Paper Citation Record · LEDGER

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$

As of 7 August 2026, this Paper Citation Record lists 23 of 23 outbound references and 0 inbound Pith citation observations for arXiv:2505.22357.

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

pith.paper-citation-record.v1
2505.22357 v1

Coverage vector

measured 23 of 23 reference resolution

Typed states for the displayed outbound observations.

Source: paper_references, paper_reference_links, observed 2026-08-07T13:19:04.631867Z

measured 23 of 23 standing notices

One-hop event checks from named stored sources.

Source: scholarly_work_events, retraction_status_cache, observed 2026-08-07T06:34:17.273281+00:00

measured 0 of 0 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links

measured 0 of 1 external citation measurements

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

Source: cited_works

Reference resolution

23 of 23 outbound references displayed

verified exact1
verified fuzzy16
unresolved6
parse uncertain0
malformed identifier0
metadata mismatch0

External citation measurements

No source-named external measurement is stored.

Outbound references

Observation 95b8eab3-dc8f-4b6b-8b4c-1a65c90daae3 · outbound

This paper cites On the sharpness of the bound for the local converse theorem of p-adic GL_N, general N.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ On the sharpness of the bound for the local converse theorem of p-adic GL_N, general N

Reference 1

Resolution: verified exact; local_arxiv, observed 2026-08-07T13:19:04.904378Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 854dad37-5fc9-47ab-866d-bb9546fa545f · outbound

This paper cites Adrian and B.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Adrian and B

Reference 2

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:09.121614Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 504da3d4-34d8-4031-9063-86e4700864d3 · outbound

This paper cites Adrian, B.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Adrian, B

Reference 3

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:08.887226Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 4bc2dc94-2d44-458a-997b-b48ad1241ab6 · outbound

This paper cites Adrian, B.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Adrian, B

Reference 4

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:08.645387Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 555643ca-cc56-4db6-8654-6138762fb42a · outbound

This paper cites an unresolved cited work.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Unresolved cited work

Reference 5

Resolution: unresolved; raw_fallback, observed 2026-08-07T13:19:08.420919Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 4af2b803-50c8-4f4b-930d-c8c1cd770c9c · outbound

This paper cites an unresolved cited work.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Unresolved cited work

Reference 6

Resolution: unresolved; raw_fallback, observed 2026-08-07T13:19:08.174464Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 9e5e8864-d282-4ed6-863f-7f1427ce610c · outbound

This paper cites an unresolved cited work.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Unresolved cited work

Reference 7

Resolution: unresolved; raw_fallback, observed 2026-08-07T13:19:07.936702Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 806370cd-8853-4362-9c4b-0f0abb1c6284 · outbound

This paper cites an unresolved cited work.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Unresolved cited work

Reference 8

Resolution: unresolved; raw_fallback, observed 2026-08-07T13:19:07.793902Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation e7eaa9d3-97bd-45b8-9ef4-a83b7b7adc13 · outbound

This paper cites Chai, Bessel functions and local converse conjecture of Jacquet , J.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Chai, Bessel functions and local converse conjecture of Jacquet , J

Reference 9

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:07.595802Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 5b7a43d0-36e4-48ed-bc72-da12af2c6f78 · outbound

This paper cites an unresolved cited work.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Unresolved cited work

Reference 10

Resolution: unresolved; raw_fallback, observed 2026-08-07T13:19:07.384712Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 9290bb8e-0790-4faf-8d7f-2f1537df77e9 · outbound

This paper cites Deligne and G.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Deligne and G

Reference 11

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:07.126500Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation e586b8b0-4988-40e0-9073-cc55a5be11c7 · outbound

This paper cites Harris and R.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Harris and R

Reference 12

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:06.894819Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 52016348-e76e-424a-86f5-0e723019f4b4 · outbound

This paper cites Imai and T.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Imai and T

Reference 13

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:06.610770Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation c2592980-abc4-47f3-90a9-80d77f77131e · outbound

This paper cites Knightly and C.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Knightly and C

Reference 14

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:06.407647Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation d8274daf-5f94-4188-9170-cb62aa854621 · outbound

This paper cites Jacquet and B.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Jacquet and B

Reference 15

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:06.243913Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 87c7eb9a-120f-4e43-9b4b-d3dfe252717a · outbound

This paper cites Jacquet, I.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Jacquet, I

Reference 16

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:06.099295Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 5634a0ac-19d5-405c-92fa-82e30a6241fe · outbound

This paper cites Jiang, C.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Jiang, C

Reference 17

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:05.960166Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 56142382-e850-4bcf-ad1e-e1ccb887dd78 · outbound

This paper cites Nien and L.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Nien and L

Reference 18

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:05.826124Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 7f5d66c9-cbc8-410c-9e1e-6125fa60f688 · outbound

This paper cites Shahidi, Fourier transforms of intertwining operators and Plancherel me asures for GL(n), Amer.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Shahidi, Fourier transforms of intertwining operators and Plancherel me asures for GL(n), Amer

Reference 19

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:05.677826Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation 8d7f093c-a9ed-4022-8560-eefcf216141e · outbound

This paper cites Pašk¯ unas and S.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Pašk¯ unas and S

Reference 20

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:05.524118Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation e2d7b0c3-96c3-4222-aa1f-afc5d5d6194e · outbound

This paper cites A remark on the simple cuspidal representations of GL(n, F).

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ A remark on the simple cuspidal representations of GL(n, F)

Reference 21

Resolution: unresolved; no resolver link, observed 2026-08-07T13:19:04.433883Z

Source-reported events for the cited work

Unavailable: canonical work link unavailable.

Observation 44e6843a-c34e-42ec-922f-c3ae3fb234e7 · outbound

This paper cites Ye, Explicit formulas for local factors of supercuspidal represe ntations of GLn and their applica- tions, Ph.D.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Ye, Explicit formulas for local factors of supercuspidal represe ntations of GLn and their applica- tions, Ph.D

Reference 22

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:05.337762Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Observation ad577c1c-f348-4ff1-a5ce-e3e83decbae7 · outbound

This paper cites Ye, Rankin–Selberg gamma factors of level zero representations of GLn, Forum Math.

On the Local Converse Theorem for Depth $\frac{1}{N}$ Supercuspidal Representations of $\text{GL}(2N, F)$ Ye, Rankin–Selberg gamma factors of level zero representations of GLn, Forum Math

Reference 23

Resolution: verified fuzzy; raw_fallback, observed 2026-08-07T13:19:05.130706Z

Source-reported events for the cited work

No event found in the named queried sources as of 2026-08-07T06:34:17.273281+00:00.

Pith citing papers

No inbound Pith citation observations are available.