Pith. sign in

Paper Citation Record · LEDGER

Random multiplicative functions and typical size of character in short intervals

As of 11 August 2026, this Paper Citation Record lists 0 of 0 outbound references and 5 inbound Pith citation observations for arXiv:2402.06426.

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

pith.paper-citation-record.v1
2402.06426 v1

Coverage vector

measured 0 of 0 reference resolution

Typed states for the displayed outbound observations.

Source: paper_references, paper_reference_links

measured 5 of 5 standing notices

One-hop event checks from named stored sources.

Source: scholarly_work_events, retraction_status_cache, observed 2026-08-11T06:34:44.6726+00:00

measured 5 of 5 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links, observed 2026-08-11T04:49:50.417584Z

measured 0 of 1 external citation measurements

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

Source: arxiv_reference, observed 2026-07-02T07:26:45.344815Z

Reference resolution

0 of 0 outbound references displayed

  • verified exact0
  • verified fuzzy0
  • unresolved0
  • parse uncertain0
  • malformed identifier0
  • metadata mismatch0

External citation measurements

No source-named external measurement is stored.

Outbound references

No outbound reference observations are available for this paper version.

Pith citing papers

Observation 8a01a38d-cb42-4c68-9f74-f1ad9c8bf0ad · inbound

Escaping Chaos in Random Multiplicative Functions cites this paper.

Escaping Chaos in Random Multiplicative Functions Random multiplicative functions and typical size of character in short intervals

Reference 127

Resolution
verified exact
arxiv_id, observed 2026-05-22T08:34:45.154361Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-11T06:34:44.6726+00:00.

source=arxiv_source observed=2026-05-22T08:32:26.667981Z digest=sha256:26e04914970afb2206ebc24b6e80fc842931bd3933d963c1afeafb13ecdf5270

Observation ab5a2609-a0c0-4d18-9042-3e1525fb9523 · inbound

Escaping Chaos in Random Multiplicative Functions cites this paper.

Escaping Chaos in Random Multiplicative Functions Random multiplicative functions and typical size of character in short intervals

Reference 1

Resolution
verified exact
arxiv_id, observed 2026-06-30T16:54:59.063353Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-11T06:34:44.6726+00:00.

source=pdf_text observed=2026-06-30T16:46:52.065628Z digest=sha256:398e242dacb6f78952fdb84713ec357d6d26974e83b1ef62681b254708624180

Observation deee1c0f-30d6-486e-a976-28eb6df02ba3 · inbound

Distribution of random multiplicative functions in short intervals, with proper normalization cites this paper.

Distribution of random multiplicative functions in short intervals, with proper normalization Random multiplicative functions and typical size of character in short intervals

Reference 1

Resolution
verified exact
arxiv_id, observed 2026-06-30T08:24:26.366015Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-11T06:34:44.6726+00:00.

source=pdf_text observed=2026-06-30T08:21:56.851273Z digest=sha256:2d884d047278f7ea351d0ac75065fffbcb5a5fe95dc64ea416cb90430810a105

Observation e68d4bd7-ebff-4397-9784-9cbc8980935b · inbound

Character sums over smooth numbers cites this paper.

Character sums over smooth numbers Random multiplicative functions and typical size of character in short intervals

Reference 2

Resolution
metadata mismatch
arxiv_id, observed 2026-07-02T07:26:45.346807Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-11T06:34:44.6726+00:00.

source=pdf_text observed=2026-07-02T07:25:50.001146Z digest=sha256:ffbca74d111881f0970d90a6a8bb2652ed5f5e8a468d4cc7f581b040ce899253

Observation ca59d066-70c3-451e-b3ca-852549628b84 · inbound

On the $\beta=2$ Partition function for Dirichlet $L$-functions in the $q$-aspect cites this paper.

On the $\beta=2$ Partition function for Dirichlet $L$-functions in the $q$-aspect Random multiplicative functions and typical size of character in short intervals

Reference 41

Resolution
unresolved
no resolver link, observed 2026-08-11T04:49:50.417584Z

Source-reported events for the cited work

Unavailable: canonical work link unavailable.

source=arxiv_source observed=2026-08-11T04:49:50.417584Z digest=sha256:aac3c97cc74b07970f4aeb418a1f6838b683457a494da2d2e6326381c3ef7b6c