Convex-Geometric k-Planar Graphs Are Convex-Geometric $$(k+1)$$-Quasiplanar
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Publisher
Springer Nature Switzerland
Link
https://link.springer.com/content/pdf/10.1007/978-3-031-63021-7_11
Reference8 articles.
1. Ackerman, E.: On the maximum number of edges in topological graphs with no four pairwise crossing edges. Discrete Comput. Geom. 41(3), 365–375 (2009)
2. Ackerman, E.: Quasi-planar Graphs. In: Hong, S.-H., Tokuyama, T. (eds.) Beyond Planar Graphs, pp. 31–45. Springer, Singapore (2020). https://doi.org/10.1007/978-981-15-6533-5_3
3. Angelini, P., et al.: Simple $$k$$-planar graphs are simple $$(k + 1)$$-quasiplanar. J. Combin. Theory Ser. B 142, 1–35 (2020)
4. Angelini, P., Da Lozzo, G., Förster, H., Schneck, T.: 2-layer $$k$$-planar graphs: density, crossing lemma, relationships, and pathwidth. In: Graph drawing and network visualization, vol. 12590 of LNCS, pp. 403–419. Springer, Cham [2020] (2020)
5. Capoyleas, V., Pach, J.: A Turán-type theorem on chords of a convex polygon. J. Combin. Theory Ser. B 56(1), 9–15 (1992)
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