pith. sign in

Unresolvable Identifier

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

critical doi_compliance unresolvable_identifier

Identifier '10.4310/mrl.241024232537.url:https://doi.org/10.4310/mrl.241024232537' is syntactically valid but the DOI registry (doi.org) returned 404, and Crossref / OpenAlex / internal corpus also have no record. The cited work could not be located through any authoritative source.

Paper page Integrity report arXiv Try DOI

Evidence text

arXiv:2307.16266 [math.GT].url:https://arxiv.org/abs/2307.16266. [Bar24] David Baraglia. “An adjunction inequality obstruction to isotopy of embedded surfaces in 4-manifolds”. In:Math. Res. Lett.31.2 (2024), pp. 329–352.issn: 1073-2780,1945-001X.doi: 10.4310/mrl.241024232537.url:https://doi.org/10.4310/mrl.241024232537. [Cur+96] C. L. Curtis, M. H. Freedman, W. C. Hsiang, and R. Stong. “A decomposition theorem for h-cobordant smooth simply-connected compact 4-manifolds”. In:Invent. Math.123.2 (1996), pp. 343–348.issn: 0020-9910,1432-1297.doi:10.1007/s002220050031.url:https://doi. org/10.1007/s002220050031. [DMZ24] Irving Dai, Abhishek Mallick, and Ian Zemke. “Gompf’s cork and Heegaard Floer homology”. In:Int. Math. Res. Not. IMRN18 (2024), pp. 12663–12682.issn: 1073-7928,1687-0247.doi: 10.1093/imrn/rnae180.url:https://doi.org/10.1093/imrn/rnae180. [Fin01] Sergey Finashin. “Knotting of algebraic curves in complex surfaces”. In:Turkish J. Math. 25.1 (2001), pp. 147–158.issn: 1300-0098,1303-6149. [Fin09] Sergey Finashin. “Exotic embeddings of #6RP 2 in the 4-sphere”. In:Proceedings of G¨ okova Geometry-Topology Conference

Evidence payload

{
  "arxiv_id": null,
  "checked_sources": [
    "crossref_by_doi",
    "openalex_by_doi",
    "doi_org_head"
  ],
  "doi": "10.4310/mrl.241024232537.url:https://doi.org/10.4310/mrl.241024232537",
  "raw_excerpt": "arXiv:2307.16266 [math.GT].url:https://arxiv.org/abs/2307.16266. [Bar24] David Baraglia. \u201cAn adjunction inequality obstruction to isotopy of embedded surfaces in 4-manifolds\u201d. In:Math. Res. Lett.31.2 (2024), pp. 329\u2013352.issn: 1073-2780,1945-001X.doi: 10.4310/mrl.241024232537.url:https://doi.org/10.4310/mrl.241024232537. [Cur+96] C. L. Curtis, M. H. Freedman, W. C. Hsiang, and R. Stong. \u201cA decompos",
  "ref_index": 2,
  "verdict_class": "cross_source"
}