extension of iterated integrals and nested sums Wachter,Towards a q-Deformed Quantum Field Theoryin:Quantum Field Theory - Competitive Models, (Springer, Berlin 2008), 261–283, Eds

Reference 18

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Observation 49e1b759-1b66-4e9c-a281-53f40b91fdd4 · outbound

This paper cites Connes,Non-commutative differential geometry, Institut des Hautes Etudes Scientifiques.

The $\mu$-extension of iterated integrals and nested sums Connes,Non-commutative differential geometry, Institut des Hautes Etudes Scientifiques

Reference 19

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Observation f8f7b1b0-5ae1-4307-99aa-6f57e475a0db · outbound

This paper cites Connes,Noncommutative geometry, (Academic Press, New York, 1995).

The $\mu$-extension of iterated integrals and nested sums Connes,Noncommutative geometry, (Academic Press, New York, 1995)

Reference 20

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Observation cef32bbc-dc55-4b8b-b00e-d274d03d3d0e · outbound

This paper cites Landau and R.

The $\mu$-extension of iterated integrals and nested sums Landau and R

Reference 21

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Observation dba32e82-d6e3-4430-abac-2616bc3a8878 · outbound

This paper cites Heisenberg, ¨Uber die in der Theorie der Elementarteilchen auftretende universelle L ¨ange, Ann.

The $\mu$-extension of iterated integrals and nested sums Heisenberg, ¨Uber die in der Theorie der Elementarteilchen auftretende universelle L ¨ange, Ann

Reference 22

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Observation d456f920-503b-4b36-9ce7-ae4c12e8330b · outbound

This paper cites Snyder,Quantized space-time, Phys.

The $\mu$-extension of iterated integrals and nested sums Snyder,Quantized space-time, Phys

Reference 23

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Observation 7bc6d621-6937-4673-bcc4-f23e85b2dc01 · outbound

This paper cites Non-commutative space-time of Doubly Special Relativity theories.

The $\mu$-extension of iterated integrals and nested sums Non-commutative space-time of Doubly Special Relativity theories

Reference 24

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Observation ba408892-045d-44a0-99ad-7cec14247d2a · outbound

This paper cites Chaichian and A.P.

The $\mu$-extension of iterated integrals and nested sums Chaichian and A.P

Reference 25

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Observation 31ab05c6-29e7-4d09-a87f-3b3de3c8f67d · outbound

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The $\mu$-extension of iterated integrals and nested sums Unresolved cited work

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Observation 74e2a7ff-4b15-407b-accd-98b31aa4c189 · outbound

This paper cites Events in a Non-Commutative Space-Time.

The $\mu$-extension of iterated integrals and nested sums Events in a Non-Commutative Space-Time

Reference 27

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Observation 6422c869-8cff-46dd-869b-644a8a561d7b · outbound

This paper cites Jannussis,New deformed Heisenberg oscillator, J.

The $\mu$-extension of iterated integrals and nested sums Jannussis,New deformed Heisenberg oscillator, J

Reference 28

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:2b7e6b69c16de3600cdaabda6ef6ce7ccc67bbdae88d3a1c5aaa706f737f749d

Observation ebe17312-4e2a-4c5a-9c46-86a2b75d0dab · outbound

This paper cites Intercepts of the momentum correlation functions in \mu-Bose gas model and their asymptotics.

The $\mu$-extension of iterated integrals and nested sums Intercepts of the momentum correlation functions in \mu-Bose gas model and their asymptotics

Reference 29

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:4900480641777a0a90065736992891acb83c7447bc06ae1ba28aef0f0fdd0173

Observation c805c137-ef4a-47e3-9de9-5bc82928f6a5 · outbound

This paper cites Albert,Power-associative rings, Trans.

The $\mu$-extension of iterated integrals and nested sums Albert,Power-associative rings, Trans

Reference 30

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Observation bb65d8e8-cb8f-4f81-b2fa-f9ad8030d4e4 · outbound

This paper cites Quasi-Fibonacci oscillators.

The $\mu$-extension of iterated integrals and nested sums Quasi-Fibonacci oscillators

Reference 31

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:2802d2d42f1b424d8a97b4b9bd62e0fdf57f132ad83c07a62d7ad7ed38881f49

Observation c463d601-ede8-437b-9181-d8ca27db145f · outbound

This paper cites Thermostatistics of \mu-deformed analog of Bose gas model.

The $\mu$-extension of iterated integrals and nested sums Thermostatistics of \mu-deformed analog of Bose gas model

Reference 32

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:b1b2ad6628e20d30038758e0f50bb8b5e14864872b8219ebb1c158afd16c0deb

Observation 061fcd1a-0dbf-4ced-90ba-7c2fea55e5b4 · outbound

This paper cites Exact expressions for the intercepts of r-particle momentum correlation functions in \mu-Bose gas model.

The $\mu$-extension of iterated integrals and nested sums Exact expressions for the intercepts of r-particle momentum correlation functions in \mu-Bose gas model

Reference 33

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:0ebd655f064d48df3d09cb907d4bb1ff94ee7912254d2239d3bb9156c6274956

Observation 381b0f33-0cf7-4707-a425-0d428ace24b5 · outbound

This paper cites Virial coefficients in $(\tilde{\mu},q)$-Bose gas model related to compositeness of particles and their interaction: temperature-dependence problem.

The $\mu$-extension of iterated integrals and nested sums Virial coefficients in $(\tilde{\mu},q)$-Bose gas model related to compositeness of particles and their interaction: temperature-dependence problem

Reference 35

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:2f72dda13a7d78e12e6fe0e632a92ec9efecf3110a59140188109c30b5d8ac27

Observation d960a3fe-1d49-4682-90df-c99aa40b1289 · outbound

This paper cites Deformed Bose gas models aimed at taking into account both compositeness of particles and their interaction.

The $\mu$-extension of iterated integrals and nested sums Deformed Bose gas models aimed at taking into account both compositeness of particles and their interaction

Reference 36

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:ea14587086d159f49aee5dda839eb0b93a515d00a949e560391628287f553774

Observation 651d8a91-1a73-4306-9f31-cf4470139483 · outbound

This paper cites Entanglement in composite bosons realized by deformed oscillators.

The $\mu$-extension of iterated integrals and nested sums Entanglement in composite bosons realized by deformed oscillators

Reference 37

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Observation dce4f982-f328-4274-b78f-7a2c1655111c · outbound

This paper cites Energy dependence of the entanglement entropy of composite boson (quasiboson) systems.

The $\mu$-extension of iterated integrals and nested sums Energy dependence of the entanglement entropy of composite boson (quasiboson) systems

Reference 38

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local_arxiv, observed 2026-07-03T12:58:08.095076Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:611ca5ed3128bf471f5f58e48240c2d1b0db869b301266483765ea16dcd21d35

Observation 0fa4c2cc-82d1-49cd-bb65-176988c6d19d · outbound

This paper cites Correlation function intercepts for $\tilde{\mu},q$-deformed Bose gas model implying effective accounting for interaction and compositeness of particles.

The $\mu$-extension of iterated integrals and nested sums Correlation function intercepts for $\tilde{\mu},q$-deformed Bose gas model implying effective accounting for interaction and compositeness of particles

Reference 39

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local_arxiv, observed 2026-07-03T12:58:08.137084Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:ba062c0154254372125d470d2baf29a1f0608ef91e73b8f4a2973316e858f649

Observation 8727110f-6bba-4a50-8bb5-5a9a6035dbec · outbound

This paper cites Gavrilik,Geometric Aspects and Some Uses of Deformed Models of Thermostatistics, Universe4(2018) no.2, 33.

The $\mu$-extension of iterated integrals and nested sums Gavrilik,Geometric Aspects and Some Uses of Deformed Models of Thermostatistics, Universe4(2018) no.2, 33

Reference 40

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:ca8ba18f0c0540da5aad9a506a090f597dc5797162d5c97ac78cf343e4f0022a

Observation beec3c5e-5af4-4719-b875-3fff12841b89 · outbound

This paper cites Condensate of $\mu$-Bose gas as a model of dark matter.

The $\mu$-extension of iterated integrals and nested sums Condensate of $\mu$-Bose gas as a model of dark matter

Reference 41

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local_arxiv, observed 2026-07-03T12:58:08.124961Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:64fa18f9ba21fcfd4cb62ff5bfad26b6ccbdc02b41a8f085f0b9d396899c2d96

Observation 969221c0-493f-487e-8966-95eb3024cd5a · outbound

This paper cites Galaxy rotation curves in the $\mu$-deformation based approach to dark matter.

The $\mu$-extension of iterated integrals and nested sums Galaxy rotation curves in the $\mu$-deformation based approach to dark matter

Reference 42

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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=2026-06-27T08:40:07.572805Z digest=sha256:5c563800c1bfaa40bda71ce95a41f8c9196a091a5657ccadb1eac5bddf612262

Observation e881aad7-00b9-49c5-b5ef-044c85d421d1 · outbound

This paper cites Mykhailiv, Y.A.

The $\mu$-extension of iterated integrals and nested sums Mykhailiv, Y.A

Reference 43

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arxiv_id, observed 2026-07-03T12:58:07.975774Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:a1ba29a39b089227f0057b788e7e2f722068cf92f4d4cb42a18737badf27f8d6

Observation 23b199a0-b718-4614-a372-0fa8a1e3a8e2 · outbound

This paper cites Photon Gas at the Planck Scale within the Doubly Special Relativity.

The $\mu$-extension of iterated integrals and nested sums Photon Gas at the Planck Scale within the Doubly Special Relativity

Reference 44

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arxiv_id, observed 2026-07-03T12:58:08.092513Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:63849274b713a6ebdb8c2772657fee2291e06299ff68bda729c56676edcb5715

Observation 9109562a-e131-4a6c-aa0d-a3d1ed19cf61 · outbound

This paper cites Three-parameter (two-sided) deformation of Heisenberg algebra.

The $\mu$-extension of iterated integrals and nested sums Three-parameter (two-sided) deformation of Heisenberg algebra

Reference 45

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local_arxiv, observed 2026-07-03T12:58:08.073248Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:87f9426aad8927c7aa0559dc81cb2b7604bcc21985f95a6dd188c06bfecfd39f

Observation d7bbd54a-70a6-488e-b9b5-9247302285e1 · outbound

This paper cites New Deformed Heisenberg Algebra from the $\mu$-Deformed Model of Dark Matter.

The $\mu$-extension of iterated integrals and nested sums New Deformed Heisenberg Algebra from the $\mu$-Deformed Model of Dark Matter

Reference 46

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arxiv_id, observed 2026-07-03T12:58:08.091249Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:b3ea175fff3bcf2a89d2bb661f73f5eae0e38231d31c0feaf5ff4574774a7888

Observation c175173e-c5df-455f-aff2-45ec1535140e · outbound

This paper cites Dilogarithm identities, q-difference equations and the Virasoro algebra.

The $\mu$-extension of iterated integrals and nested sums Dilogarithm identities, q-difference equations and the Virasoro algebra

Reference 47

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local_arxiv, observed 2026-07-03T12:58:08.133681Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:010648bcc6a204035c8111bd7ab601e9dbf1d6387ba7f18212b6586f960957c8

Observation 28b81297-593e-4a0d-9301-a83fd7197f88 · outbound

This paper cites Faddeev and R.M.

The $\mu$-extension of iterated integrals and nested sums Faddeev and R.M

Reference 48

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:f0d3eef12f7870e765dfeb5c6a952feb769ae6c6e16add47eaef0b9b93b026fc

Observation e8f930a3-8b8e-4caa-98e1-3fb94df6b910 · outbound

This paper cites Napier,Mirifici Logarithmorum Canonis Descriptio, (A.

The $\mu$-extension of iterated integrals and nested sums Napier,Mirifici Logarithmorum Canonis Descriptio, (A

Reference 49

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:d195735a7bbbe86f258a23ca5e4e74a984e53393b8933fb5246d6eae3954b6fd

Observation ba45cd3f-e429-4de8-907f-bdb9dec0ad8f · outbound

This paper cites Hobson (1914),John Napier and the invention of logarithms, 1614, (Cambridge University Press, Cam- bridge, 1914).

The $\mu$-extension of iterated integrals and nested sums Hobson (1914),John Napier and the invention of logarithms, 1614, (Cambridge University Press, Cam- bridge, 1914)

Reference 50

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:f54fd49e8fdbc77c8c808b9c311c0042a5779a43c44b112b851e3260a7e6dc98

Observation 6bd60859-fa48-4142-a907-17679f8cd0a6 · outbound

This paper cites Leibniz,Leibnizens mathematische Schriften, ed.

The $\mu$-extension of iterated integrals and nested sums Leibniz,Leibnizens mathematische Schriften, ed

Reference 51

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:8924ace246e19ad1019d9697220ec7f187de0fd705faef680d3dadb018877826

Observation 0bccb3a1-ee5a-41f7-a626-c61a042f9cf1 · outbound

This paper cites Maximom,The dilogarithm function for complex argument, Proc.

The $\mu$-extension of iterated integrals and nested sums Maximom,The dilogarithm function for complex argument, Proc

Reference 52

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:f1465d6f2576319392c001e134960f9d28fd240f46cc06b2d03b93d585b2bb9d

Observation 2b072a2e-ee7d-453f-ac60-aecb1cfc0ef9 · outbound

This paper cites Spence,An essay of the theory of the various orders of logarithmic transcendents; with an inquiry into their applications to the integral calculus and the summation of series, (J.

The $\mu$-extension of iterated integrals and nested sums Spence,An essay of the theory of the various orders of logarithmic transcendents; with an inquiry into their applications to the integral calculus and the summation of series, (J

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:b69b4120843bac2b10272b038b52fa47f04b368c0b6a10c22854baaca2d929ad

Observation 4e3149af-8bbe-4da6-a8a9-e66f1f535953 · outbound

This paper cites Jonqui´ ere,Ueber eine Klasse von Transcendenten, welche durch mehrmahlige Integration rationaler Funktionen entstehen, ¨Ofversigt af Kongl.

The $\mu$-extension of iterated integrals and nested sums Jonqui´ ere,Ueber eine Klasse von Transcendenten, welche durch mehrmahlige Integration rationaler Funktionen entstehen, ¨Ofversigt af Kongl

Reference 54

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:79b81f7c02ca583b3a195abf8476b09a8ec1e127c7ac6797c22a3d733cb3ca68

Observation 563ce5bf-3dd8-42c3-a239-7e191387dff3 · outbound

This paper cites Lewin,Dilogarithms and Associated Functions(MacDonald, London, 1958).

The $\mu$-extension of iterated integrals and nested sums Lewin,Dilogarithms and Associated Functions(MacDonald, London, 1958)

Reference 55

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:1aa6cf66309d5e08b85f7304208ea7a6f1e67f87d399f1beca6b7b25ba262c79

Observation 8ede192e-7b6e-4321-bbc1-30572a367681 · outbound

This paper cites Devoto and D.W.

The $\mu$-extension of iterated integrals and nested sums Devoto and D.W

Reference 56

Resolution
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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:a00c75a21c29250b6e338b92768d5a02475cb6e330a46e4a662941172fdbba7f

Observation f220a34c-9b8a-41a7-be69-7ddfa64a65db · outbound

This paper cites Lewin,Polylogarithms and Associated Functions, (North Holland, New York, 1981).

The $\mu$-extension of iterated integrals and nested sums Lewin,Polylogarithms and Associated Functions, (North Holland, New York, 1981)

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:ab326cb16f0b399510a4b8b1aba6476bff10a842955a81799906e47e964ed1c2

Observation 573f3ac1-f1e8-4621-aca1-84c9a5f2b3a9 · outbound

This paper cites Nielsen,Der Eulersche Dilogarithmus und seine Verallgemeinerungen, Nova Acta Leopoldina,90(1909) 123–211.

The $\mu$-extension of iterated integrals and nested sums Nielsen,Der Eulersche Dilogarithmus und seine Verallgemeinerungen, Nova Acta Leopoldina,90(1909) 123–211

Reference 58

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:19a197cb32caebc7cfb04e138fdc9e3ac99b20a4f31187af86d679bdfbd2b351

Observation 7b8a1d5a-2c21-4695-a49a-92193b4025a6 · outbound

This paper cites K ¨olbig,Nielsen generalized polylogarithms, SIAM J.

The $\mu$-extension of iterated integrals and nested sums K ¨olbig,Nielsen generalized polylogarithms, SIAM J

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:470de1fd3386623b56233ce7da6b30d18f92a79af40565ad90fb499b6cf5fef1

Observation b82632a4-e9a0-4e1d-8daf-a64c9483b4af · outbound

This paper cites Harmonic Polylogarithms.

The $\mu$-extension of iterated integrals and nested sums Harmonic Polylogarithms

Reference 60

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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=2026-06-27T08:40:07.572805Z digest=sha256:18a4345afbec26a6d37f5ea5932727104cc3df764f13488b77c5a4d10566da7c

Observation 2de0e06d-671e-4bec-ad07-6a4d28775a9a · outbound

This paper cites Kummer,Ueber die Transcendenten, welche aus wiederholten Integrationen rationaler Formeln entste- hen, J.

The $\mu$-extension of iterated integrals and nested sums Kummer,Ueber die Transcendenten, welche aus wiederholten Integrationen rationaler Formeln entste- hen, J

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:9de41aec9aa79fd4c32785ed2acae8ab5bb0eb92053631a7d201cc8653e67eff

Observation 59495f41-ceee-41df-b1a0-671dd69e0b27 · outbound

This paper cites Kummer,Ueber die Transcendenten, welche aus wiederholten Integrationen rationaler Formeln entste- hen (Fortsetzung), J.

The $\mu$-extension of iterated integrals and nested sums Kummer,Ueber die Transcendenten, welche aus wiederholten Integrationen rationaler Formeln entste- hen (Fortsetzung), J

Reference 62

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no resolver link, observed 2026-06-27T08:40:07.572805Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:98b161307226d23afc0ec4513e1bd590f2ab179e0e4603b88ec8069f76fc5ad3

Observation e8c35934-01d1-4c34-b306-ed437bf36a90 · outbound

This paper cites Kummer,Ueber die Transcendenten, welche aus wiederholten Integrationen rationaler Formeln entste- hen (Fortsetzung), J.

The $\mu$-extension of iterated integrals and nested sums Kummer,Ueber die Transcendenten, welche aus wiederholten Integrationen rationaler Formeln entste- hen (Fortsetzung), J

Reference 63

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:353311fac3ef3409e9cfe9808d3d2eb07929dbe5f623f92409fe080a6629d3c3

Observation a498914b-d444-46aa-8a28-c176aac2bb9b · outbound

This paper cites Poincar´ e,Sur les groupes des ´ equations lin´ eaires, Acta Math.4(1884) 201–312.

The $\mu$-extension of iterated integrals and nested sums Poincar´ e,Sur les groupes des ´ equations lin´ eaires, Acta Math.4(1884) 201–312

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:9c36b5ccd27ddc6e074239af5dd4e4def3b66f71e1f87f1939fc614e1f860f77

Observation f69dc4ec-6e2f-4cd8-b923-69a15f339f67 · outbound

This paper cites Lappo-Danilevsky,M´ emoirs sur la Th´ eorie des Syst` emes Diff´ erentielles Lin´ eaires, (Chelsea Publ.

The $\mu$-extension of iterated integrals and nested sums Lappo-Danilevsky,M´ emoirs sur la Th´ eorie des Syst` emes Diff´ erentielles Lin´ eaires, (Chelsea Publ

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:06cee232638b0498e67f5b50dd5de2bdaf597bc04c3acb11e22a6c456f583dca

Observation b7595fee-d28c-40e6-9cbe-5b6163f9686a · outbound

This paper cites Chen,Algebras of Iterated Path Integrals and Fundamental Groups, Trans.

The $\mu$-extension of iterated integrals and nested sums Chen,Algebras of Iterated Path Integrals and Fundamental Groups, Trans

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:d0d6d56dd13686bd7bbd0d4cc3afac8e56e4e3dc22859698853242f49640e73a

Observation 9a863abc-8419-4bfb-8fa2-ee4f981b9519 · outbound

This paper cites Multiple polylogarithms, cyclotomy and modular complexes.

The $\mu$-extension of iterated integrals and nested sums Multiple polylogarithms, cyclotomy and modular complexes

Reference 67

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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=2026-06-27T08:40:07.572805Z digest=sha256:4731f2b1bf0aa28b5eed2038b2420391e5a2932c6df1fdb9a3f75f1c653308ee

Observation 4e84c0e2-1313-4056-9b50-9a719b6cd5b7 · outbound

This paper cites Nested Sums, Expansion of Transcendental Functions and Multi-Scale Multi-Loop Integrals.

The $\mu$-extension of iterated integrals and nested sums Nested Sums, Expansion of Transcendental Functions and Multi-Scale Multi-Loop Integrals

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local_arxiv, observed 2026-07-03T12:58:08.130633Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:35e0d2031b2d4dee3e61138e5abd8d1f35a98601ed79b442d58fdff14749ea9d

Observation c0916c41-459b-4e91-b46e-a762a7f4e11d · outbound

This paper cites Analytic and Algorithmic Aspects of Generalized Harmonic Sums and Polylogarithms.

The $\mu$-extension of iterated integrals and nested sums Analytic and Algorithmic Aspects of Generalized Harmonic Sums and Polylogarithms

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local_arxiv, observed 2026-07-03T12:58:08.031299Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:86b54be2e26ff34c139fc7282621a811512f0a25bcfaa9f5f7fee53dde4a13ff

Observation d54c3ab8-1c6d-4fcf-a8ec-a4ec5c09783c · outbound

This paper cites Harmonic Sums and Polylogarithms Generated by Cyclotomic Polynomials.

The $\mu$-extension of iterated integrals and nested sums Harmonic Sums and Polylogarithms Generated by Cyclotomic Polynomials

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local_arxiv, observed 2026-07-03T12:58:07.981264Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:f6259985c1f71ce9dcebce9bbea05765ad77bf6820c5ba85b2af3a15d7787c30

Observation 760a6d47-3962-4c00-9e63-1e67dec05ff5 · outbound

This paper cites Iterated integrals over letters induced by quadratic forms.

The $\mu$-extension of iterated integrals and nested sums Iterated integrals over letters induced by quadratic forms

Reference 71

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arxiv_id, observed 2026-07-03T12:58:08.076097Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:ffdca8fc0da19b5728d62d280e5110814053e9fb5312a7ddd908978fe6a3a287

Observation cc71b938-dd41-4c12-b5ba-b743d707e353 · outbound

This paper cites Iterated Binomial Sums and their Associated Iterated Integrals.

The $\mu$-extension of iterated integrals and nested sums Iterated Binomial Sums and their Associated Iterated Integrals

Reference 72

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local_arxiv, observed 2026-07-03T12:58:07.989954Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:c88666a9e05672dc58d9996a93c271f180d0af43cb070f5499b36a71bdb4976d

Observation 6943d0c9-3926-414c-8ef4-927d8245b0d9 · outbound

This paper cites Harmonic sums, Mellin transforms and Integrals.

The $\mu$-extension of iterated integrals and nested sums Harmonic sums, Mellin transforms and Integrals

Reference 73

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local_arxiv, observed 2026-07-03T12:58:08.042899Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:b99c3aec4f1f03647ade43d407a4e7ecd2c9622633ae8b3fa6682a76627c2e28

Observation 34b171d6-e155-4673-a202-8bc996cbb9a6 · outbound

This paper cites Harmonic Sums and Mellin Transforms up to two-loop Order.

The $\mu$-extension of iterated integrals and nested sums Harmonic Sums and Mellin Transforms up to two-loop Order

Reference 74

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:8291dbd033f3472b3513c000673e74cf69dee9eb014991d51fae66ea65ec268f

Observation 959c1892-e0b4-4496-8324-e7f84ef1071b · outbound

This paper cites Kauers,Guessing Handbook, JKU Linz, Technical Report RISC 09–07.

The $\mu$-extension of iterated integrals and nested sums Kauers,Guessing Handbook, JKU Linz, Technical Report RISC 09–07

Reference 75

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Source-reported events for the cited work

Unavailable: canonical work link unavailable.

source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:844d7de00d555e85d83f78f2402d19b7999d685b4100390884d9fbb51f5696c8

Observation f73087b9-0ce0-408b-a19e-a946ec88a121 · outbound

This paper cites Determining the closed forms of the $O(a_s^3)$ anomalous dimensions and Wilson coefficients from Mellin moments by means of computer algebra.

The $\mu$-extension of iterated integrals and nested sums Determining the closed forms of the $O(a_s^3)$ anomalous dimensions and Wilson coefficients from Mellin moments by means of computer algebra

Reference 76

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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=2026-06-27T08:40:07.572805Z digest=sha256:1779954581fe9d6a972c3a165d3ee252a236272210da4dc7c88fc84259e263d8

Observation ee655f44-7bc1-4f24-a1b8-00431a64be10 · outbound

This paper cites an unresolved cited work.

The $\mu$-extension of iterated integrals and nested sums Unresolved cited work

Reference 77

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:832e8ca67b8e01f109cd8e6d9933c4bbe36f1bb5cae94f19398d7f340c285068

Observation 4d2f190b-4ca9-49f0-99f9-cbf1bc16f66b · outbound

This paper cites Ore Polynomials in Sage.

The $\mu$-extension of iterated integrals and nested sums Ore Polynomials in Sage

Reference 78

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:2a01be38f10dc88c5d51a7e27b39b6de82988d127e7f300f1f8bcd3bdc4e8377

Observation 7e0050cb-7505-4cb0-abd9-a8f9313a4961 · outbound

This paper cites Schneider,Symbolic Summation Assists Combinatorics, S´ em.

The $\mu$-extension of iterated integrals and nested sums Schneider,Symbolic Summation Assists Combinatorics, S´ em

Reference 79

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:191e797aee22d8ba45b411a3c844d82b185c242f42b367587b34150ff3452776

Observation 707c9b74-993c-4e70-b7d4-588ed9237b20 · outbound

This paper cites Simplifying Multiple Sums in Difference Fields.

The $\mu$-extension of iterated integrals and nested sums Simplifying Multiple Sums in Difference Fields

Reference 80

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local_arxiv, observed 2026-07-03T12:58:08.085296Z

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:5cdd8dc09c3e3c43e6d85720caf4159e5784c84a7b377901ac7f24ec599b9abc

Observation 5e2c1a79-5e57-490b-971d-7314aa0e99a2 · outbound

This paper cites Hoffman,Quasi-Shuffle Products, Journal of Algebraic Combinatorics11(2000) 49–68 [arXiv:math/ 9907173].

The $\mu$-extension of iterated integrals and nested sums Hoffman,Quasi-Shuffle Products, Journal of Algebraic Combinatorics11(2000) 49–68 [arXiv:math/ 9907173]

Reference 81

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:276dd27177a0ed8b60da5355542f6412cf91061c666637bab23298db41ce5254

Observation 6bcd7abe-b0b7-418e-9ee8-945316c4db2d · outbound

This paper cites Algebraic Relations Between Harmonic Sums and Associated Quantities.

The $\mu$-extension of iterated integrals and nested sums Algebraic Relations Between Harmonic Sums and Associated Quantities

Reference 82

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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=2026-06-27T08:40:07.572805Z digest=sha256:1dac827f7183fe0985e252c6dcf47c27d3c6f74cc4193a99bf65d850d19d597c

Observation abdf0c91-6753-4fde-9e52-68593f0f5d7f · outbound

This paper cites Witt,Treue Darstellung Liescher Ringe, Journ.

The $\mu$-extension of iterated integrals and nested sums Witt,Treue Darstellung Liescher Ringe, Journ

Reference 83

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:905b96590b0fa521f254b46c2cabfb55148a4c8caf8cf3aba7c354295c5a1b15

Observation 21962de4-ab56-493a-9d22-52de0a361781 · outbound

This paper cites Witt,Die Unterringe der freien Lieschen Ringe, Math.

The $\mu$-extension of iterated integrals and nested sums Witt,Die Unterringe der freien Lieschen Ringe, Math

Reference 84

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:37bd61df2c9cb23d7b51667e6cb8a8cbedf48aaa0b28d66796ccbd501f9eac8b

Observation 0b7be4d6-b16c-4a12-8b27-18e03912b738 · outbound

This paper cites Lyndon,On Burnside’s problem, Trans.

The $\mu$-extension of iterated integrals and nested sums Lyndon,On Burnside’s problem, Trans

Reference 85

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:2fc67348646200572e33d0ccc2fa5c0654dd6ceab355e5a86aaf4074cacbd899

Observation 3598e316-a01b-41d9-bec6-562d78b05d51 · outbound

This paper cites Lyndon,On Burnside’s problem II, Trans.

The $\mu$-extension of iterated integrals and nested sums Lyndon,On Burnside’s problem II, Trans

Reference 86

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Source-reported events for the cited work

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:b6bb4316456ba83a3d1d5bbf6faa2c76bfc4d455e51240247b9d647adcae96c9

Observation 87f8eb87-d41f-453d-865f-f6b5e8f9b505 · outbound

This paper cites Radford,A Natural Ring Basis for the Shuffle Algebra and an Application to Group Schemes, J.

The $\mu$-extension of iterated integrals and nested sums Radford,A Natural Ring Basis for the Shuffle Algebra and an Application to Group Schemes, J

Reference 87

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:c051b71479c5c582a79727c80862c44776e0c7b0afb078a522b5092783dc67ef

Observation 0104c775-916c-47ab-a692-f96148b57640 · outbound

This paper cites Comtet,Aduanced Combinatorics(Reichel, Dordrecht, 1974).

The $\mu$-extension of iterated integrals and nested sums Comtet,Aduanced Combinatorics(Reichel, Dordrecht, 1974)

Reference 88

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:12108a53e8c91415b0e93b2932ec775f4b33217f1258a251af730c51e30fe791

Observation f27dd425-6da8-4978-ac14-2f9801bb5b41 · outbound

This paper cites Adamchik,On Stirling numbers and Euler sums, Journal of Computational and Applied Mathematics 79(1997) 119–130.

The $\mu$-extension of iterated integrals and nested sums Adamchik,On Stirling numbers and Euler sums, Journal of Computational and Applied Mathematics 79(1997) 119–130

Reference 89

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:d8db914a3b86456ba0ed5b0396a59a63068f988b3b272eeaa796ddf17d3f412f

Observation d13599b4-059d-4bc6-b035-057f960ce4eb · outbound

This paper cites Fa` a di Bruno,Einleitung in die Theorie dier Bin ¨aren Formen, dt.

The $\mu$-extension of iterated integrals and nested sums Fa` a di Bruno,Einleitung in die Theorie dier Bin ¨aren Formen, dt

Reference 90

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:5fdf9e6847b3843acc1fe4897d2f6e3f41eeeaa4ff5ff144eee40b9e651037f4

Observation af128ff0-4c99-4472-a263-fdfc100e667a · outbound

This paper cites Berndt,Ramanujan’s Notebooks, Part I, (Springer, Berlin, 1985).

The $\mu$-extension of iterated integrals and nested sums Berndt,Ramanujan’s Notebooks, Part I, (Springer, Berlin, 1985)

Reference 91

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:50e79d885c095bc33a197b73964441508172419cd31cf3a5e8cdb214f1fd3970

Observation 6b88e122-5f84-4f15-98dc-88c0bc7d792b · outbound

This paper cites The Multiple Zeta Value Data Mine.

The $\mu$-extension of iterated integrals and nested sums The Multiple Zeta Value Data Mine

Reference 92

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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=2026-06-27T08:40:07.572805Z digest=sha256:9155aa817a6fa0c3bdde3e15c689379d97ad602a2de287fe872c53f5188fc0a8

Observation a2aec728-4905-425d-9098-858d0fcabfa8 · outbound

This paper cites Generalized Harmonic, Cyclotomic, and Binomial Sums, their Polylogarithms and Special Numbers.

The $\mu$-extension of iterated integrals and nested sums Generalized Harmonic, Cyclotomic, and Binomial Sums, their Polylogarithms and Special Numbers

Reference 93

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local_arxiv, observed 2026-07-03T12:58:08.017817Z

Source-reported events for the cited work

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

source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:64f8aa10252377f1ebd90a08ddf30579f66ca9e3748161c57b3846d175748b6b

Observation b97c9572-b54a-49bc-9fde-89368c828d37 · outbound

This paper cites The package HarmonicSums: Computer Algebra and Analytic aspects of Nested Sums.

The $\mu$-extension of iterated integrals and nested sums The package HarmonicSums: Computer Algebra and Analytic aspects of Nested Sums

Reference 94

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local_arxiv, observed 2026-07-03T12:58:08.045518Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:71a187933089ed2fab09e0516c8443899f72503db677795686ee889a237db431

Observation 67959eb1-2828-4f2c-867f-a3f147fc8bf6 · outbound

This paper cites A Computer Algebra Toolbox for Harmonic Sums Related to Particle Physics.

The $\mu$-extension of iterated integrals and nested sums A Computer Algebra Toolbox for Harmonic Sums Related to Particle Physics

Reference 95

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local_arxiv, observed 2026-07-03T12:58:08.028532Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:4e0720d1c687d4958767186578104ff4589ee1d7b2b7696f6b15a103a624fe7c

Observation 1318ec43-251a-46b4-b843-0665583ab095 · outbound

This paper cites Computer Algebra Algorithms for Special Functions in Particle Physics.

The $\mu$-extension of iterated integrals and nested sums Computer Algebra Algorithms for Special Functions in Particle Physics

Reference 96

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local_arxiv, observed 2026-07-03T12:58:08.088419Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:bfb98632794e76590f1a9a1a1775dda7935170f02f9451ca017a77f607aa3748

Observation caeee383-0664-437c-adc7-7843aac7f7a1 · outbound

This paper cites Ablinger,Inverse Mellin Transform of Holonomic Sequences, PoS (LL2016) 067.

The $\mu$-extension of iterated integrals and nested sums Ablinger,Inverse Mellin Transform of Holonomic Sequences, PoS (LL2016) 067

Reference 97

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source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:b7c522d1b5eb056a430731063964e0745ab5454ae5bb1d235111f5b60b6a299b

Observation 3b8cb450-1b86-449b-b689-c64dfef0a6c6 · outbound

This paper cites Discovering and Proving Infinite Binomial Sums Identities.

The $\mu$-extension of iterated integrals and nested sums Discovering and Proving Infinite Binomial Sums Identities

Reference 98

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local_arxiv, observed 2026-07-03T12:58:08.079120Z

Source-reported events for the cited work

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

source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:8eb365a735a3f55cef7c5ba99515cdd238f56a99b16f2012edf9e1ddf31c1a78

Observation 5f7ed902-e980-4a6e-bc30-0038819df8a0 · outbound

This paper cites Computing the Inverse Mellin Transform of Holonomic Sequences using Kovacic's Algorithm.

The $\mu$-extension of iterated integrals and nested sums Computing the Inverse Mellin Transform of Holonomic Sequences using Kovacic's Algorithm

Reference 99

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local_arxiv, observed 2026-07-03T12:58:08.119603Z

Source-reported events for the cited work

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

source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:1a75c2f50cbdd173a2e3326b92222ad0aae99cd33a4ed386185622c4e15fa9ed

Observation 1dc3e568-87e4-4610-ad36-a60ee7870626 · outbound

This paper cites Discovering and Proving Infinite Pochhammer Sum Identities.

The $\mu$-extension of iterated integrals and nested sums Discovering and Proving Infinite Pochhammer Sum Identities

Reference 100

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local_arxiv, observed 2026-07-03T12:58:08.022971Z

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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=2026-06-27T08:40:07.572805Z digest=sha256:3193e8f1219a84ca0a1090fbe7d40da501b991ab2dc06feb4f2fac1d471a0fa4

Observation 4b63fc19-26ee-44da-8f96-8786c7a389ee · outbound

This paper cites Ablinger,An Improved Method to Compute the Inverse Mellin Transform of Holonomic Sequences, PoS (LL2018) 063.

The $\mu$-extension of iterated integrals and nested sums Ablinger,An Improved Method to Compute the Inverse Mellin Transform of Holonomic Sequences, PoS (LL2018) 063

Reference 101

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Unavailable: canonical work link unavailable.

source=pdf_text observed=2026-06-27T08:40:07.572805Z digest=sha256:84bbd323bfc9acde29acdbfe12f6b262fa13be21ade7c0ad4dabf89a65657ee6

Pith citing papers

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