A Short Proof of the Non-biplanarity of $$K_9$$
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Publisher
Springer International Publishing
Link
https://link.springer.com/content/pdf/10.1007/978-3-030-92931-2_7
Reference15 articles.
1. Battle, J., Harary, F., Kodama, Y.: Every planar graph with nine vertices has a nonplanar complement. Bull. Am. Math. Soc. 68, 569–571 (1962)
2. Beineke, L.: Biplanar graphs: a survey. Comput. Math. Appl. 34(11), 1–8 (1997)
3. Czabarka, É., Sýkora, O., Székely, L.A., Vrt’o, I.: Biplanar crossing numbers I: a survey of results and problems. In: More Sets, Graphs and Numbers, pp. 57–77 (2006)
4. Czabarka, É., Sýkora, O., Székely, L.A., Vrt’o, I.: Biplanar crossing numbers. II. comparing crossing numbers and biplanar crossing numbers using the probabilistic method. Random Struct. Algorithms 33(4), 480–496 (2008)
5. Dirac, G.A., Schuster, S.: A theorem of Kuratowski. Nederl. Akad. Wetensch. Proc. Ser. A 57, 343–348 (1954)
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