Paper Citation Record · LEDGER

Gradient regularity for $(s,p)$-harmonic functions

As of 10 August 2026, this Paper Citation Record lists 0 of 0 outbound references and 5 inbound Pith citation observations for arXiv:2409.02012.

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

pith.paper-citation-record.v1
2409.02012 v1

Coverage vector

measured 0 of 0 reference resolution

Typed states for the displayed outbound observations.

Source: paper_references, paper_reference_links

measured 5 of 5 standing notices

One-hop event checks from named stored sources.

Source: scholarly_work_events, retraction_status_cache, observed 2026-08-09T06:31:02.800959+00:00

measured 5 of 5 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links, observed 2026-08-07T13:06:47.039443Z

measured 0 of 1 external citation measurements

A source-named dated measurement, never combined with another source.

Source: arxiv_reference, observed 2026-07-02T23:37:27.320038Z

Reference resolution

0 of 0 outbound references displayed

verified exact0
verified fuzzy0
unresolved0
parse uncertain0
malformed identifier0
metadata mismatch0

External citation measurements

No source-named external measurement is stored.

Outbound references

No outbound reference observations are available for this paper version.

Pith citing papers

Observation b155680b-98c2-4af8-922a-9f88afa75c03 · inbound

Sobolev regularity for the nonlocal $(1, p)$-Laplace equations in the superquadratic case cites this paper.

Sobolev regularity for the nonlocal $(1, p)$-Laplace equations in the superquadratic case Gradient regularity for $(s,p)$-harmonic functions

Reference 5

Resolution: unresolved; no resolver link, observed 2026-08-07T13:06:47.039443Z

Source-reported events for the cited work

Unavailable: canonical work link unavailable.

Observation f9a58fd0-a535-4aad-830c-3fee51ffa30c · inbound

Improved H\"older regularity of fractional $(p,q)$-Poisson equation with regular data cites this paper.

Improved H\"older regularity of fractional $(p,q)$-Poisson equation with regular data Gradient regularity for $(s,p)$-harmonic functions

Reference 10

Resolution: unresolved; no resolver link, observed 2026-08-06T17:54:36.693904Z

Source-reported events for the cited work

Unavailable: canonical work link unavailable.

Observation eaa1c5cb-86b0-4458-b929-7bef5adacba8 · inbound

Lipschitz regularity for fractional $p$-Laplacian with coercive gradients cites this paper.

Lipschitz regularity for fractional $p$-Laplacian with coercive gradients Gradient regularity for $(s,p)$-harmonic functions

Reference 21

Resolution: verified exact; arxiv_id, observed 2026-05-11T07:16:05.176266Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-09T06:31:02.800959+00:00.

Observation 89a35cc5-9b54-4f68-ba07-1ba67f8b8494 · inbound

A strong-type unique continuation principle for the fractional $p$-Laplacian cites this paper.

A strong-type unique continuation principle for the fractional $p$-Laplacian Gradient regularity for $(s,p)$-harmonic functions

Reference 5

Resolution: verified exact; arxiv_id, observed 2026-05-11T12:26:09.264206Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-09T06:31:02.800959+00:00.

Observation a763ad70-18b1-4abf-8005-e3b13365a19c · inbound

Strong comparison principle and symmetry results for the fractional $p$-Laplacian cites this paper.

Strong comparison principle and symmetry results for the fractional $p$-Laplacian Gradient regularity for $(s,p)$-harmonic functions

Reference 8

Resolution: verified exact; arxiv_id, observed 2026-07-02T23:37:27.321473Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-09T06:31:02.800959+00:00.