Paper Citation Record · LEDGER

Obstruction sequences to homotopy equivalences

As of 11 August 2026, this Paper Citation Record lists 35 of 35 outbound references and 0 inbound Pith citation observations for arXiv:2509.17895.

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pith.paper-citation-record.v1
2509.17895 v2

Coverage vector

measured 35 of 35 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-04T15:57:20.649962Z

measured 35 of 35 standing notices

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Reference resolution

35 of 35 outbound references displayed

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Outbound references

Observation 62bbe564-791f-4b3a-ad36-cfd16ef05d60 · outbound

This paper cites On fibrations with formal elliptic fibers.

Obstruction sequences to homotopy equivalences On fibrations with formal elliptic fibers

Reference 1

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Observation 3e736531-faf9-47e4-9e96-7d5cc52f5342 · outbound

This paper cites Homological perturbation theory for algebras over operads.

Obstruction sequences to homotopy equivalences Homological perturbation theory for algebras over operads

Reference 2

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Observation 486840ff-c2f8-468a-903b-9968e97104a8 · outbound

This paper cites Rational homotopy theory of mapping spaces via Lie theory for L-infinity algebras.

Obstruction sequences to homotopy equivalences Rational homotopy theory of mapping spaces via Lie theory for L-infinity algebras

Reference 3

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Observation 0c89ba5d-929e-43c2-8798-cfba87f7d16a · outbound

This paper cites On formality of Sasakian manifolds.

Obstruction sequences to homotopy equivalences On formality of Sasakian manifolds

Reference 4

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Observation 9ab2a9c1-ed5e-4004-8789-048b4d764706 · outbound

This paper cites The rational homotopy type of (n-1)-connected manifolds of dimension up to 5n-3.

Obstruction sequences to homotopy equivalences The rational homotopy type of (n-1)-connected manifolds of dimension up to 5n-3

Reference 5

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Observation 9826d4a7-7b85-42bc-b800-03ccb41b64ed · outbound

This paper cites Lie, associative and commutative quasi-isomorphism.

Obstruction sequences to homotopy equivalences Lie, associative and commutative quasi-isomorphism

Reference 6

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Observation b39099fc-0a50-499e-aed3-cb75e3b96279 · outbound

This paper cites Campos and B.

Obstruction sequences to homotopy equivalences Campos and B

Reference 7

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Observation 6f34a26a-36fb-4610-a716-585b85957664 · outbound

This paper cites Deligne, P.

Obstruction sequences to homotopy equivalences Deligne, P

Reference 8

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Observation 493388f2-c636-4ab1-97ef-fa7c8f651398 · outbound

This paper cites Maurer-Cartan methods in deformation theory: the twisting procedure.

Obstruction sequences to homotopy equivalences Maurer-Cartan methods in deformation theory: the twisting procedure

Reference 9

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Observation 0660f723-968e-4cd6-acbd-1bff29e4e233 · outbound

This paper cites Symmetric homotopy theory for operads.

Obstruction sequences to homotopy equivalences Symmetric homotopy theory for operads

Reference 10

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Observation 287fa2d6-b37d-4387-82d5-097877514a1f · outbound

This paper cites Kaledin classes and formality criteria.

Obstruction sequences to homotopy equivalences Kaledin classes and formality criteria

Reference 11

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Observation ad443a75-c580-4254-a7e4-eb4320997dac · outbound

This paper cites Properadic coformality of spheres.

Obstruction sequences to homotopy equivalences Properadic coformality of spheres

Reference 12

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Observation 07287a1f-8c58-42c9-a6ab-0d6363f3ca38 · outbound

This paper cites On the cycle class map for zero-cycles over local fields.

Obstruction sequences to homotopy equivalences On the cycle class map for zero-cycles over local fields

Reference 13

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Observation f50d0ed0-5762-4171-b7cd-4a74afd2fa7e · outbound

This paper cites F \'e lix, S.

Obstruction sequences to homotopy equivalences F \'e lix, S

Reference 14

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Observation e25f958c-78b0-4161-9c7e-590c1e1d9130 · outbound

This paper cites Unital $C_\infty$-algebras and the real homotopy type of $(r-1)$-connected compact manifolds of dimension $\le \ell(r-1)+2$.

Obstruction sequences to homotopy equivalences Unital $C_\infty$-algebras and the real homotopy type of $(r-1)$-connected compact manifolds of dimension $\le \ell(r-1)+2$

Reference 15

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Observation 12eeeb01-d5ea-48b9-a6bc-c23a7c6b5de3 · outbound

This paper cites Fadell and L.

Obstruction sequences to homotopy equivalences Fadell and L

Reference 16

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Observation 24f40eef-e3e8-49b6-95e4-a2b19612384b · outbound

This paper cites Homotopy Batalin-Vilkovisky algebras.

Obstruction sequences to homotopy equivalences Homotopy Batalin-Vilkovisky algebras

Reference 17

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Observation 6f977ccd-2d85-49e3-b7b0-a5e95a9221a7 · outbound

This paper cites Homotopical operadic calculus in positive characteristic.

Obstruction sequences to homotopy equivalences Homotopical operadic calculus in positive characteristic

Reference 18

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Observation fd64069c-ff49-46fd-8d89-66855aef60c7 · outbound

This paper cites Haya Enriquez.

Obstruction sequences to homotopy equivalences Haya Enriquez

Reference 19

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Observation ff1bf7e6-3674-4f6f-923b-a10aaae0456b · outbound

This paper cites Properadic homotopical calculus.

Obstruction sequences to homotopy equivalences Properadic homotopical calculus

Reference 20

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Observation e281b481-f6a5-4b35-a630-e0d31caba393 · outbound

This paper cites Hoffbeck, J.

Obstruction sequences to homotopy equivalences Hoffbeck, J

Reference 21

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Observation c21cb1d1-9927-44a6-ab94-707b2b67b6ff · outbound

This paper cites Halperin and J.

Obstruction sequences to homotopy equivalences Halperin and J

Reference 22

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Observation d75c7ae1-2750-4d6c-8732-a973a20cc4aa · outbound

This paper cites Pre-Calabi-Yau algebras and topological quantum field theories.

Obstruction sequences to homotopy equivalences Pre-Calabi-Yau algebras and topological quantum field theories

Reference 23

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Observation d4bf1e95-5f45-498a-8449-385786540d2d · outbound

This paper cites Loday and B.

Obstruction sequences to homotopy equivalences Loday and B

Reference 24

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Observation 95f501b3-4bd9-4818-a2bb-2f7fc228bfcf · outbound

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Obstruction sequences to homotopy equivalences Unresolved cited work

Reference 25

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Observation a9713198-a260-4ad8-a782-cac7534f02bb · outbound

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Obstruction sequences to homotopy equivalences Unresolved cited work

Reference 26

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Observation cb0ca230-31f2-4a24-891b-00bb3e3f8d14 · outbound

This paper cites Deformation theory of representations of prop(erad)s.

Obstruction sequences to homotopy equivalences Deformation theory of representations of prop(erad)s

Reference 27

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Observation ecc21427-5f7a-4118-a1dd-5f62985cb18f · outbound

This paper cites Curved operadic calculus.

Obstruction sequences to homotopy equivalences Curved operadic calculus

Reference 28

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Observation 890a2385-3585-4a02-88d0-5b812fca5c19 · outbound

This paper cites Higher Lie theory.

Obstruction sequences to homotopy equivalences Higher Lie theory

Reference 29

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Observation 0ab6a084-3463-4c79-b0ed-ab4759c80fa9 · outbound

This paper cites Non-commutative formality implies commutative and Lie formality.

Obstruction sequences to homotopy equivalences Non-commutative formality implies commutative and Lie formality

Reference 30

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Observation 50bd7130-688b-4099-a584-16c5ab7baf5f · outbound

This paper cites Théorie des topos et cohomologie \'etale des sch\'emas.

Obstruction sequences to homotopy equivalences Théorie des topos et cohomologie \'etale des sch\'emas

Reference 31

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Observation 2441b7ec-77ee-43d0-bae7-1f920ddb6355 · outbound

This paper cites A Koszul duality for props.

Obstruction sequences to homotopy equivalences A Koszul duality for props

Reference 32

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Observation b1da6f8a-ea19-49ef-aa68-478dea90ec8f · outbound

This paper cites Massey products for graph homology.

Obstruction sequences to homotopy equivalences Massey products for graph homology

Reference 33

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Observation 4147003b-7572-4a5c-942c-29926c7a3821 · outbound

This paper cites an unresolved cited work.

Obstruction sequences to homotopy equivalences Unresolved cited work

Reference 34

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Observation 765bac1d-bc6c-4221-ad87-718b4a453fc9 · outbound

This paper cites $A_\infty$-Minimal Model on Differential Graded Algebras.

Obstruction sequences to homotopy equivalences $A_\infty$-Minimal Model on Differential Graded Algebras

Reference 35

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