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Paper Citation Record · LEDGER

An axiomatic approach to analytic $1$-affineness

As of 8 August 2026, this Paper Citation Record lists 30 of 30 outbound references and 0 inbound Pith citation observations for arXiv:2509.04341.

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

pith.paper-citation-record.v1
2509.04341 v2

Coverage vector

measured 30 of 30 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-05T10:19:30.813810Z

measured 30 of 30 standing notices

One-hop event checks from named stored sources.

Source: scholarly_work_events, retraction_status_cache, observed 2026-08-07T06:34:17.273281+00:00

measured 0 of 0 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links

measured 0 of 1 external citation measurements

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Source: cited_works

Reference resolution

30 of 30 outbound references displayed

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  • verified fuzzy0
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  • malformed identifier1
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External citation measurements

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Outbound references

Observation bc5a55c4-0226-4d3d-9b5c-ba7bb9f43ba0 · outbound

This paper cites an unresolved cited work.

An axiomatic approach to analytic $1$-affineness Unresolved cited work

Reference 2

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No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

source=pdf_text observed=2026-08-05T10:19:30.813810Z digest=sha256:c0bef1826413b76d627a402e4dcc470664d484645d9675b0cb87b799c1c9a4c6

Observation 6014478a-bfdf-45bd-9543-50a75b17c965 · outbound

This paper cites Proof of the geometric Langlands conjecture II: Kac-Moody localization and the FLE.

An axiomatic approach to analytic $1$-affineness Proof of the geometric Langlands conjecture II: Kac-Moody localization and the FLE

Reference 4

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source=pdf_text observed=2026-08-05T10:19:30.608584Z digest=sha256:1e7c92c9c346bde1f3dfbd2c424dc2df5044b74fd0f5c1eb6947e7620e8cc50d

Observation 43f3409a-463c-4015-a824-bf08b5af562e · outbound

This paper cites Proof of the geometric Langlands conjecture IV: ambidexterity.

An axiomatic approach to analytic $1$-affineness Proof of the geometric Langlands conjecture IV: ambidexterity

Reference 5

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source=pdf_text observed=2026-08-05T10:19:30.709983Z digest=sha256:4c6bd743d2ecbad2b566f1908ee66b0e2ddefca34c931d55ad88bb634773e9c5

Observation 82311583-9a9c-4679-947d-fec980e510ef · outbound

This paper cites A Perspective on the Foundations of Derived Analytic Geometry.

An axiomatic approach to analytic $1$-affineness A Perspective on the Foundations of Derived Analytic Geometry

Reference 6

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source=pdf_text observed=2026-08-05T10:19:30.751536Z digest=sha256:9ca9c9b973be6916c43e73dd57dadb12c7db9dc92298cab6a5bf6d96374a5d82

Observation 3fea6983-db30-465b-9486-be06855c24dd · outbound

This paper cites Proof of the geometric Langlands conjecture III: compatibility with parabolic induction.

An axiomatic approach to analytic $1$-affineness Proof of the geometric Langlands conjecture III: compatibility with parabolic induction

Reference 9

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source=pdf_text observed=2026-08-05T10:19:30.760577Z digest=sha256:e9d9b2c49a61c8d91e0e541336aae4888927a3747ca110faee4eeead581383cf

Observation f847731f-79d1-4312-9f3b-df3e661eae75 · outbound

This paper cites 03599 [math.AG].url: https://arxiv.org/abs/2405.03599.

An axiomatic approach to analytic $1$-affineness 03599 [math.AG].url: https://arxiv.org/abs/2405.03599

Reference 13

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source=pdf_text observed=2026-08-05T10:19:30.770762Z digest=sha256:7273b2ffa60cc7bf97e9e69f340f72babc2f8020fc82e3195b41a852cf088047

Observation 1d879c80-3f41-4cfc-82d6-203d33a1c027 · outbound

This paper cites [Hai22] Peter J.

An axiomatic approach to analytic $1$-affineness [Hai22] Peter J

Reference 14

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source=pdf_text observed=2026-08-05T10:19:30.773358Z digest=sha256:ba9ca99f3eab80aafc371c00f371d03edde4d028feb2965b6f2ad90be44671ef

Observation 57010bbb-1502-4678-91e2-b8ff6e211f52 · outbound

This paper cites 6-Functor Formalisms and Smooth Representations.

An axiomatic approach to analytic $1$-affineness 6-Functor Formalisms and Smooth Representations

Reference 17

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source=pdf_text observed=2026-08-05T10:19:30.781350Z digest=sha256:27202cc988c595701147130f0a31e73eaf679d796701a6462f8658db3d2402b3

Observation fc512540-20c4-4afe-8f2e-23ff78de864e · outbound

This paper cites [Kes25] Youshua Kesting.Categorical Künneth formulas for analytic stacks.

An axiomatic approach to analytic $1$-affineness [Kes25] Youshua Kesting.Categorical Künneth formulas for analytic stacks

Reference 19

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source=pdf_text observed=2026-08-05T10:19:30.786055Z digest=sha256:d0f212c7e5c3de4c9e8e98b667a4dceffaa94b6bdad762818017499b905c4c25

Observation b75a49c1-3b16-4ed9-bc04-642cb7274ea3 · outbound

This paper cites Categorical K\"unneth formulas for analytic stacks.

An axiomatic approach to analytic $1$-affineness Categorical K\"unneth formulas for analytic stacks

Reference 20

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source=pdf_text observed=2026-08-05T10:19:30.788238Z digest=sha256:223dbbc550635b72810c7ce6f996ecb9ecc6ab5fc13340e4f1d59ecc8cf0807a

Observation a745d5ea-9d3e-431a-973c-d33900be8112 · outbound

This paper cites Enhanced six operations and base change theorem for higher Artin stacks.

An axiomatic approach to analytic $1$-affineness Enhanced six operations and base change theorem for higher Artin stacks

Reference 21

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source=pdf_text observed=2026-08-05T10:19:30.790622Z digest=sha256:bc468ba23c2d491bdbd99504bdb4b3d247f661edc340ecdaff555207a7cf2b81

Observation 1c3ea44a-b328-43f4-8199-f92bb38f31b4 · outbound

This paper cites [Mik23] Yutaro Mikami.Fppf-descent for condensed animated rings.

An axiomatic approach to analytic $1$-affineness [Mik23] Yutaro Mikami.Fppf-descent for condensed animated rings

Reference 23

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source=pdf_text observed=2026-08-05T10:19:30.795387Z digest=sha256:7a45d9ce1e4280e759e35bf440d51363d6e4419fe26c2f0cd0287f2aa3865715

Observation 7c905ac3-f132-4683-9785-c035b96fbb6a · outbound

This paper cites Fppf-descent for condensed animated rings.

An axiomatic approach to analytic $1$-affineness Fppf-descent for condensed animated rings

Reference 24

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Observation 68e9bb0e-172d-42b1-ba28-8670f4c48a62 · outbound

This paper cites Higher Koszul duality and $n$-affineness.

An axiomatic approach to analytic $1$-affineness Higher Koszul duality and $n$-affineness

Reference 25

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Observation 08e298be-1e3b-45b9-8b47-d962a8efca04 · outbound

This paper cites Higher local systems and the categorified monodromy equivalence.

An axiomatic approach to analytic $1$-affineness Higher local systems and the categorified monodromy equivalence

Reference 26

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Observation 643ad037-9aa9-4c3c-b31b-564d57f2bac7 · outbound

This paper cites 02576 [math.AG].url: https : / / arxiv.

An axiomatic approach to analytic $1$-affineness 02576 [math.AG].url: https : / / arxiv

Reference 27

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Observation 1e1e5f36-e850-45e1-8e09-01c0a5fb32fd · outbound

This paper cites [Sch23] Peter Scholze.Six functor formalisms.

An axiomatic approach to analytic $1$-affineness [Sch23] Peter Scholze.Six functor formalisms

Reference 28

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source=pdf_text observed=2026-08-05T10:19:30.806782Z digest=sha256:f7bc0cf54373c7a386a8a2269c2949b56caebca0fd3e3526c72fb21d73f9820c

Observation 44c97b6b-4979-4799-ad82-6524242e97f3 · outbound

This paper cites [Ste23] Germán Stefanich.Tannaka duality and 1-affineness.

An axiomatic approach to analytic $1$-affineness [Ste23] Germán Stefanich.Tannaka duality and 1-affineness

Reference 29

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source=pdf_text observed=2026-08-05T10:19:30.809245Z digest=sha256:9eb04a1008f4dcb67f31ec0694574156177e1a4cbc3050686e2ecabf10aa2ce7

Observation 11960225-bd2f-4658-9ca0-f677909f1063 · outbound

This paper cites Tannaka duality and 1-affineness.

An axiomatic approach to analytic $1$-affineness Tannaka duality and 1-affineness

Reference 30

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Observation 527de429-42d3-4633-acb7-c730b0a3bd4f · outbound

This paper cites The Galois group of a stable homotopy theory.

An axiomatic approach to analytic $1$-affineness The Galois group of a stable homotopy theory

Reference 170

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Observation c5b68c0e-0768-4673-9956-8bd7704746a7 · outbound

This paper cites an unresolved cited work.

An axiomatic approach to analytic $1$-affineness Unresolved cited work

Reference 643

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Observation 04ad466e-2930-499d-8d97-7e7173039392 · outbound

This paper cites Morita equivalence for convolution categories: Appendix to arXiv:0805.0157.

An axiomatic approach to analytic $1$-affineness Morita equivalence for convolution categories: Appendix to arXiv:0805.0157

Reference 2012

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Observation 9accc56f-4d77-4703-9905-25dfff9ea418 · outbound

This paper cites an unresolved cited work.

An axiomatic approach to analytic $1$-affineness Unresolved cited work

Reference 2019

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Observation a8ebd0e6-dee0-4d4f-8bf0-46ca28714c21 · outbound

This paper cites Lax monoidal adjunctions, two-variable fibrations and the calculus of mates.

An axiomatic approach to analytic $1$-affineness Lax monoidal adjunctions, two-variable fibrations and the calculus of mates

Reference 2020

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Observation 1c11e93b-fe12-4b1b-a019-eca09624e253 · outbound

This paper cites Pseudocoherent and Perfect Complexes and Vector Bundles on Analytic Adic Spaces.

An axiomatic approach to analytic $1$-affineness Pseudocoherent and Perfect Complexes and Vector Bundles on Analytic Adic Spaces

Reference 2021

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Observation 60db1d3b-2f77-4c7d-ae53-df7784ffb86d · outbound

This paper cites Descent for sheaves on compact Hausdorff spaces.

An axiomatic approach to analytic $1$-affineness Descent for sheaves on compact Hausdorff spaces

Reference 2022

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Observation 7ebdb3ca-4244-42d4-96e0-763d0cd7d71e · outbound

This paper cites $K$-Theorie adischer R\"aume.

An axiomatic approach to analytic $1$-affineness $K$-Theorie adischer R\"aume

Reference 2023

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local_arxiv, observed 2026-08-05T10:19:31.378957Z

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No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

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Observation 8e56bec8-e407-4678-9479-e1a7bd060fb9 · outbound

This paper cites Descent for solid quasi-coherent sheaves on perfectoid spaces.

An axiomatic approach to analytic $1$-affineness Descent for solid quasi-coherent sheaves on perfectoid spaces

Reference 2024

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Observation 793e8c9b-9b0c-47e1-abbd-da78acd72783 · outbound

This paper cites Localizing invariants of inverse limits.

An axiomatic approach to analytic $1$-affineness Localizing invariants of inverse limits

Reference 2025

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Observation 025afe8c-d34a-42cb-a2f9-5014d414ae62 · outbound

This paper cites The analytic de Rham stack in rigid geometry.

An axiomatic approach to analytic $1$-affineness The analytic de Rham stack in rigid geometry

Reference 2105

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Pith citing papers

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