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Paper Citation Record · LEDGER

The derived $\infty$-category of Frobenius modules

As of 8 August 2026, this Paper Citation Record lists 26 of 26 outbound references and 0 inbound Pith citation observations for arXiv:2510.23267.

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

pith.paper-citation-record.v1
2510.23267 v2

Coverage vector

measured 26 of 26 reference resolution

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Source: paper_references, paper_reference_links, observed 2026-08-04T08:07:33.877226Z

measured 26 of 26 standing notices

One-hop event checks from named stored sources.

Source: scholarly_work_events, retraction_status_cache, observed 2026-08-08T06:32:00.761636+00:00

measured 0 of 0 inbound itemization

Pith citing papers itemized under the disclosed page cap.

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measured 0 of 1 external citation measurements

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Source: cited_works

Reference resolution

26 of 26 outbound references displayed

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Outbound references

Observation 4871a7b5-0c91-4b30-bf94-e1d78012c2e6 · outbound

This paper cites Anderson.

The derived $\infty$-category of Frobenius modules Anderson

Reference 1

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source=arxiv_source observed=2026-08-04T08:07:30.564573Z digest=sha256:e4ba01140adaddc142933445cb52fd4240bd43d23c58eb254a5695ad1a59d323

Observation 0f4a23f8-a35c-430a-a533-809d070af8bb · outbound

This paper cites On the uniqueness of infinity-categorical enhancements of triangulated categories.

The derived $\infty$-category of Frobenius modules On the uniqueness of infinity-categorical enhancements of triangulated categories

Reference 2

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source=arxiv_source observed=2026-08-04T08:07:30.655220Z digest=sha256:6ba7befb4f524e6e5c80434cca1d1eb9d54985bae1ba7394b5b8e801dcbb4e4d

Observation 95ea51d1-a8e6-4868-8917-a6640d18d8e2 · outbound

This paper cites Duality between cartier crystals and perverse F _p -sheaves, and application to generic vanishing, 2025.

The derived $\infty$-category of Frobenius modules Duality between cartier crystals and perverse F _p -sheaves, and application to generic vanishing, 2025

Reference 3

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Observation 09acdce1-1d24-4913-8230-5bda7778de7e · outbound

This paper cites Cartier modules: finiteness results.

The derived $\infty$-category of Frobenius modules Cartier modules: finiteness results

Reference 4

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source=arxiv_source observed=2026-08-04T08:07:30.944190Z digest=sha256:58c48eb19c4ae3a81c5efd19b18c2918c93038fb2c7553dfd4fccb3234bfd5e3

Observation 5f5fddec-f997-4b15-ae1f-462599e5ca35 · outbound

This paper cites Cartier Crystals.

The derived $\infty$-category of Frobenius modules Cartier Crystals

Reference 5

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source=arxiv_source observed=2026-08-04T08:07:31.065998Z digest=sha256:dd9feb17b496219b0df924c98f73ba35aec6523736b90e19b87e0478a9de0faf

Observation c605601b-8367-4a0c-8472-2e7a2612cb9f · outbound

This paper cites an unresolved cited work.

The derived $\infty$-category of Frobenius modules Unresolved cited work

Reference 6

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source=arxiv_source observed=2026-08-04T08:07:31.210458Z digest=sha256:f5a85631810b276dbad969d7136e3c8c5afb004aa4904d0dfdb0e09e40e65888

Observation a462ae90-3ef4-4d12-8355-90b587905e40 · outbound

This paper cites A R iemann- H ilbert correspondence in positive characteristic, 2017.

The derived $\infty$-category of Frobenius modules A R iemann- H ilbert correspondence in positive characteristic, 2017

Reference 7

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source=arxiv_source observed=2026-08-04T08:07:31.397238Z digest=sha256:730a12cb0cdca17a211c7a83f4dc5626ccbb068b061d9d50a0475151e7134734

Observation ff9663f5-9d79-4869-9fef-c97223182945 · outbound

This paper cites Cohomological Theory of Crystals Over Function Fields.

The derived $\infty$-category of Frobenius modules Cohomological Theory of Crystals Over Function Fields

Reference 8

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source=arxiv_source observed=2026-08-04T08:07:31.512973Z digest=sha256:7fae954ba7bcab2ac32ed47b174fb84fa15879e71fd7c4a9949befa79f66d4bc

Observation 8af1400d-3689-4b7e-b3ca-8fc27a1eea09 · outbound

This paper cites The R iemann- H ilbert correspondence for unit F -crystals.

The derived $\infty$-category of Frobenius modules The R iemann- H ilbert correspondence for unit F -crystals

Reference 9

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Observation 92f3aab1-4a39-496f-99f6-3c657c889f5f · outbound

This paper cites Des cat\'egories ab\'eliennes.

The derived $\infty$-category of Frobenius modules Des cat\'egories ab\'eliennes

Reference 10

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Observation 2d12ab45-2cca-4ff2-92f1-70be75e57710 · outbound

This paper cites Enriched -categories via non-symmetric -operads.

The derived $\infty$-category of Frobenius modules Enriched -categories via non-symmetric -operads

Reference 11

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Observation c7d381af-d921-47f3-82c0-54bf979bc2fe · outbound

This paper cites Sur quelques points d'alg \`e bre homologique.

The derived $\infty$-category of Frobenius modules Sur quelques points d'alg \`e bre homologique

Reference 12

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source=arxiv_source observed=2026-08-04T08:07:32.084388Z digest=sha256:7f9b68673b946bb2b433ea852829545b36be4df1f7d272dc4bcc9b99c09ecdf6

Observation 7277c0c1-f671-4358-a950-1d12a8aac1a7 · outbound

This paper cites 6-Functor Formalisms and Smooth Representations.

The derived $\infty$-category of Frobenius modules 6-Functor Formalisms and Smooth Representations

Reference 13

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Observation 0799f944-be66-4a91-addc-1c17c76ca08e · outbound

This paper cites Hacon and Zsolt Patakfalvi.

The derived $\infty$-category of Frobenius modules Hacon and Zsolt Patakfalvi

Reference 14

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Observation 6bd1af16-321c-4520-811e-ee4624857f57 · outbound

This paper cites Local C ohomological D imension in C haracteristic p.

The derived $\infty$-category of Frobenius modules Local C ohomological D imension in C haracteristic p

Reference 15

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Observation b41b27d1-3647-4be1-a4e8-ef85d116ad45 · outbound

This paper cites Characterizations of regular local rings of characteristic p.

The derived $\infty$-category of Frobenius modules Characterizations of regular local rings of characteristic p

Reference 16

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Observation 8807d71f-00f7-4b00-bd23-24d2b3559211 · outbound

This paper cites On the commutation of the test ideal with localization and completion.

The derived $\infty$-category of Frobenius modules On the commutation of the test ideal with localization and completion

Reference 17

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source=arxiv_source observed=2026-08-04T08:07:32.714185Z digest=sha256:7291a42d48e1b6974ff303749e54d42d57d6238b53a04e8582ce857cbf78f6f7

Observation a57ee90d-f164-435b-a7ae-2da59141938a · outbound

This paper cites Higher T opos T heory, 2009.

The derived $\infty$-category of Frobenius modules Higher T opos T heory, 2009

Reference 18

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source=arxiv_source observed=2026-08-04T08:07:32.855810Z digest=sha256:7ee3582442fbcdad26896b6b4df5c83910fb0b2079905a00a6efbcf294167ae4

Observation f6d51f8d-ed6d-4d3c-bb7e-a4ce2934b25a · outbound

This paper cites Higher A lgebra.

The derived $\infty$-category of Frobenius modules Higher A lgebra

Reference 19

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source=arxiv_source observed=2026-08-04T08:07:32.973158Z digest=sha256:7d81d679e2d85f9a55d794772522cc51f46ef6a2c2b55f91bf904e6db438be43

Observation bf39aba3-e6d0-4088-aef7-2b35983986a6 · outbound

This paper cites Spectral A lgebraic G eometry.

The derived $\infty$-category of Frobenius modules Spectral A lgebraic G eometry

Reference 20

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source=arxiv_source observed=2026-08-04T08:07:33.093461Z digest=sha256:050599fed7d39127ea20fa8b0fd8d8a6f8666bdf35d17ecd96ab97ff8c7656c3

Observation b3413524-c5c9-4eeb-9cfc-65b055c45c0c · outbound

This paper cites F -modules: applications to local cohomology and D -modules in characteristic p > 0.

The derived $\infty$-category of Frobenius modules F -modules: applications to local cohomology and D -modules in characteristic p > 0

Reference 21

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Observation b188e699-1213-4198-9e5e-3fd827653b0f · outbound

This paper cites The derived -category of C artier M odules.

The derived $\infty$-category of Frobenius modules The derived -category of C artier M odules

Reference 22

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Observation 48093828-c2c5-418b-9d49-09a8715e2cfb · outbound

This paper cites Frobenius techniques in birational geometry, 2016.

The derived $\infty$-category of Frobenius modules Frobenius techniques in birational geometry, 2016

Reference 23

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source=arxiv_source observed=2026-08-04T08:07:33.435104Z digest=sha256:e83e82f823fc36802410db282aed8f48f76f20f7e58bce882268c819bc33979f

Observation 8a26ef22-276d-406d-afa4-09d2f6de5be9 · outbound

This paper cites Roos axiom holds for quasi-coherent sheaves, 2025.

The derived $\infty$-category of Frobenius modules Roos axiom holds for quasi-coherent sheaves, 2025

Reference 24

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source=arxiv_source observed=2026-08-04T08:07:33.546652Z digest=sha256:f8f408446cc6add70b487db1b738b582886acc1c84e7e520ef0016dc96a81603

Observation 6a52dc75-35cd-4781-abb9-5b6cf4a1a07b · outbound

This paper cites F -adjunction.

The derived $\infty$-category of Frobenius modules F -adjunction

Reference 25

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source=arxiv_source observed=2026-08-04T08:07:33.709013Z digest=sha256:acbafeaf473f937137bf97f35d8a02650e37102e1dd8c62161e10e33a1d767aa

Observation 0b6f5884-9dc6-4e88-9ef5-0e41979e7f4e · outbound

This paper cites The stacks project.

The derived $\infty$-category of Frobenius modules The stacks project

Reference 26

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Pith citing papers

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