0f5ab27461
arXiv:math/0603097 is Springborn 2008 ("A variational principle for weighted
Delaunay triangulations and hyperideal polyhedra"), not a Kolpakov-Mednykh paper.
The author pair Kolpakov & Mednykh has no joint publication from 2006; their
earliest collaboration is arXiv:1008.0312 (2010, on torus knots, unrelated).
The wrong author name was introduced during the Java→C++ port — the Java source
correctly links to math/0603097 without naming the authors; whoever ported it
invented "Kolpakov-Mednykh". The S1 citation audit (2026-05-31) then cemented
the error by adding the incorrect row to references.md.
Files corrected (7):
- code/include/hyper_ideal_utility.hpp
- code/include/hyper_ideal_functional.hpp
- code/tests/cgal/test_hyper_ideal_functional.cpp
- doc/math/references.md
- doc/roadmap/research-track.md
- doc/architecture/project-structure.md
- doc/api/tests.md
Also:
- doc/reviewer/math-derivation-citation-audit-2026-05-31.md: M1 post-correction noted
- doc/reviewer/finding-orchestration.md: lesson-learned section added (AI citation
audits can introduce plausible-but-wrong attributions; human expert review required
before CGAL submission)
- papers/MANUAL-DOWNLOAD.md: overview of papers requiring manual download (paywalled
journals, TU Berlin theses, books)
- .gitignore: papers/*.pdf excluded (downloaded arXiv PDFs, not tracked)
Co-Authored-By: Claude Sonnet 4.6 <noreply@anthropic.com>
61 lines
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61 lines
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Markdown
# Manuell herunterzuladende Paper & Dissertationen
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Diese Paper konnten nicht automatisch geladen werden (kein freies arXiv-Preprint,
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hinter Verlag-Paywall, oder Buchkapitel).
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---
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## Dissertationen (Open Access — TU Berlin Depositonce)
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| Autor | Titel | Link |
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| **Sechelmann 2016** | *Variational Methods for Discrete Surface Parameterization: Applications and Implementation* | [depositonce.tu-berlin.de/items/8e2988b2-d991-45b5-aad5-9fb7988f3b2f](https://depositonce.tu-berlin.de/items/8e2988b2-d991-45b5-aad5-9fb7988f3b2f) — CC BY-SA 4.0 |
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| **Lutz 2024** | *Decorated Discrete Conformal Equivalence, Canonical Tessellations, and Polyhedral Realization* | [doi.org/10.14279/depositonce-20357](https://doi.org/10.14279/depositonce-20357) — Open Access |
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---
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## Paper hinter Verlag-Paywall (ggf. über Institutional Access / Google Scholar)
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| Autor(en) | Titel | Venue | DOI / Link |
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| **Kolpakov, Mednykh** (das korrekte Paper!) | *Orthoschemes and volumes of hyperbolic simplices* | Epstein Birthday Schrift, 2006 | Kein arXiv gefunden — bitte manuell suchen auf [Google Scholar](https://scholar.google.com/scholar?q=Kolpakov+Mednykh+volume+hyperbolic+tetrahedron+ideal+vertex) |
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| **Meyerhoff, Ushijima** | *A Note on the Dirichlet Domain* | The Epstein Birthday Schrift (2006) | Buchkapitel — kein freier Link |
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| **Pinkall, Polthier** | *Computing Discrete Minimal Surfaces and Their Conjugates* | Experimental Mathematics **2**(1), 1993 | [projecteuclid.org/euclid.em/1062620735](https://projecteuclid.org/euclid.em/1062620735) |
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| **Bowers, Stephenson** | *Uniformizing dessins and Belyĭ maps via circle packing* | Memoirs AMS **170**(805), 2004 | [ams.org/books/memo/0805](https://bookstore.ams.org/memo-170-805) |
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| **Erickson, Whittlesey** | *Greedy Optimal Homotopy and Homology Generators* | SODA 2005 | [dl.acm.org/doi/10.5555/1070432.1070581](https://dl.acm.org/doi/10.5555/1070432.1070581) |
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| **Desbrun, Kanso, Tong** | *Discrete Differential Forms for Computational Modeling* | SIGGRAPH Course Notes 2006 | [dl.acm.org/doi/10.1145/1185657.1185665](https://dl.acm.org/doi/10.1145/1185657.1185665) |
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| **Soliman, Slepčev, Crane** | *Optimal Cone Singularities for Conformal Flattening* | ACM TOG **37**(4), 2018 | [doi.org/10.1145/3197517.3201367](https://doi.org/10.1145/3197517.3201367) — Autorenseite: [cs.cmu.edu/~kmcrane](https://www.cs.cmu.edu/~kmcrane/Projects/OptimalCones/index.html) |
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| **Gillespie, Springborn, Crane** | *Discrete Conformal Equivalence of Polyhedral Surfaces* | ACM TOG / SIGGRAPH 2021 | [doi.org/10.1145/3450626.3459763](https://doi.org/10.1145/3450626.3459763) — Autorenseite: [markjgillespie.com/Research/CEPS](https://markjgillespie.com/Research/CEPS/index.html) |
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| **Sharp, Soliman, Crane** | *Navigating Intrinsic Triangulations* | ACM TOG / SIGGRAPH 2019 | [doi.org/10.1145/3306346.3323042](https://doi.org/10.1145/3306346.3323042) — Autorenseite: [cs.cmu.edu/~kmcrane](https://www.cs.cmu.edu/~kmcrane/Projects/NavigatingIntrinsicTriangulations/index.html) |
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| **Alexa, Wardetzky** | *Discrete Laplacians on General Polygonal Meshes* | ACM SIGGRAPH 2011 | [doi.org/10.1145/1964921.1964997](https://doi.org/10.1145/1964921.1964997) |
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| **Bunge, Herholz, Kazhdan, Botsch** | *Polygon Laplacian Made Simple* | CGF **39**(2), 2020 | [doi.org/10.1111/cgf.13931](https://doi.org/10.1111/cgf.13931) |
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| **Rivin, Schlenker** | *The Schläfli formula in Einstein manifolds with boundary* | Electron. Res. Announc. AMS **5**, 1999 | [ams.org/era/1999-05-03](https://www.ams.org/era/1999-05-03) — wahrscheinlich frei |
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| **Bobenko, Mercat, Schmies** | *Period Matrices of Polyhedral Surfaces* | Computational Approach to Riemann Surfaces, Springer 2011 | [doi.org/10.1007/978-3-642-17413-1](https://doi.org/10.1007/978-3-642-17413-1) — Buchkapitel |
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---
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## Bücher (Bibliothek / Kauf)
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| Autor(en) | Titel | Verlag |
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| **Farkas, Kra** | *Riemann Surfaces* (2. Aufl.) | Springer GTM 71 |
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| **Siegel** | *Topics in Complex Function Theory, Vol. 2* | Wiley |
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---
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## Hinweis: Autorenseiten oft freier als DOI
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Für die SIGGRAPH-Paper (Gillespie 2021, Sharp 2019, Soliman 2018) gibt es auf den
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CMU/Autorenseiten oft direkte PDF-Downloads ohne Paywall.
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---
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## Fehler in references.md (zu korrigieren)
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> **arXiv:math/0603097** ist in `references.md` fälschlicherweise **Kolpakov–Mednykh**
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> zugewiesen. Tatsächlich ist das der **Springborn 2008** Artikel
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> (*A variational principle for weighted Delaunay triangulations and hyperideal polyhedra*).
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> Das korrekte Kolpakov–Mednykh Paper hat vermutlich kein öffentliches arXiv-Preprint.
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> → Springborn 2008 wurde korrekt als `springborn-2008-weighted-delaunay-hyperideal.pdf`
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> gespeichert; references.md muss angepasst werden.
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