Recoverable Identifier

arXiv:2604.27545 · detector doi_compliance · incontrovertible · 2026-05-19 19:04:59.453874+00:00

advisory doi_compliance recoverable_identifier

DOI in the printed bibliography is fragmented by whitespace or line breaks. A longer candidate (10.1112/topo.12121.url:https://doi.org/10.1112/topo.12121) was visible in the surrounding text but could not be confirmed against doi.org as printed.

Paper page Integrity report arXiv Try DOI

Evidence text

[Sch19] Hannah R. Schwartz. “Equivalent non-isotopic spheres in 4-manifolds”. In:J. Topol.12.4 (2019), pp. 1396–1412.issn: 1753-8416,1753-8424.doi:10.1112/topo.12121.url:https: //doi.org/10.1112/topo.12121. [Sun15] Nathan S. Sunukjian. “A note on knot surgery”. In:J. Knot Theory Ramifications24.9 (2015), pp. 1520003, 5.issn: 0218-2165,1793-6527.doi:10.1142/S0218216515200035.url:https: //doi.org/10.1142/S0218216515200035. [Tan17] Motoo Tange. “Finite order corks”. In:Internat. J. Math.28.6 (2017), pp. 1750034, 26.issn: 0129-167X,1793-6519.doi:10.1142/S0129167X17500343.url:https://doi.org/10.1142/ S0129167X17500343. [Tan21] Motoo Tange. “Notes on Gompf’s infinite order corks”. In:Michigan Math. J.70.1 (2021), pp. 3–21.issn: 0026-2285,1945-2365.doi:10.1307/mmj/1586419413.url:https://doi. org/10.1307/mmj/1586419413. [Tan23] Motoo Tange. “Non-existence theorems on infinite order corks”. In:Adv. Math.429 (2023), Paper No. 109176, 20.issn: 0001-8708,1090-2082.doi:10.1016/j.aim.2023.109176.url: https://doi.org/10.1016/j.aim.2023.109176. [Tor24] Rafael Torres. “Topologically isotopic and smoothly inequivalent 2-spheres in simply con- nected 4-manifolds whose complement has a prescribed fundamental group”. In:Algebr. Geom. 20 REFERENCES Topol.24.4 (2024), pp. 2351–2365.issn: 1472-2747,1472-2739.doi:10.2140/agt.2024.24. 2351.url:https://doi.org/10.2140/agt.2024.24.2351. [Tor25] Rafael Torres. “Smoothly knotted and topologically unknotted nullhomologous surfaces in 4-manifolds”. In:Ann.

Evidence payload

{
  "printed_excerpt": "[Sch19] Hannah R. Schwartz. \u201cEquivalent non-isotopic spheres in 4-manifolds\u201d. In:J. Topol.12.4 (2019), pp. 1396\u20131412.issn: 1753-8416,1753-8424.doi:10.1112/topo.12121.url:https: //doi.org/10.1112/topo.12121. [Sun15] Nathan S. Sunukjian. \u201cA n",
  "reconstructed_doi": "10.1112/topo.12121.url:https://doi.org/10.1112/topo.12121",
  "ref_index": 11,
  "resolved_title": null,
  "verdict_class": "incontrovertible"
}