{"as_of":"2026-08-20T02:41:00Z","caps":{"database_statements":6,"inbound":100,"outbound":100},"context_digest":"sha256:a97d6cab818d7ea2ad351fe70aecbd29bc89ba7a0eacacf3fa90e02768fef12b","coverage":[{"denominator":146,"lane":"reference_resolution","note":"Typed states for the displayed outbound observations.","records_observed":100,"source":"paper_references, paper_reference_links","source_observed_at":"2026-08-16T11:52:10.510996Z","state":"measured"},{"denominator":101,"lane":"standing_notices","note":"One-hop event checks from named stored sources.","records_observed":101,"source":"scholarly_work_events, retraction_status_cache","source_observed_at":"2026-08-19T06:32:44.657259+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":"2026-08-16T11:52:10.613826Z","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":"2026-08-16T11:52:10.905131Z","state":"measured"}],"external_citation_measurements":[],"inbound":[{"citation":{"cited_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"cited_work":{"arxiv_id":"2504.14546","doi":null,"metadata_source":"pith","pith_arxiv_id":"2504.14546","snapshot_observed_at":"2026-08-16T11:52:10.905131Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","venue":"cond-mat.stat-mech","work_id":"07e46f70-0735-4e18-b451-d6682d8fe8cd","year":2025},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":119,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.613826Z"},"links":{"cited_paper":"/paper/2504.14546","citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:c99063b46b83d32a22bbd9a96e6aadcb899ba56957d604a3681b82b574a75869","observation_id":"1e6a0654-64c8-4c2b-aa6c-978d2df8dd54","resolution":{"observed_at":"2026-08-16T11:52:10.920797Z","resolver_source":"local_arxiv","status":"verified_exact"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}}],"links":{"evidence":"/evidence","html":"/paper/2504.14546/citation-record","integrity":"/paper/2504.14546/integrity","json":"/paper/2504.14546/citation-record.json","paper":"/paper/2504.14546"},"outbound":[{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.922237Z","title":"Frisch,Turbulence: The Legacy of A.N","venue":null,"work_id":null,"year":1995},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":1,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.922237Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:7a289d5f2df2431b6ad2a3a72cb0bfad334bc4f7d7eab55280d8345901101b21","observation_id":"491c3b5e-446d-409f-9917-770aff44d887","resolution":{"observed_at":"2026-08-16T11:52:09.922237Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.927857Z","title":null,"venue":null,"work_id":null,"year":1940},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":2,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.927857Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:1761cfb41d7ffe6ae4253d5dc90d7e8bd8f061e4a5180c75933abb0ae1c6a48e","observation_id":"86ff1f4a-7b30-47e0-9e2f-660edccc1b4f","resolution":{"observed_at":"2026-08-16T11:52:09.927857Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.933836Z","title":null,"venue":null,"work_id":null,"year":1940},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":3,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.933836Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:06155865c869c939f02c60a1842fa6db6288b1a8e4b1dbc09bc7b1173a417df3","observation_id":"76f5916e-c1a5-46b9-a9b6-30f411a8b2b1","resolution":{"observed_at":"2026-08-16T11:52:09.933836Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.939807Z","title":null,"venue":null,"work_id":null,"year":1953},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":4,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.939807Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:b5eaf5245e3725fb47254b150798c3a1268361eefe98806b3368eca054a00bb6","observation_id":"cd284b91-9710-4385-8dae-32e19bc60875","resolution":{"observed_at":"2026-08-16T11:52:09.939807Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.944931Z","title":null,"venue":null,"work_id":null,"year":1955},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":5,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.944931Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:fd264ba29517aacc887ce71f5ef0598a21a54c21f57440259ab008df0d951345","observation_id":"b9e68933-b676-4e96-8314-d4720440339e","resolution":{"observed_at":"2026-08-16T11:52:09.944931Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.950235Z","title":null,"venue":null,"work_id":null,"year":2012},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":6,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.950235Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:84dcb62b72b957a32831c098730bb0714ccb3606d4ae54011722f15267400edb","observation_id":"85ac3ee6-0f58-4874-9fe3-8ed1ef85269a","resolution":{"observed_at":"2026-08-16T11:52:09.950235Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.960413Z","title":null,"venue":null,"work_id":null,"year":1968},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":7,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.960413Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:14a41be7cbc8cfea7d57c79492ddfbb7b33b9cf20844e07d4a5846c802a2b9aa","observation_id":"b8cbfc22-5146-476a-adb6-cb6e0876ce12","resolution":{"observed_at":"2026-08-16T11:52:09.960413Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.966957Z","title":"Mishura,Stochastic calculus for fractional Brownian motion and related processes(Springer, 2008)","venue":null,"work_id":null,"year":2008},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":8,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.966957Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:877dbea46414361e365bbc45894be3bd2e372736eae3678afe360db946aafc84","observation_id":"ff510f8a-88b6-4b86-ab7a-c5aff26aca48","resolution":{"observed_at":"2026-08-16T11:52:09.966957Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.973923Z","title":null,"venue":null,"work_id":null,"year":2019},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":9,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.973923Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:445129844593f5e91a264c88275f7645fc0280576c61ab35661aeffe4459d2f3","observation_id":"7fe2de5b-fc96-4e69-b0e7-82e37c4efc38","resolution":{"observed_at":"2026-08-16T11:52:09.973923Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.980722Z","title":null,"venue":null,"work_id":null,"year":2012},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":10,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.980722Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:6cb89a50b586cdae577ca0a73b8ca3827ba89c565d7297cd84abeaea9906c2ba","observation_id":"a2b6a1ca-5b9e-415e-8ca4-d3d2d13b6643","resolution":{"observed_at":"2026-08-16T11:52:09.980722Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.988285Z","title":"Höfling and T","venue":null,"work_id":null,"year":2013},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":11,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.988285Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:906b0223a76365be90a67ca81c6a9c7c87b76ac112fc304a3f37c73a8dc19843","observation_id":"cf206d38-a580-4210-96e2-595f37ed1ca3","resolution":{"observed_at":"2026-08-16T11:52:09.988285Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:09.994765Z","title":"Metzler, J","venue":null,"work_id":null,"year":2014},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":12,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:09.994765Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:8de4e46771972542439278bf6924b8c2097016eb3c19c5f11db151040441fea4","observation_id":"501d6e1b-4243-4737-9ce0-feed880d7b29","resolution":{"observed_at":"2026-08-16T11:52:09.994765Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.000033Z","title":"Doukhan, Stochastic Models for Time Series (Springer, 2018)","venue":null,"work_id":null,"year":2018},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":13,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.000033Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:c575c3c107789a00f4b52249949ed1029cc75d0b0fd89ef41ce6561bf2f2c420","observation_id":"abb73bc1-20cf-4dca-9675-a62b4a0ebbdb","resolution":{"observed_at":"2026-08-16T11:52:10.000033Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.006489Z","title":"Struzik, M","venue":null,"work_id":null,"year":1999},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":14,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.006489Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:c3a71f21635dff23e288e8638a6a23a5531be3732105db9be4ef74bf206a56d8","observation_id":"6ba6d57d-7b1c-45a4-a98b-174c57804655","resolution":{"observed_at":"2026-08-16T11:52:10.006489Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.012796Z","title":"Jennane, W","venue":null,"work_id":null,"year":2001},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":15,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.012796Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:d8b2c1d56d4070db0cb4524057f7d11d9670e4d2202b6873bd080458d9b8d538","observation_id":"6899a383-c5bb-4133-9840-ace3d8e2cd10","resolution":{"observed_at":"2026-08-16T11:52:10.012796Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.019020Z","title":"Miville-Deschênes, F","venue":null,"work_id":null,"year":2003},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":16,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.019020Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:d62336412ab185761f830fd2137804cc4b8ea86a25c133d9433879e9c8b4d363","observation_id":"f7d75841-3d45-4092-9aa1-1d9b66c8d0de","resolution":{"observed_at":"2026-08-16T11:52:10.019020Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.024747Z","title":"Thapa, A","venue":null,"work_id":null,"year":2021},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":17,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.024747Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:abf49e59461b10d67be8d8bb6733fa06889f9a771568b1c51a6292528c9a4ffa","observation_id":"ec7188bb-1295-4ab5-b344-ea39869ba3b9","resolution":{"observed_at":"2026-08-16T11:52:10.024747Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.030565Z","title":null,"venue":null,"work_id":null,"year":2022},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":18,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.030565Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:4480e42e002b052a141fa98f5976305528e7564304a0922e018e3602d83c16f9","observation_id":"180995e2-e36c-4386-a185-278714793d74","resolution":{"observed_at":"2026-08-16T11:52:10.030565Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.036966Z","title":"Korvin,Fractal Models in the Earth Sciences(Else- vier, New York, 1992)","venue":null,"work_id":null,"year":1992},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":19,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.036966Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:ed49fdf7b408c597b227f14fb04dbb54a2da9b514c22ced07e37956178f1f61c","observation_id":"c2394d46-05ea-4922-85c0-b254d9729033","resolution":{"observed_at":"2026-08-16T11:52:10.036966Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.042634Z","title":null,"venue":null,"work_id":null,"year":2022},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":20,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.042634Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:7d2b144ec5e2d2b195db2d67ad6ef85392b740fc771b129d077f086a8813b87c","observation_id":"b33335b9-f34c-4c35-96a7-c8a627d5ae75","resolution":{"observed_at":"2026-08-16T11:52:10.042634Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.047788Z","title":null,"venue":null,"work_id":null,"year":2022},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":21,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.047788Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:1ee2af4c37a7edff75d5147c7f6b3309094c32385efae6c551a3074ba0e91f4c","observation_id":"d6b8d215-f522-4e79-8dc4-094b7df7b11a","resolution":{"observed_at":"2026-08-16T11:52:10.047788Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.053397Z","title":"Ernst, M","venue":null,"work_id":null,"year":2012},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":22,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.053397Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:dd77228d156d51c90e3fa0f4926325ca3abce9aa55873bc055c8b51fc5dab829","observation_id":"3af7d548-a05a-44f0-9c75-77f97940d06b","resolution":{"observed_at":"2026-08-16T11:52:10.053397Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.060099Z","title":"Krapf, N","venue":null,"work_id":null,"year":2019},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":23,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.060099Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:3594adec43ea9041082ce927855d218e446f7dae1ca41eee4524dc309696b3d9","observation_id":"9b068f7d-150a-4edb-9c19-b39300544ce6","resolution":{"observed_at":"2026-08-16T11:52:10.060099Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.065832Z","title":"Janušonis, N","venue":null,"work_id":null,"year":2020},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":24,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.065832Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:6ea75a5b166498d28ab6ebf40ac237168a51de742448257a9794361645d864d1","observation_id":"3d91621b-027b-4b45-8e7b-f5a81fe29635","resolution":{"observed_at":"2026-08-16T11:52:10.065832Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.073364Z","title":"Gatheral, T","venue":null,"work_id":null,"year":2022},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":25,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.073364Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:c2221d58569781c2b8b7ea3b704dc99387cd4310b015d1ebb33cf30df769b029","observation_id":"491a98e8-2ed4-4666-98ab-7f244ca4fe3b","resolution":{"observed_at":"2026-08-16T11:52:10.073364Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.083827Z","title":"Lévy-Véhel and R","venue":null,"work_id":null,"year":1995},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":26,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.083827Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:0ddae670963fa2aabca848cec24b2a28352e2c6314ef1d5ffbab49d14c153495","observation_id":"6a37670f-5a7b-4a30-a8cd-400931589011","resolution":{"observed_at":"2026-08-16T11:52:10.083827Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.090291Z","title":"Benassi, S","venue":null,"work_id":null,"year":1997},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":27,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.090291Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:9e1a4a94bc6c49405814f73cbb4272e4f13d311668cfa47cccbe9859a8a1ac4b","observation_id":"d622f1dd-e893-4b9c-81e8-2e8284a2f7b6","resolution":{"observed_at":"2026-08-16T11:52:10.090291Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.096871Z","title":"Cohen, From self-similarity to local self-similarity: the estimation problem, inFractals: theory and appli- cations in engineering(Springer, 1999) pp","venue":null,"work_id":null,"year":1999},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":28,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.096871Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:b0488968f84f6e1f9f192f0b0f3f410bd80e1b1da9644c041a05f9fc4e084955","observation_id":"81150903-b867-4bf1-b709-aa280b6d1447","resolution":{"observed_at":"2026-08-16T11:52:10.096871Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.103996Z","title":"Ayache, S","venue":null,"work_id":null,"year":2000},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":29,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.103996Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:b999b8ac65e6cf8bbfbf6d53357e90ad58d2309876480e91d3769563c2231b49","observation_id":"65ca5778-ee2f-42a5-9a65-31631ee2c456","resolution":{"observed_at":"2026-08-16T11:52:10.103996Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.109633Z","title":"Ayache and M","venue":null,"work_id":null,"year":2005},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":30,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.109633Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:fbb2239231e1684289d9075452cde46d01562b255a1834af36235b44b2d5c313","observation_id":"9803b75d-8df7-41d6-904e-8368f54c0658","resolution":{"observed_at":"2026-08-16T11:52:10.109633Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.114309Z","title":null,"venue":null,"work_id":null,"year":2006},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":31,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.114309Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:8d3a0a8b8e452d2a33099dff9980134e96a2f85b201df40d88acdda4919b7b2b","observation_id":"c097ad1c-f4e6-478e-abb0-101b50215760","resolution":{"observed_at":"2026-08-16T11:52:10.114309Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.119022Z","title":"Ryvkina, Fractional Brownian Motion with variable Hurst parameter: Definition and properties, J","venue":null,"work_id":null,"year":2015},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":32,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.119022Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:7154a4822cfd98084fe25d36c9bdbaacd5ab792afaba69e3f6e316f2c82834fb","observation_id":"8e786958-c203-4251-a9bc-d9c0eb9c8a07","resolution":{"observed_at":"2026-08-16T11:52:10.119022Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.126511Z","title":"Ayache and P","venue":null,"work_id":null,"year":2010},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":33,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.126511Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:4a59119595e320066feee83c044d1a35871ff937bc3eb95e3acdd33c7bf450b7","observation_id":"91a6f3ee-e621-415d-a40a-12987b8f8e55","resolution":{"observed_at":"2026-08-16T11:52:10.126511Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.134186Z","title":"Bianchi, A","venue":null,"work_id":null,"year":2013},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":34,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.134186Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:a76625f53fdec39931bef26249b11ae38d39f6156962bc7660d6a6c685406412","observation_id":"29019548-7d18-41c2-beb2-1c54c36cafad","resolution":{"observed_at":"2026-08-16T11:52:10.134186Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.139753Z","title":"Bianchi and A","venue":null,"work_id":null,"year":2014},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":35,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.139753Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:58f0e00708b2566c550fbf6d8fa06db39a39c673c87b5b2f86b1dc95faeb651b","observation_id":"d2acf95f-900b-4429-a690-ac390b1ef8ac","resolution":{"observed_at":"2026-08-16T11:52:10.139753Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.146747Z","title":null,"venue":null,"work_id":null,"year":2016},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":36,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.146747Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:5fe06d8d1dacb62d92ff8fe8695d8f4243a5768bcb4f83a18e051a525d989769","observation_id":"ddabdb7c-4808-4b29-9833-df959f4bf657","resolution":{"observed_at":"2026-08-16T11:52:10.146747Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.152096Z","title":"Combrexelle, H","venue":null,"work_id":null,"year":2015},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":37,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.152096Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:eb6bcd512ca92c79371fca0de268160ac00cb9f26af9e21510fd00fff3dc43a7","observation_id":"d080db94-7ee0-4564-a296-bda07417b1c6","resolution":{"observed_at":"2026-08-16T11:52:10.152096Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.158233Z","title":"Mastalerz-Kodzis, Application of the multifractional Brownian motion process in spatial analyses, Argu- menta Oeconomica Cracoviensia , 83 (2018)","venue":null,"work_id":null,"year":2018},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":38,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.158233Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:f350c032843aad477c2ebdd0f36bd43f2974ada275ab8519e90dc5f8470e53ce","observation_id":"1ebf4d6b-61fb-485c-9ef2-97e8eabc5e17","resolution":{"observed_at":"2026-08-16T11:52:10.158233Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.162902Z","title":"Biol.24, 1905 (2014)","venue":null,"work_id":null,"year":2014},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":39,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.162902Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:1c6c329dab45bbfbaf469bfff5a38d7cb41c2e42809c92f12a3c0787d57f7474","observation_id":"e8b056f2-417a-4ac1-82f3-e91e30734f07","resolution":{"observed_at":"2026-08-16T11:52:10.162902Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.169740Z","title":"Schweizer, N","venue":null,"work_id":null,"year":2015},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":40,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.169740Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:7907e57a52d17bb310727974e9bb151c091c82f688d1663ad9018e900ad5593d","observation_id":"7e4318ea-bdf2-4c8a-8c9a-0d61623eb3fd","resolution":{"observed_at":"2026-08-16T11:52:10.169740Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.176774Z","title":"Stiehl and M","venue":null,"work_id":null,"year":2016},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":41,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.176774Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:6f0de63ecf16ca5e436eef70271c7969388fa9432bf2324b29b9e0f169f599f7","observation_id":"d9c05635-b6ef-44f2-8b6f-34785f09d183","resolution":{"observed_at":"2026-08-16T11:52:10.176774Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.181965Z","title":null,"venue":null,"work_id":null,"year":2017},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":42,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.181965Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:795f66eda8de2f8b7eb9bab6bd342cd6652342c3a63a5c8af51769cdfd47ef2e","observation_id":"7e3e0c3a-2666-493e-9f03-35fae3353171","resolution":{"observed_at":"2026-08-16T11:52:10.181965Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.190959Z","title":null,"venue":null,"work_id":null,"year":2018},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":43,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.190959Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:a24772ea976c7f081580e7093f2f4d7e7e922427c49768b56ce96e33ba3a92b3","observation_id":"319accba-ab77-4f07-8f96-2efdc272044f","resolution":{"observed_at":"2026-08-16T11:52:10.190959Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.196580Z","title":null,"venue":null,"work_id":null,"year":2018},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":44,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.196580Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:edae6a31f7f9b9765391da8dbb3e6cd55554f5088ebd2a56f513236b51388469","observation_id":"2b9f669a-a109-47c8-904c-f832f6d4f794","resolution":{"observed_at":"2026-08-16T11:52:10.196580Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.202313Z","title":null,"venue":null,"work_id":null,"year":2019},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":45,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.202313Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:651bbfe39254cd1bb623c762a9d9ddbb4afe8974fa0f3be1b02cef09cf8c4efd","observation_id":"364abbcb-5916-4a9a-8781-83b31582aff4","resolution":{"observed_at":"2026-08-16T11:52:10.202313Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.207641Z","title":"Thapa, N","venue":null,"work_id":null,"year":2019},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":46,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.207641Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:56274d14f8953adbe92f4f1a2e1f169d6d0c64f35cea6edb9af0074d29b4cb2b","observation_id":"9d8cfb0f-6d5b-4785-9f9c-19e6f69bbb22","resolution":{"observed_at":"2026-08-16T11:52:10.207641Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.212406Z","title":"Sabri, X","venue":null,"work_id":null,"year":2020},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":47,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.212406Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:e2c2a91f45f2a6d4b09a0bad6272b0afdb3d6f8eee6c04bcb3fab80f648cc54b","observation_id":"bc25a8f4-4bb5-4424-a39e-4b35b86a69ec","resolution":{"observed_at":"2026-08-16T11:52:10.212406Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.217056Z","title":null,"venue":null,"work_id":null,"year":2020},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":48,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.217056Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:8c085a256503627bb2a0e8c54b3f061ed034b635034dedf6fbf428ef8721e43f","observation_id":"1f8651e4-72eb-4645-b3ac-f32a89063bd0","resolution":{"observed_at":"2026-08-16T11:52:10.217056Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.221592Z","title":"Benelli and M","venue":null,"work_id":null,"year":2021},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":49,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.221592Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:681b02c9946cd7f05f8a4c89528e8b061b76c887bc766017c7d56507aa905003","observation_id":"6d54e14d-b00c-4bf7-8fd8-1dfe0a9b8589","resolution":{"observed_at":"2026-08-16T11:52:10.221592Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.226440Z","title":"Speckner and M","venue":null,"work_id":null,"year":2021},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":50,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.226440Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:7c47d6cdbd50086aa3e43594cbd1e4f01b71d8e4ba13bbee5aa54e84cffae48f","observation_id":"97c75673-3440-4a20-adeb-22c6fa1ca836","resolution":{"observed_at":"2026-08-16T11:52:10.226440Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.231411Z","title":"Janczura, M","venue":null,"work_id":null,"year":2021},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":51,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.231411Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:6a9855e80389e8785aa94bbb6e437944c765120b71b21b7174e477014a80bf71","observation_id":"cd7cdb61-4060-4760-a155-ebec8452938a","resolution":{"observed_at":"2026-08-16T11:52:10.231411Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.236011Z","title":null,"venue":null,"work_id":null,"year":2021},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":52,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.236011Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:b996bcc42f52cfc9fe80ba41dfa20fd7284fb79a6c0419301d5f30ec70e61f97","observation_id":"dc058817-9dc3-408e-a2e6-694a39dcefbe","resolution":{"observed_at":"2026-08-16T11:52:10.236011Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.241377Z","title":"Korabel, D","venue":null,"work_id":null,"year":2021},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":53,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.241377Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:bca1f876a7095cf54f7ee61755efbc5d2160bb389d9eae9fbfc559d202c882e5","observation_id":"4656038f-c880-41c5-b51a-a209f926bc7f","resolution":{"observed_at":"2026-08-16T11:52:10.241377Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.246309Z","title":null,"venue":null,"work_id":null,"year":2023},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":54,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.246309Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:c2d0b297335dd21639b97a876c3a687b164ae1acca0c3e4f6bae98cd830c97db","observation_id":"780fa6e9-28d3-449c-8e27-c0c5a13e34c6","resolution":{"observed_at":"2026-08-16T11:52:10.246309Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.251306Z","title":"[56–61], for additional information about the ana- lytical calculations, numerical simulations and the ana- lyzed datasets","venue":null,"work_id":null,"year":null},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":55,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.251306Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:b6b0576593ed29c8b17823ea521340bb69b8c5f9c52e7f272932d277685f71b2","observation_id":"84dcba7c-6c79-4fef-9ea3-078470daf8bf","resolution":{"observed_at":"2026-08-16T11:52:10.251306Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.258426Z","title":null,"venue":null,"work_id":null,"year":1984},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":56,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.258426Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:24923a6e66693787ca2417956715c4331b33c7062d6ca9bdebbd9ef161521bfd","observation_id":"c108f38d-c529-48cd-a63b-3d6eea21decc","resolution":{"observed_at":"2026-08-16T11:52:10.258426Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.265314Z","title":"formulae of differen- tiation","venue":null,"work_id":null,"year":1978},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":57,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.265314Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:d98e1708004ceb8b93919fa0c0e1eb055f15903e4818c5386dd0d986dd80c6dd","observation_id":"ad2524ff-13b5-4961-8469-bf680d7ee529","resolution":{"observed_at":"2026-08-16T11:52:10.265314Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.270047Z","title":null,"venue":null,"work_id":null,"year":1961},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":58,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.270047Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:4bc2eb4a7d960e74a7d8e99d4d54966b58ed6ef4d2b2821f8ef43ae7989b02d7","observation_id":"9fb41773-3172-4c60-8c9c-f8989a3f24e2","resolution":{"observed_at":"2026-08-16T11:52:10.270047Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.275410Z","title":"Giorno, A","venue":null,"work_id":null,"year":1986},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":59,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.275410Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:a59517c5e188b54afd53e2179332c015db8f1183aee63cfba21fcf66c34a1a5d","observation_id":"537330d3-cf74-41c2-8a66-af94dbe13f63","resolution":{"observed_at":"2026-08-16T11:52:10.275410Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.280167Z","title":null,"venue":null,"work_id":null,"year":2003},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":60,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.280167Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:c323481c406d0cced6f46fdf17c3067dad46f184a7891e3747efdba844385eca","observation_id":"65db1955-37c8-4f7f-a553-df2c9eb72b8b","resolution":{"observed_at":"2026-08-16T11:52:10.280167Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.285104Z","title":null,"venue":null,"work_id":null,"year":2024},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":61,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.285104Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:a09eb5bff08cfc5fb6005f2f844ed8bcd9f1993471aec5bb268bd983b75908f3","observation_id":"4038522d-3889-4277-aa7d-be9b1f217b75","resolution":{"observed_at":"2026-08-16T11:52:10.285104Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.293405Z","title":null,"venue":null,"work_id":null,"year":2025},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":62,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.293405Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:1e9dca6e26adf5a2d82e3176e8f7f6b6eeadd7d539853b6096fa3bbd0d832e70","observation_id":"5740c4bd-2908-4120-9d38-8ae053f957ba","resolution":{"observed_at":"2026-08-16T11:52:10.293405Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.298452Z","title":"Ratanov, Telegraph Processes with Random Jumps and Complete Market Models, Methodol","venue":null,"work_id":null,"year":2015},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":63,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.298452Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:e8e7c513d853b203ecb509d9f2bd03a807f03cf47205e5c40d0c27f7fb779efa","observation_id":"9f864c20-2d15-49fa-a04c-8f95b381056b","resolution":{"observed_at":"2026-08-16T11:52:10.298452Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.303480Z","title":"López and N","venue":null,"work_id":null,"year":2012},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":64,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.303480Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:b1ec207ba966618ec80c270c3fca3fbe941b7e731261ffcf400cf60ccaa23e52","observation_id":"5f31eb97-a352-4192-b396-2536a64bd307","resolution":{"observed_at":"2026-08-16T11:52:10.303480Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.308004Z","title":null,"venue":null,"work_id":null,"year":2013},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":65,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.308004Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:5490d30f4d1a23f9c6f8f9561c59994eed8a636811958087f1562e3f8c10b33c","observation_id":"fc108713-4e15-4e58-ac76-6e9c78e1080c","resolution":{"observed_at":"2026-08-16T11:52:10.308004Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.313044Z","title":"Paulsson, Models of stochastic gene expression, Phys","venue":null,"work_id":null,"year":2005},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":66,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.313044Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:4bd828a5219a9cddf2ce5a2121cbb25479bd69fccae14a87ebeedef84af74736","observation_id":"bd58d19f-40ad-4f0e-b986-6788e43c3816","resolution":{"observed_at":"2026-08-16T11:52:10.313044Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.392560Z","title":null,"venue":null,"work_id":"ee83748b-086c-4530-ba50-492dc38f9c8c","year":2014},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":67,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.317742Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:bc2a5aebc6248eb959b87f3685b196f2a8d75b256b020ca53b0bfbdf3915e0bf","observation_id":"38107a4c-b9fc-42bc-87b2-ecc44eecf657","resolution":{"observed_at":"2026-08-16T11:52:12.397042Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:10.322129Z","title":"Mizuno, C","venue":null,"work_id":null,"year":2007},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":68,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.322129Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:170ac45a1178dc9b1cd571c1ceaa5c2d592966230591c481ca60d070893cf3ea","observation_id":"67c3b818-8910-45cc-97ed-a40d31fdd297","resolution":{"observed_at":"2026-08-16T11:52:10.322129Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.365287Z","title":null,"venue":null,"work_id":"4b2aef5d-5469-45ff-8608-fcdff79633ef","year":2008},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":69,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.327924Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:60a960d5173b5b9f268e649cb13f798c7088717dd1a717319f30e5a283f5f079","observation_id":"66b3737f-19dd-4d32-bcce-5072c4f5cdf2","resolution":{"observed_at":"2026-08-16T11:52:12.370499Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.349784Z","title":null,"venue":null,"work_id":"c0c48174-9280-47a4-b12f-380ed172c897","year":2008},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":70,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.333298Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:31e02547a93909bbc266a2c8c5c5a8e1ddc2be902741259006ed573b8578bb31","observation_id":"2f40c9aa-6241-4a5b-9504-d5276d5183a1","resolution":{"observed_at":"2026-08-16T11:52:12.354395Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.335317Z","title":null,"venue":null,"work_id":"7e22d509-2f8d-4f37-ada7-76e9fc5914b2","year":2014},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":71,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.338719Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:fda48c991d2fde06dddfaeed094daadd0751fda80d34275882206d8d85bf11f0","observation_id":"a6b88537-78a2-4103-b1c4-727e3008ea52","resolution":{"observed_at":"2026-08-16T11:52:12.339694Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.321343Z","title":"Gradziuk, G","venue":null,"work_id":"357638b2-0a93-4e3b-911e-9769142a4286","year":2022},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":72,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.345820Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:feccb2c7ed91c027417ceda2e433436d30869c3898ffdac0509c893c27a9a0d4","observation_id":"e4c70853-9b7f-4680-972a-8cacc73e4e61","resolution":{"observed_at":"2026-08-16T11:52:12.325986Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.306241Z","title":"FitzHugh, Statistical properties of the asymmetric random telegraph signal, with applications to single- channel analysis, Mathematical Biosciences 64, 75 (1983)","venue":null,"work_id":"3314c909-4f48-4cd2-b5b8-6bd9dcd10de4","year":1983},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":73,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.351618Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:07dfd701e3694f1b78c98bf15f0d12b26c09e1b3bce4c97b74d6244aa255e8d2","observation_id":"6dec940b-3585-41e1-a587-6a785b5ddebc","resolution":{"observed_at":"2026-08-16T11:52:12.311013Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.288100Z","title":"Balcerek, K","venue":null,"work_id":"b2d32f83-6606-4635-967c-e944c4a77d49","year":2022},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":74,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.356872Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:bb26f4e5bce0e493a575aa6dd63c5084d655da725c57a2bd13371a5c22fc6af0","observation_id":"dfc11275-5a27-4f4b-9ba5-565f18fda651","resolution":{"observed_at":"2026-08-16T11:52:12.293544Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.273196Z","title":"Beck, Dynamical foundations of nonextensive statis- tical mechanics, Phys","venue":null,"work_id":"7ebdf7c8-a027-4c8d-87d6-9bfff9860e22","year":2001},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":75,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.362521Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:2de17d1d415ccda9a4431d493e93e0b247bfa2b36acf68d80f79e1112c5a0cd6","observation_id":"278ed524-e222-4eb5-9461-3ea341866697","resolution":{"observed_at":"2026-08-16T11:52:12.278170Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.258219Z","title":null,"venue":null,"work_id":"0931e77e-9e0b-4f86-84d9-98cc1d2ca1fe","year":2003},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":76,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.367954Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:9bfd6d7fc5a311e4f957e9c57e2f5eea65733daaee9d0ca7f3bea3ccc0823665","observation_id":"2e0d142f-7fa5-4605-a440-be8d2177c349","resolution":{"observed_at":"2026-08-16T11:52:12.262775Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.243088Z","title":"Deng and E","venue":null,"work_id":"29ce62ea-11ef-46f3-a62a-55a1a9cc476a","year":2009},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":77,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.372709Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:e65634ea957b9c1dc3239b9d2040153b5e4040f9f3ed1a20e43bc03fbb1abfb3","observation_id":"373eab8d-6d7c-4524-b784-617d9fd460ae","resolution":{"observed_at":"2026-08-16T11:52:12.247537Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":{"arxiv_id":"2410.11546","last_updated":"2024-10-15T12:29:35Z","snapshot_observed_at":"2026-08-16T13:09:12.484748Z","submitted_at":"2024-10-15T12:29:35Z","title":"Riemann-Liouville fractional Brownian motion with random Hurst exponent","version":1},"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":null,"pith_arxiv_id":"2410.11546","snapshot_observed_at":"2026-08-16T11:52:10.378257Z","title":"Woszczek, A","venue":null,"work_id":null,"year":2024},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":78,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.378257Z"},"links":{"cited_paper":"/paper/2410.11546","citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:7eed73fd365c97c372381238f889c2a98612f38d11be7b156ead5a90603d0a81","observation_id":"5ac14660-8bbe-47a8-affd-6001aebe3cfd","resolution":{"observed_at":"2026-08-16T11:52:10.378257Z","resolver_source":null,"status":"unresolved"},"standing_notice":{"events":[],"reason":"canonical_work_link_unavailable","source_receipts":[],"state":"unavailable"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.228856Z","title":null,"venue":null,"work_id":"a0685592-3e79-4f28-8eb8-4090849962e9","year":2002},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":79,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.383444Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:bf4d7847640c69d67ffa1c9532e6c6abc38bf39cce59b5bd255984b6991ec41d","observation_id":"f583f37f-0a33-4cd7-895d-d37097503e01","resolution":{"observed_at":"2026-08-16T11:52:12.233506Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.214253Z","title":null,"venue":null,"work_id":"6b4d8768-c9a6-4fd6-bb59-f44d5a045ff2","year":2024},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":80,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.390031Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:70983dd0dbbb51b68c09846e68606cbaad31ab204d3e38669a0a130e15cd8c8a","observation_id":"a460f485-22ad-49cb-8f60-0a0ee3d257b7","resolution":{"observed_at":"2026-08-16T11:52:12.218828Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.199770Z","title":null,"venue":null,"work_id":"db3c558c-dd59-4fc5-8628-40df65996c41","year":2006},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":81,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.396296Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:d1e84b9be063ecbf2dd8c5e99eff9784055a3d061b155274dfbe3e9703dc6e69","observation_id":"bc800df8-5ceb-4400-a683-910efc591530","resolution":{"observed_at":"2026-08-16T11:52:12.204361Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.185460Z","title":null,"venue":null,"work_id":"0ac2b69f-88df-4c2d-9697-98d4e39783e3","year":2024},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":82,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.400720Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:3ea613f77877eaec90ee5194519cfc57094bebaaa6828ec92ccc11438f315153","observation_id":"55431b40-9db1-4133-809d-1d2f29092342","resolution":{"observed_at":"2026-08-16T11:52:12.189790Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.170787Z","title":"Massah and H","venue":null,"work_id":"3000a49a-ef4e-4060-8a47-dad238b08f35","year":2016},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":83,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.406521Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:5c4c6481b4d43ca0570c4f5ba2fd1a17d0e9bf786d60ca8671eed02c363bf467","observation_id":"cd91b5f0-04a3-4263-8483-06c21c05e1d0","resolution":{"observed_at":"2026-08-16T11:52:12.175206Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.154930Z","title":null,"venue":null,"work_id":"c6c48e92-9d3c-4777-9086-69c459bcd89e","year":2004},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":84,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.411145Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:dc1dbc5f030188334aeaeebac190df759e81361e57240a01bc6cd79eee245bb4","observation_id":"99c3377a-98f1-41ea-9abe-43ebf308ebc8","resolution":{"observed_at":"2026-08-16T11:52:12.159624Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.139919Z","title":"Levin, G","venue":null,"work_id":"2afcf05d-ad9c-4db3-a295-d63fdd990e58","year":2021},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":85,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.416039Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:36f4ee8382ab65128f5210f2eaebae40be9d340bba9adaac76980f4234f59017","observation_id":"dffc0890-b7c4-4928-9499-c22045cc16fd","resolution":{"observed_at":"2026-08-16T11:52:12.144496Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.125053Z","title":"Bianchi and A","venue":null,"work_id":"62617966-6ede-4496-99cb-712a000e9ed4","year":2008},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":86,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.420764Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:b63893e0fbd2eaeb9f65a053d595256183d94f1814abc74b174465426ee15a7c","observation_id":"48927fff-d316-42b3-8e32-8cf621db5650","resolution":{"observed_at":"2026-08-16T11:52:12.129560Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.110556Z","title":null,"venue":null,"work_id":"3e2fc485-d75e-4df6-bb69-45d4eb73d4c6","year":1970},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":87,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.426405Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:9e0246ccd3f155e0e80fa9a1dbddcfbd3efa4b5237078c3eada6210727389037","observation_id":"c717a1d5-1ca4-4b21-b81c-e208afbf563e","resolution":{"observed_at":"2026-08-16T11:52:12.115108Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.093747Z","title":null,"venue":null,"work_id":"9cf46e34-d1bb-4281-a473-d8197775cfe5","year":2003},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":88,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.431618Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:ffb85b747a2f4093697030c738169ad64a080671d85a5d69d831da8697fd33dd","observation_id":"0e50df2c-9801-4dbd-86e3-371864c5e9ef","resolution":{"observed_at":"2026-08-16T11:52:12.098579Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.076073Z","title":"asymmetric paternalism","venue":null,"work_id":"e8889542-6687-479d-891e-c79ca0331801","year":2003},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":89,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.436394Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:8bfa0f8cd56d2a0467f3f148280c802c496488072e4d5ab20ac2fa3cbf2bf1dd","observation_id":"1e2a7298-6c31-4964-bf4c-fe8ce3a91deb","resolution":{"observed_at":"2026-08-16T11:52:12.080904Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.056132Z","title":"Muradoglu and N","venue":null,"work_id":"dbda3e0a-5bb7-46ac-afcf-aa562ee07aed","year":2012},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":90,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.440978Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:2375fc07b2c306edc77b3ff144e21e04f28d4dc0174eace10d58d6f751e8ad1d","observation_id":"8ee0f97c-7319-4b73-8c56-70628a4b6f68","resolution":{"observed_at":"2026-08-16T11:52:12.062038Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.040401Z","title":null,"venue":null,"work_id":"ad894cd6-ff06-4e9c-8435-b6b0da946146","year":2004},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":91,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.447473Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:7aa6f1e82f83b08e89b6e84e1eac1d966cf058c2082c1dd0f7b06e8564a330b4","observation_id":"63ce84ba-74a5-4a69-9e9f-bc7d77de65a9","resolution":{"observed_at":"2026-08-16T11:52:12.045582Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.023880Z","title":null,"venue":null,"work_id":"8a84bd7b-c7ba-4eb1-bc6e-7f6a8c1b2680","year":2011},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":92,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.456712Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:124f7dd917b517a51abd04aedfb831f073476dcb883fceef511535ad20c4f194","observation_id":"b870655a-d69d-4d60-8bee-d3d65b6f4e90","resolution":{"observed_at":"2026-08-16T11:52:12.029362Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:12.006104Z","title":null,"venue":null,"work_id":"6a193362-a7eb-4ec2-afc4-cb19487c8ef7","year":2013},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":93,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.463043Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:f07f1112b098b5434a573c7901e02016e115322affbc713584a05518ad93f7cc","observation_id":"259cfb00-49a2-44ca-907d-1a19b3ff386d","resolution":{"observed_at":"2026-08-16T11:52:12.011804Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:11.989130Z","title":null,"venue":null,"work_id":"6712047b-54ec-442c-8675-be01a4ce7ebe","year":2009},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":94,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.468946Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:81d4a39d632cb51f77d321ac79acc2cf3618c57ee5b1c3c163b9730675bf7701","observation_id":"94585f82-d157-4e26-a44b-8b1ef562aea5","resolution":{"observed_at":"2026-08-16T11:52:11.994077Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:11.970440Z","title":null,"venue":null,"work_id":"5dc4e098-7218-4189-9c4d-8ec8638c61b0","year":2012},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":95,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.475376Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:a9f10fa6558d1cbf9f6228a93fe39a54beb0713fc71d39d2116d70860c7413bc","observation_id":"8b918ab5-d83a-4df2-b53d-490ede179f24","resolution":{"observed_at":"2026-08-16T11:52:11.977805Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:11.953281Z","title":null,"venue":null,"work_id":"ae5add5f-9741-4dc6-9b7c-6df6cf392205","year":2014},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":96,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.482385Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:d9fe0a8c4ad2079a884f1f048f0cb66405ffa6b56aedddcb52a7fc8976d1812a","observation_id":"070af749-6fb2-41bd-afed-654c23f00838","resolution":{"observed_at":"2026-08-16T11:52:11.958714Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:11.936445Z","title":"Jain and K","venue":null,"work_id":"d12976ba-30b7-46d2-b75e-1547361ffc6d","year":2016},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":97,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.488208Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:dde7b3eba7309d6d49878d2538568eb45b6a886027753acd588e968fe0ab4412","observation_id":"7ccaef34-51f7-410d-ac74-10dd8cc3c7df","resolution":{"observed_at":"2026-08-16T11:52:11.941241Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:11.921152Z","title":null,"venue":null,"work_id":"31daf17b-319a-48a5-9a46-5c7c893bf99a","year":2017},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":98,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.493903Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:21d239194ad9e38728ee720efbcfe644bb37a63473d8898a5b03f64570d11ccd","observation_id":"85923367-9e59-4820-8a60-c743df6bf145","resolution":{"observed_at":"2026-08-16T11:52:11.925743Z","resolver_source":"raw_fallback","status":"unresolved"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:11.904486Z","title":"Tyagi and B","venue":null,"work_id":"fc006ea7-230d-4b1b-81ed-eaaa5a46ef53","year":2017},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":99,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.505699Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:7635e8c7fe113f1f6634c9851ab230d1398d056a433ec34a17771bcdbf2ac3e2","observation_id":"94f2ab3f-82f6-402d-89e6-a84e1563d9b7","resolution":{"observed_at":"2026-08-16T11:52:11.910955Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}},{"citation":{"cited_paper":null,"cited_work":{"arxiv_id":null,"doi":null,"metadata_source":"raw_reference","pith_arxiv_id":null,"snapshot_observed_at":"2026-08-16T11:52:11.888166Z","title":"Lanoiselée, N","venue":null,"work_id":"fedb0664-b951-4aaf-871d-82a9ebd3ce52","year":2018},"citing_paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent","version":1},"reference_index":100,"source":"pdf_text","source_observed_at":"2026-08-16T11:52:10.510996Z"},"links":{"citing_paper":"/paper/2504.14546"},"observation_digest":"sha256:504c6c6e5444ce0e36c72e096f216667baf22bc011362e391a717284fd357d14","observation_id":"1b96cd58-e778-4bb5-bf8a-d834afc61c73","resolution":{"observed_at":"2026-08-16T11:52:11.893138Z","resolver_source":"raw_fallback","status":"verified_fuzzy"},"standing_notice":{"events":[],"observation":"No event found in the named queried sources as of 2026-08-19T06:32:44.657259+00:00.","reason":null,"source_receipts":[{"observed_at":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"state":"measured"}}],"paper":{"arxiv_id":"2504.14546","last_updated":"2025-04-20T09:24:22Z","latest_version":1,"primary_category":"cond-mat.stat-mech","snapshot_observed_at":"2026-08-19T15:05:03.703324Z","submitted_at":"2025-04-20T09:24:22Z","title":"Multifractional Brownian motion with telegraphic, stochastically varying exponent"},"reference_resolution":{"displayed":100,"state_counts":{"malformed_identifier":0,"metadata_mismatch":0,"parse_uncertain":0,"unresolved":87,"verified_exact":0,"verified_fuzzy":13},"total_outbound_references":146},"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":"2026-08-19T06:32:44.657259+00:00","source":"crossref"},{"observed_at":"2026-08-19T06:32:39.956319+00:00","source":"retraction_watch"}],"thesis":"As of 20 August 2026, this Paper Citation Record lists 100 of 146 outbound references and 1 inbound Pith citation observation for arXiv:2504.14546."}