Typed states for the displayed outbound observations.
Source: paper_references, paper_reference_links, observed 2026-08-02T19:50:29.339528Z
Paper Citation Record · LEDGER
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds
As of 10 August 2026, this Paper Citation Record lists 39 of 39 outbound references and 2 inbound Pith citation observations for arXiv:2603.01219.
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 2026-08-10T06:31:04.303077+00:00
Pith citing papers itemized under the disclosed page cap.
Source: paper_references, paper_reference_links, observed 2026-06-30T16:30:22.499549Z
A source-named dated measurement, never combined with another source.
Source: arxiv_reference, observed 2026-06-30T16:35:12.674507Z
Reference resolution
39 of 39 outbound references displayed
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- verified fuzzy0
- unresolved35
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- malformed identifier2
- metadata mismatch0
External citation measurements
No source-named external measurement is stored.
Outbound references
Observation 74967cf8-f1ff-4a99-91fb-1f0163848550 · outbound
This paper cites an unresolved cited work.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Unresolved cited work
Reference 1
- Resolution
- unresolved
- no resolver link, observed 2026-08-02T19:50:24.176879Z
Source-reported events for the cited work
Unavailable: canonical work link unavailable.
Observation e717614f-fa2f-4025-b90c-b3fa711db5c2 · outbound
This paper cites Rational homotopy theory of mapping spaces via Lie theory for L-infinity algebras.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Rational homotopy theory of mapping spaces via Lie theory for L-infinity algebras
Reference 2
- Resolution
- verified exact
- local_arxiv, observed 2026-08-02T19:53:24.401575Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-10T06:31:04.303077+00:00.
Observation 2027815a-4fae-4fd9-889e-b8a9b1f67226 · outbound
This paper cites (2013).L ∞ rational homotopy of map- ping spaces.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds (2013).L ∞ rational homotopy of map- ping spaces
Reference 3
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Observation 75ae694d-9265-478d-8a94-fc514a9349cd · outbound
This paper cites Boyer, K.
Reference 4
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Observation 5e7749ea-acad-46b7-bb12-43bfe72e6f31 · outbound
This paper cites Cavalcanti, Formality ofk-connected spaces in 4k+3 and 4k+4 dimensions, Math.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Cavalcanti, Formality ofk-connected spaces in 4k+3 and 4k+4 dimensions, Math
Reference 5
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Observation 936989ae-60fc-4824-9083-ffa32d439489 · outbound
This paper cites an unresolved cited work.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Unresolved cited work
Reference 6
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Observation 8f824283-a967-4850-a9cc-cc74220fec8f · outbound
This paper cites Chuang and A.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Chuang and A
Reference 7
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Observation 7c1dd187-2322-4633-b45f-0fb79c92aaf7 · outbound
This paper cites Cieliebak, K.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Cieliebak, K
Reference 8
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Unavailable: canonical work link unavailable.
Observation b5906d94-7cb7-4735-b81f-d0aeca75a75a · outbound
This paper cites Chain-level equivariant string topology: algebra versus analysis.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Chain-level equivariant string topology: algebra versus analysis
Reference 9
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Unavailable: canonical work link unavailable.
Observation 7f8c4970-405d-41e3-a989-f74d4efd27fa · outbound
This paper cites The rational homotopy type of (n-1)-connected manifolds of dimension up to 5n-3.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds The rational homotopy type of (n-1)-connected manifolds of dimension up to 5n-3
Reference 10
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Observation a40b6cef-7fd1-4d56-991c-634084137f9b · outbound
This paper cites Fern´ andez and V.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Fern´ andez and V
Reference 11
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Observation 11c9a6f2-3e3e-4c3f-b028-43cd769cbaa7 · outbound
This paper cites Fiorenza, K.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Fiorenza, K
Reference 12
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Observation 8f2415ce-0637-4290-9b73-7216dce23579 · outbound
This paper cites Fiorenza and H.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Fiorenza and H
Reference 13
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Observation 513c49cb-c70b-4fb7-9eb1-75eb2c016a6b · outbound
This paper cites Gerstenhaber, The Cohomology Structure of an Associative Ring, The Annals of Mathematics, Second Series, Vol.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Gerstenhaber, The Cohomology Structure of an Associative Ring, The Annals of Mathematics, Second Series, Vol
Reference 14
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Observation cc54a07b-c8e5-4b7b-b800-2b6860a46ed9 · outbound
This paper cites Goldman and J.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Goldman and J
Reference 15
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Observation a9039b97-0b8a-4bba-9cc6-5a59bc88d789 · outbound
This paper cites Gerstenhaber, A.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Gerstenhaber, A
Reference 16
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Observation 66b1f005-c86c-4e17-815f-6baf4bd51853 · outbound
This paper cites Halperin and J.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Halperin and J
Reference 17
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Observation 295952ad-cf05-424b-a826-42a2ea90e6c1 · outbound
This paper cites Hamilton and A.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Hamilton and A
Reference 18
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Observation 68b6e56d-9eea-4f9a-a43c-1c00302b038a · outbound
This paper cites Hamilton and A.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Hamilton and A
Reference 19
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Observation d7b63164-8f9b-46be-a1ad-83690e93a529 · outbound
This paper cites Kadeishvili, On the Homology Theory of Fibrations, Russian Math.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Kadeishvili, On the Homology Theory of Fibrations, Russian Math
Reference 20
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Unavailable: canonical work link unavailable.
Observation 115efa10-14c1-4d4b-9428-6c09a66396bb · outbound
This paper cites Structure of $A(\infty)$-algebra and Hochschild and Harrison cohomology.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Structure of $A(\infty)$-algebra and Hochschild and Harrison cohomology
Reference 21
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Unavailable: canonical work link unavailable.
Observation e9e87826-9315-4553-9ce1-70d256df6c87 · outbound
This paper cites Al- gebraic Topology, Old and New.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Al- gebraic Topology, Old and New
Reference 22
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Observation 8fbc2202-779b-4ba1-ba5b-10cf66a7d1fd · outbound
This paper cites Kadeishvili, Twisting Elements in Homotopy G-Algebras.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Kadeishvili, Twisting Elements in Homotopy G-Algebras
Reference 23
- Resolution
- malformed identifier
- no resolver link, observed 2026-08-02T19:50:27.092066Z
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Unavailable: canonical work link unavailable.
Observation 414fb5d5-b43d-4012-9245-2e40b1daf631 · outbound
This paper cites Kadeishvili, Homotopy Gerstenhaber Algebras: Examples and Applications, J.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Kadeishvili, Homotopy Gerstenhaber Algebras: Examples and Applications, J
Reference 24
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Observation c62ac4c7-39ac-45cd-9d37-556dd9761fa2 · outbound
This paper cites Kajiura, Noncommutative homotopy algebras associated with open strings.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Kajiura, Noncommutative homotopy algebras associated with open strings
Reference 25
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Observation f7c138cc-26ca-4df5-a9d4-1515cef17e05 · outbound
This paper cites Kajiura, Cyclicity in homotopy algebras and rational homotopy theory, Geor- gian Mathematical Journal, vol.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Kajiura, Cyclicity in homotopy algebras and rational homotopy theory, Geor- gian Mathematical Journal, vol
Reference 26
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- doi, observed 2026-08-02T19:53:24.271481Z
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No event found in the named queried sources as of 2026-08-10T06:31:04.303077+00:00.
Observation 235a23a3-79be-4a68-83c1-b515bc2e959b · outbound
This paper cites Kontsevich, Y.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Kontsevich, Y
Reference 27
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Observation b12fd452-1c5b-4e7c-bb19-6b144f6e44d8 · outbound
This paper cites Lambrechts and D.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Lambrechts and D
Reference 28
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Observation 74849dd2-e975-4158-8e7c-a881d2a6b8be · outbound
This paper cites Loday, Cyclic homology.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Loday, Cyclic homology
Reference 29
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Observation 0e7ca630-3c0f-4d7a-9858-e1d95ae37434 · outbound
This paper cites Loday and B.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Loday and B
Reference 30
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Observation 331354a6-6a88-479d-a6f8-28934433620a · outbound
This paper cites an unresolved cited work.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Unresolved cited work
Reference 31
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Observation 25b183ba-5143-419d-a5aa-f964a37a1c6e · outbound
This paper cites an unresolved cited work.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Unresolved cited work
Reference 32
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Observation 4b29f7ef-7740-402d-ac86-763853da484f · outbound
This paper cites Rational homotopy and simply-connected 8-manifolds.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Rational homotopy and simply-connected 8-manifolds
Reference 33
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Observation d562d7fc-21b5-4391-aa56-4855e43d92e0 · outbound
This paper cites Quillen, Rational homotopy theory, Ann.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Quillen, Rational homotopy theory, Ann
Reference 34
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Observation 9c473606-d4e3-4f1d-88e7-bb5343754ca7 · outbound
This paper cites Deformation theory and rational homotopy type.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Deformation theory and rational homotopy type
Reference 35
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Unavailable: canonical work link unavailable.
Observation 5c2ab4df-a025-40ef-a592-09f41b5be700 · outbound
This paper cites Sullivan, Infinitesimal computations in topology, Publ.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Sullivan, Infinitesimal computations in topology, Publ
Reference 36
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Observation fec27bb6-4763-4cd0-b3a0-3a32dfe8ec21 · outbound
This paper cites Sullivan, Differential forms and the topology of manifolds, Manifolds-Tokyo (1973) (Proc.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Sullivan, Differential forms and the topology of manifolds, Manifolds-Tokyo (1973) (Proc
Reference 37
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Observation 6fc60e41-c1e1-4d27-9468-b58a73fac3fb · outbound
This paper cites an unresolved cited work.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Unresolved cited work
Reference 38
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Observation 82d63e36-6337-4168-ad6b-e43490dd7664 · outbound
This paper cites Witherspoon, Hochschild cohomology for algebras, Gard.
Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds Witherspoon, Hochschild cohomology for algebras, Gard
Reference 39
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Pith citing papers
Observation ea3e8fe0-29f5-4621-a507-13158e576e70 · inbound
Empirical Hodge Laplacians: Spectral Convergence and Harmonic Forms from Point Clouds cites this paper.
Empirical Hodge Laplacians: Spectral Convergence and Harmonic Forms from Point Clouds Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds
Reference 25
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- arxiv_id, observed 2026-07-07T03:18:54.200587Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-10T06:31:04.303077+00:00.
Observation d695f72c-3ca8-4f1d-9124-f058b6b8fd9a · inbound
Empirical Hodge Laplacians: Spectral Convergence and Harmonic Forms from Point Clouds cites this paper.
Empirical Hodge Laplacians: Spectral Convergence and Harmonic Forms from Point Clouds Minimal Unital Cyclic $C_\infty$-Algebras and the Real and Rational Homotopy Type of Closed Manifolds
Reference 31
- Resolution
- verified exact
- arxiv_id, observed 2026-07-07T03:18:54.200587Z
Source-reported events for the cited work
No event found in the named queried sources as of 2026-08-10T06:31:04.303077+00:00.