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Paper Citation Record · LEDGER

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting

As of 20 August 2026, this Paper Citation Record lists 43 of 43 outbound references and 1 inbound Pith citation observation for arXiv:2606.05990.

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

pith.paper-citation-record.v1
2606.05990 v1

Coverage vector

measured 43 of 43 reference resolution

Typed states for the displayed outbound observations.

Source: paper_references, paper_reference_links, observed 2026-06-28T00:44:33.158018Z

measured 44 of 44 standing notices

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Source: scholarly_work_events, retraction_status_cache, observed 2026-08-20T06:33:59.587034+00:00

measured 1 of 1 inbound itemization

Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links, observed 2026-08-11T23:24:48.616289Z

measured 0 of 1 external citation measurements

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Source: pith, observed 2026-08-11T23:24:48.686596Z

Reference resolution

43 of 43 outbound references displayed

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Outbound references

Observation 735cd2b0-ada4-4608-a38a-8415c09158fa · outbound

This paper cites Bianchi,Non-existence of positive solutions to semilinear elliptic equations onR n orR n + through the method of moving planes, Comm.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Bianchi,Non-existence of positive solutions to semilinear elliptic equations onR n orR n + through the method of moving planes, Comm

Reference 1

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Observation 97226c92-5440-476e-bee9-44633918aa71 · outbound

This paper cites Brezis, Y.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Brezis, Y

Reference 2

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Observation 9cae5bc4-764b-4f96-ad25-6e2fc0acb530 · outbound

This paper cites an unresolved cited work.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Unresolved cited work

Reference 3

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Observation 6d599510-9958-4616-aea3-67d43772d26f · outbound

This paper cites an unresolved cited work.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Unresolved cited work

Reference 4

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Observation 7022314e-3947-4586-a1eb-9265bd1f12d7 · outbound

This paper cites Catino, D.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Catino, D

Reference 5

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Observation b433f06e-8900-4bd1-9e06-2a54119e31b3 · outbound

This paper cites Chen and C.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Chen and C

Reference 6

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Observation 239390ab-47a6-419a-b2d3-fbb20c324bfc · outbound

This paper cites Chen and C.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Chen and C

Reference 7

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Observation f20a24f9-4287-46c0-840d-8a10d2d1ef61 · outbound

This paper cites Chen and C.-S.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Chen and C.-S

Reference 8

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Observation 52760d37-bddc-424f-89f3-83247d7528ef · outbound

This paper cites Chen and C.-S.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Chen and C.-S

Reference 9

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Observation 73890324-466d-48fb-abc4-c3ae4667ddb0 · outbound

This paper cites Chen and C.-S.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Chen and C.-S

Reference 10

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Observation d527def6-120b-4d80-842b-2b8ea049e874 · outbound

This paper cites Chen and C.-S.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Chen and C.-S

Reference 11

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Observation 4101a108-f810-4bd8-89b9-8c313d27d5df · outbound

This paper cites Liouville theorems for $p$-Laplacian equations in convex cones without finite-energy condition.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Liouville theorems for $p$-Laplacian equations in convex cones without finite-energy condition

Reference 12

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Observation 16efeb66-3156-4fe9-9036-7e6aae614868 · outbound

This paper cites Classification results for bounded positive solutions to the critical $p$-Laplace equation.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Classification results for bounded positive solutions to the critical $p$-Laplace equation

Reference 13

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Observation f5002ffb-d294-4dce-9df4-8c6ddc984f28 · outbound

This paper cites Ciraolo, A.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Ciraolo, A

Reference 14

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Observation 6fda66ad-7b00-4f69-85e6-e9b3b17913cd · outbound

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A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Unresolved cited work

Reference 15

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Observation 3f2f5f21-6f57-4858-b502-07f2666a7614 · outbound

This paper cites Damascelli, S.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Damascelli, S

Reference 16

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Observation d5a288b1-29ca-4834-ae0e-60e818aa7bca · outbound

This paper cites Da Lio, T.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Da Lio, T

Reference 17

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Observation 2fd3ff29-8e48-4701-883a-417f6f8f75d9 · outbound

This paper cites Esposito,A classification result for the quasi-linear Liouville equation, Ann.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Esposito,A classification result for the quasi-linear Liouville equation, Ann

Reference 18

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Observation f681d8b7-f351-4b3e-8287-c9dd6e787f78 · outbound

This paper cites Esposito and M.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Esposito and M

Reference 19

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Observation 81eaf95b-fadb-4449-8b34-27aafee323e5 · outbound

This paper cites Gidas, W.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Gidas, W

Reference 20

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Observation b6eefcbd-cb6e-41ec-ab61-e67b238a00fe · outbound

This paper cites Jin and J.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Jin and J

Reference 21

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Observation aeddd867-7133-4135-baee-d86ef25d8042 · outbound

This paper cites Kichenassamy and L.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Kichenassamy and L

Reference 22

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Observation 7be10c1f-1ffe-4e58-a248-d587a75e5892 · outbound

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A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Unresolved cited work

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Observation 539549a5-341b-450d-8cf9-8b3fe7e40bbc · outbound

This paper cites Li and Y.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Li and Y

Reference 24

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Observation 995a77e9-21e4-4bac-a1d1-74bff5939c59 · outbound

This paper cites Li and Y.Y.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Li and Y.Y

Reference 25

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Observation d2df5272-2891-4f4a-b7b9-e6015687c9e9 · outbound

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A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Unresolved cited work

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Observation 31aa727e-4cc1-4904-9433-6df1e5588a82 · outbound

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A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Unresolved cited work

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Observation 1aeb6b38-ba13-43c4-aced-dc5efb9c6107 · outbound

This paper cites Li,Harnack type inequality: the method of moving planes, Comm.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Li,Harnack type inequality: the method of moving planes, Comm

Reference 28

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Observation fe1b21ec-f956-4eae-942a-6010e892218f · outbound

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A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Unresolved cited work

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Observation 8bf2ad6c-c0be-44c0-91ae-2197151e7654 · outbound

This paper cites Obata,The conjecture on conformal transformations of Riemannian manifolds, J.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Obata,The conjecture on conformal transformations of Riemannian manifolds, J

Reference 30

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Observation adf8b86b-0b6d-4f12-bb9b-67657adcc7db · outbound

This paper cites Ou,On the classification of entire solutions to the criticalp-Laplace equation, Math.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Ou,On the classification of entire solutions to the criticalp-Laplace equation, Math

Reference 31

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Observation 5bd4bb6e-39ce-4f26-a369-1f8d2fcad0a6 · outbound

This paper cites Pucci and J.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Pucci and J

Reference 32

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Observation d16bd7d1-99dd-402f-8f35-0d1cadedde21 · outbound

This paper cites Saintier,Asymptotic estimates and blow-up theory for critical equations involving thep- Laplacian, Calc.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Saintier,Asymptotic estimates and blow-up theory for critical equations involving thep- Laplacian, Calc

Reference 33

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Observation f98b248b-8fe1-4304-8529-9cee6a13d44a · outbound

This paper cites Serrin,Local behavior of solutions of quasi-linear equations, Acta Math.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Serrin,Local behavior of solutions of quasi-linear equations, Acta Math

Reference 34

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Observation 7aeced90-4b3f-457b-8aa8-3052787ce0ac · outbound

This paper cites Serrin,Isolated singularities of solutions of quasi-linear equations, Acta Math.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Serrin,Isolated singularities of solutions of quasi-linear equations, Acta Math

Reference 35

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Observation be164b6b-c315-4085-9ec2-5441f59cf937 · outbound

This paper cites Schoen,Courses at Stanford University, 1988, and New York University, 1989.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Schoen,Courses at Stanford University, 1988, and New York University, 1989

Reference 36

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Observation 1a546b20-090a-4086-8142-95431e77c3a9 · outbound

This paper cites Schoen and D.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Schoen and D

Reference 37

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Observation c24b7fdf-97f1-48b8-8e5e-df7ae43b4249 · outbound

This paper cites Sciunzi,Classification of positiveD 1,p(RN)-solutions to the criticalp-Laplace equation inR N, Adv.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Sciunzi,Classification of positiveD 1,p(RN)-solutions to the criticalp-Laplace equation inR N, Adv

Reference 38

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Observation 0d7751d4-857a-4b69-9ee0-f2a7fc164913 · outbound

This paper cites Shafrir,A sup + inf inequality for the equation−∆u=V e u, C.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Shafrir,A sup + inf inequality for the equation−∆u=V e u, C

Reference 39

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Observation 198e9a56-93a8-4267-be6d-1a8ff8e8ac0a · outbound

This paper cites an unresolved cited work.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Unresolved cited work

Reference 40

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Observation 4294a365-1258-4248-9c88-5bb45df5579c · outbound

This paper cites Tolksdorf,Regularity for a more general class of quasilinear elliptic equations, J.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting Tolksdorf,Regularity for a more general class of quasilinear elliptic equations, J

Reference 41

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Observation 116a3f42-c7c5-45c9-b3f7-81d5cf6bc8fe · outbound

This paper cites V´ etois,A priori estimates and application to the symmetry of solutions for criticalp-Laplace equations, J.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting V´ etois,A priori estimates and application to the symmetry of solutions for criticalp-Laplace equations, J

Reference 42

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Observation e3c2861d-adc3-44cc-b695-f4bbd100bfec · outbound

This paper cites V´ etois,A note on the classification of positive solutions to the criticalp-Laplace equation in Rn, Adv.

A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting V´ etois,A note on the classification of positive solutions to the criticalp-Laplace equation in Rn, Adv

Reference 43

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Pith citing papers

Observation d48c21bc-b549-4c48-b877-c8ac600c0f81 · inbound

Critical $p$-Laplace equations with monotone coefficients: Liouville classification and a Schoen-type Harnack inequality cites this paper.

Critical $p$-Laplace equations with monotone coefficients: Liouville classification and a Schoen-type Harnack inequality A Pohozaev-type neck proof of a conditional Harnack inequality in the critical $p$-Laplacian setting

Reference 35

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