Typed states for the displayed outbound observations.
Source: paper_references, paper_reference_links, observed 2026-08-03T02:13:54.246786Z
Paper Citation Record · LEDGER
The motivic Lie algebra embeds into the cohomology of the general linear group
As of 10 August 2026, this Paper Citation Record lists 60 of 60 outbound references and 0 inbound Pith citation observations for arXiv:2607.29671.
A citation records a reference. It does not transfer a finding from one paper to another.
Coverage vector
One-hop event checks from named stored sources.
Source: scholarly_work_events, retraction_status_cache, observed 2026-08-09T06:31:02.800959+00:00
Pith citing papers itemized under the disclosed page cap.
Source: paper_references, paper_reference_links
A source-named dated measurement, never combined with another source.
Source: cited_works
Reference resolution
60 of 60 outbound references displayed
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- unresolved51
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- metadata mismatch0
External citation measurements
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Outbound references
Observation 4fcbf6fe-c854-4d79-95e7-9ed95136bd95 · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 1
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Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation 7fde5d30-8720-422d-ae40-7ca5b2f14e7f · outbound
This paper cites Unstable cohomology of $\mathsf{GL}_{2n}(\mathbb{Z})$ and the odd commutative graph complex.
The motivic Lie algebra embeds into the cohomology of the general linear group Unstable cohomology of $\mathsf{GL}_{2n}(\mathbb{Z})$ and the odd commutative graph complex
Reference 2
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Unavailable: canonical work link unavailable.
Observation ff2acc29-f0b1-4eab-bbca-e5b81ccca79a · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 3
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Observation e5375a30-f1d4-45e5-9fb2-6a0ca2b0fc08 · outbound
This paper cites and Serre, J.-P.
The motivic Lie algebra embeds into the cohomology of the general linear group and Serre, J.-P
Reference 4
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Observation 7447b0ae-77ad-400c-ad48-24ba21517b08 · outbound
This paper cites On the Top-Weight Rational Cohomology of $A_g$.
The motivic Lie algebra embeds into the cohomology of the general linear group On the Top-Weight Rational Cohomology of $A_g$
Reference 5
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Source-reported events for the cited work
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Observation 21535194-00c2-40f3-8c57-51367bbb07c1 · outbound
This paper cites an unresolved cited work.
The motivic Lie algebra embeds into the cohomology of the general linear group Unresolved cited work
Reference 6
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Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation ec2ab92c-6f8f-4108-93c4-3f0395123a57 · outbound
This paper cites Graph integrals, Feynman periods, and single-valued multiple zeta values.
The motivic Lie algebra embeds into the cohomology of the general linear group Graph integrals, Feynman periods, and single-valued multiple zeta values
Reference 7
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- unresolved
- no resolver link, observed 2026-08-03T02:13:49.466647Z
Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation 9eed282e-0c90-4fe8-9ef0-fdd4c0f2387b · outbound
This paper cites Poisson brackets symmetry from the pentagon-wheel cocycle in the graph complex.
The motivic Lie algebra embeds into the cohomology of the general linear group Poisson brackets symmetry from the pentagon-wheel cocycle in the graph complex
Reference 8
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- unresolved
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Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation 4cf34c45-baac-437a-aa7e-7290b77940c7 · outbound
This paper cites , title =.
The motivic Lie algebra embeds into the cohomology of the general linear group , title =
Reference 9
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Unavailable: canonical work link unavailable.
Observation 5fb39263-d735-4730-9cde-15f29b0116b5 · outbound
This paper cites On Motives Associated to Graph Polynomials.
The motivic Lie algebra embeds into the cohomology of the general linear group On Motives Associated to Graph Polynomials
Reference 10
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Unavailable: canonical work link unavailable.
Observation a95685c5-2928-4e15-aae1-e8f3ca5c19fc · outbound
This paper cites Logarithms and deformation quantization.
The motivic Lie algebra embeds into the cohomology of the general linear group Logarithms and deformation quantization
Reference 11
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Observation 0de30a33-d847-4978-8e14-6a3c1b074dfc · outbound
This paper cites , Journal =.
The motivic Lie algebra embeds into the cohomology of the general linear group , Journal =
Reference 12
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Observation 8e4ceec9-02ba-4854-846d-346e13f804d5 · outbound
This paper cites Single-valued integration and superstring amplitudes in genus zero.
The motivic Lie algebra embeds into the cohomology of the general linear group Single-valued integration and superstring amplitudes in genus zero
Reference 13
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Source-reported events for the cited work
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Observation 6114e0bc-359a-4b8c-a962-593cd2a10162 · outbound
This paper cites and Dupont, C.
The motivic Lie algebra embeds into the cohomology of the general linear group and Dupont, C
Reference 14
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Source-reported events for the cited work
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Observation d4a20a67-bfe8-4cb4-8070-4275a933d521 · outbound
This paper cites an unresolved cited work.
The motivic Lie algebra embeds into the cohomology of the general linear group Unresolved cited work
Reference 15
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Observation f8f335ef-21f1-43c8-b7ff-ca2fe8646309 · outbound
This paper cites The orientation morphism: from graph cocycles to deformations of Poisson structures.
The motivic Lie algebra embeds into the cohomology of the general linear group The orientation morphism: from graph cocycles to deformations of Poisson structures
Reference 16
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Observation f43f15bb-1353-4120-8209-c643fd443da4 · outbound
This paper cites Infinitesimal deformations of Poisson bi-vectors using the Kontsevich graph calculus.
The motivic Lie algebra embeds into the cohomology of the general linear group Infinitesimal deformations of Poisson bi-vectors using the Kontsevich graph calculus
Reference 17
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Observation 89adc69d-f0f5-469b-8719-84c59cffcda7 · outbound
This paper cites and Kiselev, A.
The motivic Lie algebra embeds into the cohomology of the general linear group and Kiselev, A
Reference 18
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Observation 175b8429-c040-4d9f-b2d1-5116f09cb132 · outbound
This paper cites Algebra Number Theory , FJOURNAL =.
The motivic Lie algebra embeds into the cohomology of the general linear group Algebra Number Theory , FJOURNAL =
Reference 19
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Observation b44ddc62-c967-4aae-a3ed-2ce80f63147f · outbound
This paper cites , title =.
The motivic Lie algebra embeds into the cohomology of the general linear group , title =
Reference 20
- Resolution
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Observation 7c2f5f5b-f572-4c0c-937e-e241ad5debe0 · outbound
This paper cites , Booktitle =.
The motivic Lie algebra embeds into the cohomology of the general linear group , Booktitle =
Reference 21
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Observation bd8331f0-d68e-44cd-98e1-2e5f94a9d32a · outbound
This paper cites and Vogtmann, K.
The motivic Lie algebra embeds into the cohomology of the general linear group and Vogtmann, K
Reference 22
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Observation 10f9aac6-b29a-4dbc-b4b2-173422d79ef8 · outbound
This paper cites and Melo, M.
The motivic Lie algebra embeds into the cohomology of the general linear group and Melo, M
Reference 23
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Observation e05637cd-4665-49fe-a4de-dbe02daae619 · outbound
This paper cites The triconnected Kontsevich graph complex.
The motivic Lie algebra embeds into the cohomology of the general linear group The triconnected Kontsevich graph complex
Reference 24
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Unavailable: canonical work link unavailable.
Observation dbc04d38-802f-4de7-8a40-0c35ec279304 · outbound
This paper cites M. Kontsevich's graph complex and the Grothendieck-Teichmueller Lie algebra.
The motivic Lie algebra embeds into the cohomology of the general linear group M. Kontsevich's graph complex and the Grothendieck-Teichmueller Lie algebra
Reference 25
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Observation 176348d9-de31-42c8-81b3-5c6ea3ba8ca1 · outbound
This paper cites and Galatius, S.
The motivic Lie algebra embeds into the cohomology of the general linear group and Galatius, S
Reference 26
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- verified exact
- doi, observed 2026-08-03T02:18:29.430054Z
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Observation 128120c5-0aba-4640-8c5a-f00a2b039037 · outbound
This paper cites Duke Math.
The motivic Lie algebra embeds into the cohomology of the general linear group Duke Math
Reference 27
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Observation 817b5087-5624-4821-99d0-a942fe2a88e7 · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 28
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Observation 73d2ea94-6b68-4dde-b359-445a1d07113e · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 29
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Observation 09814d02-c748-4a5a-91d6-ae87883efd58 · outbound
This paper cites and Miller, J.
The motivic Lie algebra embeds into the cohomology of the general linear group and Miller, J
Reference 30
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Observation ad27eb5a-910f-425f-9afb-56cea5101845 · outbound
This paper cites and Calegari, F.
The motivic Lie algebra embeds into the cohomology of the general linear group and Calegari, F
Reference 31
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Observation d0dc5ca8-5f48-4d51-b61c-03ad2c61366f · outbound
This paper cites and Chan, M.
The motivic Lie algebra embeds into the cohomology of the general linear group and Chan, M
Reference 32
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Observation 537e0d74-4959-4bfb-a504-cad130c5e810 · outbound
This paper cites Bordifications of the moduli spaces of tropical curves and abelian varieties, and unstable cohomology of $\mathrm{GL}_g(\mathbb{Z})$ and $\mathrm{SL}_g(\mathbb{Z})$.
The motivic Lie algebra embeds into the cohomology of the general linear group Bordifications of the moduli spaces of tropical curves and abelian varieties, and unstable cohomology of $\mathrm{GL}_g(\mathbb{Z})$ and $\mathrm{SL}_g(\mathbb{Z})$
Reference 33
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Unavailable: canonical work link unavailable.
Observation a758d433-1053-4731-84a1-bfcc6a72117a · outbound
This paper cites Invariant Differential Forms on Complexes of Graphs and Feynman Integrals.
The motivic Lie algebra embeds into the cohomology of the general linear group Invariant Differential Forms on Complexes of Graphs and Feynman Integrals
Reference 34
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Unavailable: canonical work link unavailable.
Observation a2b4478a-7691-4cea-adfe-32f01a61c90f · outbound
This paper cites and Schnetz, O.
The motivic Lie algebra embeds into the cohomology of the general linear group and Schnetz, O
Reference 35
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Observation 599aae74-3229-4490-85f4-8bd357fd28f3 · outbound
This paper cites , title =.
The motivic Lie algebra embeds into the cohomology of the general linear group , title =
Reference 36
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Observation c7385f2e-2a0e-4df3-8074-6c18d23db92b · outbound
This paper cites , title =.
The motivic Lie algebra embeds into the cohomology of the general linear group , title =
Reference 37
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Observation 6816fcbb-c453-4c9c-a508-b2655e9363d7 · outbound
This paper cites an unresolved cited work.
The motivic Lie algebra embeds into the cohomology of the general linear group Unresolved cited work
Reference 38
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Observation 918347b4-f924-4cc0-8407-287a08943205 · outbound
This paper cites Mixed Tate motives over $\Z$.
The motivic Lie algebra embeds into the cohomology of the general linear group Mixed Tate motives over $\Z$
Reference 39
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Observation eee87b4f-9444-4ff3-9441-f9d143ed2175 · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 41
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Observation f338025b-0665-4fcb-b52e-428a59153274 · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 42
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- doi, observed 2026-08-03T02:18:28.919958Z
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Observation 11df552d-4396-401b-bbba-238ed53bf330 · outbound
This paper cites Cycles, transfers, and motivic homology theories , SERIES =.
The motivic Lie algebra embeds into the cohomology of the general linear group Cycles, transfers, and motivic homology theories , SERIES =
Reference 43
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Observation 6238e207-c731-48a7-9239-e82d017dc60d · outbound
This paper cites an unresolved cited work.
The motivic Lie algebra embeds into the cohomology of the general linear group Unresolved cited work
Reference 44
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- doi, observed 2026-08-03T02:18:28.609184Z
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Observation abb72435-1062-4255-89df-dcc65faf9771 · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 45
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- doi, observed 2026-08-03T02:18:28.323323Z
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Observation 03dbc557-8d22-4f33-961d-5095cb8b172f · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 46
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Observation 4d49b942-fb0b-4d66-a0a9-85b8ef746f78 · outbound
This paper cites 1972 , PAGES =.
The motivic Lie algebra embeds into the cohomology of the general linear group 1972 , PAGES =
Reference 47
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Observation e2b4f32f-7f05-4eca-8921-d9020ee6975a · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 48
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Observation d2330182-6246-4c15-8579-49a005504f30 · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 49
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Observation 443f3016-7337-49d8-92b0-3bc3db4c8ce0 · outbound
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The motivic Lie algebra embeds into the cohomology of the general linear group Unresolved cited work
Reference 50
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Observation dca3be5b-a5eb-4b53-8df0-b4f8bb4d8bd0 · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 51
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Observation 32e54055-69a3-4a0f-a11f-bc033fcc9366 · outbound
This paper cites and Deligne, P.
The motivic Lie algebra embeds into the cohomology of the general linear group and Deligne, P
Reference 52
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Observation 4845671d-3bf8-4717-a058-67908c7a7963 · outbound
This paper cites and Schlotterer, O.
The motivic Lie algebra embeds into the cohomology of the general linear group and Schlotterer, O
Reference 53
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Observation c8ad3fd0-6656-4366-a841-db656761918b · outbound
This paper cites Single-valued periods and multiple zeta values.
The motivic Lie algebra embeds into the cohomology of the general linear group Single-valued periods and multiple zeta values
Reference 54
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Observation 98b45722-3a46-40cc-aae7-1fc40f0bfdd9 · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 55
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Observation 6510c816-ef17-49dc-9a3f-8446390e46cc · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 56
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Observation 7ad0a4d1-36d6-4711-925c-d536978fcc08 · outbound
This paper cites Groupes fondamentaux motiviques de Tate mixte.
The motivic Lie algebra embeds into the cohomology of the general linear group Groupes fondamentaux motiviques de Tate mixte
Reference 57
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Observation 71edce60-43b0-4d63-bb85-372d37d0d6c9 · outbound
This paper cites an unresolved cited work.
The motivic Lie algebra embeds into the cohomology of the general linear group Unresolved cited work
Reference 58
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Observation 73a90661-49eb-4bb1-a0d2-2ad4ff0d78d9 · outbound
This paper cites and M\"uller-Stach, S.
The motivic Lie algebra embeds into the cohomology of the general linear group and M\"uller-Stach, S
Reference 59
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Observation 07600b68-6cf8-4625-8154-6d75712ebeb9 · outbound
This paper cites , TITLE =.
The motivic Lie algebra embeds into the cohomology of the general linear group , TITLE =
Reference 60
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Observation 5710908d-0b80-4187-82e9-11ed0807578b · outbound
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The motivic Lie algebra embeds into the cohomology of the general linear group , title=
Reference 61
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Pith citing papers
No inbound Pith citation observations are available.