Harborth's conjecture (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Harborth's conjecture" in English language version.

refsWebsite

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10ams.org

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277^th place

7doi.org

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3books.google.com

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3cccg.ca

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3semanticscholar.org

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1eudml.org

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1psu.edu

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1arxiv.org

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ams.org

mathscinet.ams.org

Hartsfield, Nora; Ringel, Gerhard (2013), Pearls in Graph Theory: A Comprehensive Introduction, Dover Books on Mathematics, Courier Dover Publications, p. 247, ISBN 9780486315522, MR 2047103. Reprint of 1994 Academic Press edition; the same name is given to the conjecture in the original 1990 edition.
Kemnitz, Arnfried; Harborth, Heiko (2001), "Plane integral drawings of planar graphs", Discrete Mathematics, Graph theory (Kazimierz Dolny, 1997), 236 (1–3): 191–195, doi:10.1016/S0012-365X(00)00442-8, MR 1830610. Kemnitz and Harborth credit the original publication of this conjecture to Harborth et al. (1987).
Harborth, Heiko; Kemnitz, Arnfried; Möller, Meinhard; Süssenbach, Andreas (1987), "Ganzzahlige planare Darstellungen der platonischen Körper", Elemente der Mathematik, 42 (5): 118–122, MR 0905393.
Brass, Peter; Moser, William O. J.; Pach, János (2005), Research Problems in Discrete Geometry, Springer, p. 250, ISBN 9780387299297, MR 2163782.
Almering, J. H. J. (1963), "Rational quadrilaterals", Indagationes Mathematicae, 25: 192–199, doi:10.1016/S1385-7258(63)50020-1, MR 0147447.
Berry, T. G. (1992), "Points at rational distance from the vertices of a triangle", Acta Arithmetica, 62 (4): 391–398, doi:10.4064/aa-62-4-391-398, MR 1199630.
Klee, Victor; Wagon, Stan (1991), "Problem 10: Does the plane contain a dense rational set?", Old and New Unsolved Problems in Plane Geometry and Number Theory, Dolciani mathematical expositions, vol. 11, Cambridge University Press, pp. 132–135, ISBN 978-0-88385-315-3, MR 1133201.
Geelen, Jim; Guo, Anjie; McKinnon, David (2008), "Straight line embeddings of cubic planar graphs with integer edge lengths", Journal of Graph Theory, 58 (3): 270–274, CiteSeerX 10.1.1.64.4523, doi:10.1002/jgt.20304, MR 2419522, S2CID 1856482.
Benediktovich, Vladimir I. (2013), "On rational approximation of a geometric graph", Discrete Mathematics, 313 (20): 2061–2064, doi:10.1016/j.disc.2013.06.018, MR 3084247.
Solymosi, Jozsef; de Zeeuw, Frank (2010), "On a question of Erdős and Ulam", Discrete and Computational Geometry, 43 (2): 393–401, arXiv:0806.3095, doi:10.1007/s00454-009-9179-x, MR 2579704, S2CID 15288690.

arxiv.org

Solymosi, Jozsef; de Zeeuw, Frank (2010), "On a question of Erdős and Ulam", Discrete and Computational Geometry, 43 (2): 393–401, arXiv:0806.3095, doi:10.1007/s00454-009-9179-x, MR 2579704, S2CID 15288690.

books.google.com

Hartsfield, Nora; Ringel, Gerhard (2013), Pearls in Graph Theory: A Comprehensive Introduction, Dover Books on Mathematics, Courier Dover Publications, p. 247, ISBN 9780486315522, MR 2047103. Reprint of 1994 Academic Press edition; the same name is given to the conjecture in the original 1990 edition.
Brass, Peter; Moser, William O. J.; Pach, János (2005), Research Problems in Discrete Geometry, Springer, p. 250, ISBN 9780387299297, MR 2163782.
Klee, Victor; Wagon, Stan (1991), "Problem 10: Does the plane contain a dense rational set?", Old and New Unsolved Problems in Plane Geometry and Number Theory, Dolciani mathematical expositions, vol. 11, Cambridge University Press, pp. 132–135, ISBN 978-0-88385-315-3, MR 1133201.

cccg.ca

Sun, Timothy (2013), "Drawing some 4-regular planar graphs with integer edge lengths", Proc. Canadian Conference on Computational Geometry (CCCG 2013) (PDF).
Biedl, Therese (2011), "Drawing some planar graphs with integer edge-lengths", Proc. Canadian Conference on Computational Geometry (CCCG 2011) (PDF).
Sun, Timothy (2011), "Rigidity-Theoretic Constructions of Integral Fary Embeddings", Proc. Canadian Conference on Computational Geometry (CCCG 2011) (PDF).

doi.org

Kemnitz, Arnfried; Harborth, Heiko (2001), "Plane integral drawings of planar graphs", Discrete Mathematics, Graph theory (Kazimierz Dolny, 1997), 236 (1–3): 191–195, doi:10.1016/S0012-365X(00)00442-8, MR 1830610. Kemnitz and Harborth credit the original publication of this conjecture to Harborth et al. (1987).
Almering, J. H. J. (1963), "Rational quadrilaterals", Indagationes Mathematicae, 25: 192–199, doi:10.1016/S1385-7258(63)50020-1, MR 0147447.
Berry, T. G. (1992), "Points at rational distance from the vertices of a triangle", Acta Arithmetica, 62 (4): 391–398, doi:10.4064/aa-62-4-391-398, MR 1199630.
Kleber, Michael (2008), "Encounter at far point", Mathematical Intelligencer, 1: 50–53, doi:10.1007/BF02985756, S2CID 120522596.
Geelen, Jim; Guo, Anjie; McKinnon, David (2008), "Straight line embeddings of cubic planar graphs with integer edge lengths", Journal of Graph Theory, 58 (3): 270–274, CiteSeerX 10.1.1.64.4523, doi:10.1002/jgt.20304, MR 2419522, S2CID 1856482.
Benediktovich, Vladimir I. (2013), "On rational approximation of a geometric graph", Discrete Mathematics, 313 (20): 2061–2064, doi:10.1016/j.disc.2013.06.018, MR 3084247.
Solymosi, Jozsef; de Zeeuw, Frank (2010), "On a question of Erdős and Ulam", Discrete and Computational Geometry, 43 (2): 393–401, arXiv:0806.3095, doi:10.1007/s00454-009-9179-x, MR 2579704, S2CID 15288690.

eudml.org

Berry, T. G. (1992), "Points at rational distance from the vertices of a triangle", Acta Arithmetica, 62 (4): 391–398, doi:10.4064/aa-62-4-391-398, MR 1199630.

psu.edu

citeseerx.ist.psu.edu

Geelen, Jim; Guo, Anjie; McKinnon, David (2008), "Straight line embeddings of cubic planar graphs with integer edge lengths", Journal of Graph Theory, 58 (3): 270–274, CiteSeerX 10.1.1.64.4523, doi:10.1002/jgt.20304, MR 2419522, S2CID 1856482.

semanticscholar.org

api.semanticscholar.org

Kleber, Michael (2008), "Encounter at far point", Mathematical Intelligencer, 1: 50–53, doi:10.1007/BF02985756, S2CID 120522596.
Geelen, Jim; Guo, Anjie; McKinnon, David (2008), "Straight line embeddings of cubic planar graphs with integer edge lengths", Journal of Graph Theory, 58 (3): 270–274, CiteSeerX 10.1.1.64.4523, doi:10.1002/jgt.20304, MR 2419522, S2CID 1856482.
Solymosi, Jozsef; de Zeeuw, Frank (2010), "On a question of Erdős and Ulam", Discrete and Computational Geometry, 43 (2): 393–401, arXiv:0806.3095, doi:10.1007/s00454-009-9179-x, MR 2579704, S2CID 15288690.