{"as_of":"2026-08-18T03:26:00Z","caps":{"database_statements":6,"inbound":100,"outbound":100},"context_digest":"sha256:65174730d586621943904e74388da75d6db8ebb81557c44e8d230229c71eb369","coverage":[{"denominator":0,"lane":"reference_resolution","note":"Typed states for the displayed outbound observations.","records_observed":0,"source":"paper_references, paper_reference_links","source_observed_at":null,"state":"measured"},{"denominator":1,"lane":"standing_notices","note":"One-hop event checks from named stored sources.","records_observed":1,"source":"scholarly_work_events, retraction_status_cache","source_observed_at":"2026-08-17T06:30:58.91139+00:00","state":"measured"},{"denominator":1,"lane":"inbound_itemization","note":"Pith citing papers itemized under the disclosed page cap.","records_observed":1,"source":"paper_references, paper_reference_links","source_observed_at":"2026-08-06T22:04:28.062252Z","state":"measured"},{"denominator":1,"lane":"external_citation_measurements","note":"A source-named dated measurement, never combined with another source.","records_observed":0,"source":"pith","source_observed_at":"2026-08-06T22:04:32.928885Z","state":"measured"}],"external_citation_measurements":[],"inbound":[{"citation":{"cited_paper":{"arxiv_id":"2405.12113","last_updated":"2024-05-20T15:28:56Z","snapshot_observed_at":"2026-08-17T20:51:36.946162Z","submitted_at":"2024-05-20T15:28:56Z","title":"On Hausdorff content maximal operator and Riesz potential for non-measurable functions","version":1},"cited_work":{"arxiv_id":"2405.12113","doi":null,"metadata_source":"pith","pith_arxiv_id":"2405.12113","snapshot_observed_at":"2026-08-06T22:04:32.928885Z","title":"On Hausdorff content maximal operator and Riesz potential for non-measurable functions","venue":"math.FA","work_id":"72a5861d-d95d-4abb-a82c-85bcc6228b0b","year":2024},"citing_paper":{"arxiv_id":"2506.23206","last_updated":"2025-06-29T12:25:10Z","snapshot_observed_at":"2026-08-06T21:45:22.336467Z","submitted_at":"2025-06-29T12:25:10Z","title":"Uncentered Fractional Maximal functions and mean oscillation spaces associated with dyadic Hausdorff content","version":1},"reference_index":19,"source":"pdf_text","source_observed_at":"2026-08-06T22:04:28.062252Z"},"links":{"cited_paper":"/paper/2405.12113","citing_paper":"/paper/2506.23206"},"observation_digest":"sha256:8d70ac9d0f3f14d7d7871b7ad25e82dc5e1896f7695203d138b017ae7077fa6f","observation_id":"95efe106-b85c-4031-815b-f1641efbdc86","resolution":{"observed_at":"2026-08-06T22:04:33.036266Z","resolver_source":"local_arxiv","status":"verified_exact"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-17T06:30:58.91139+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-17T06:30:58.91139+00:00","source":"crossref"},{"observed_at":"2026-08-17T06:30:54.323127+00:00","source":"retraction_watch"}],"state":"measured"}}],"links":{"evidence":"/evidence","html":"/paper/2405.12113/citation-record","integrity":"/paper/2405.12113/integrity","json":"/paper/2405.12113/citation-record.json","paper":"/paper/2405.12113"},"outbound":[],"paper":{"arxiv_id":"2405.12113","last_updated":"2024-05-20T15:28:56Z","latest_version":1,"primary_category":"math.FA","snapshot_observed_at":"2026-08-17T20:51:36.946162Z","submitted_at":"2024-05-20T15:28:56Z","title":"On Hausdorff content maximal operator and Riesz potential for non-measurable functions"},"reference_resolution":{"displayed":0,"state_counts":{"malformed_identifier":0,"metadata_mismatch":0,"parse_uncertain":0,"unresolved":0,"verified_exact":0,"verified_fuzzy":0},"total_outbound_references":0},"refusal":"A citation records a reference. It does not transfer a finding from one paper to another.","schema":"pith.paper-citation-record.v1","standing_sources":[{"observed_at":"2026-08-17T06:30:58.91139+00:00","source":"crossref"},{"observed_at":"2026-08-17T06:30:54.323127+00:00","source":"retraction_watch"}],"thesis":"As of 18 August 2026, this Paper Citation Record lists 0 of 0 outbound references and 1 inbound Pith citation observation for arXiv:2405.12113."}