Improvement on the Decay of Crossing Numbers

Author:

Černý Jakub,Kynčl Jan,Tóth Géza

Publisher

Springer Berlin Heidelberg

Reference8 articles.

1. Alon, N., Hoory, S., Linial, N.: The Moore bound for irregular graphs. Graphs and Combinatorics 18, 53–57 (2002)

2. Lecture Notes in Computer Science;J. Fox,2007

3. Leighton, T.: Complexity issues in VLSI. MIT Press, Cambridge (1983)

4. Pach, J., Radoičić, R., Tardos, G., Tóth, G.: Improving the Crossing Lemma by finding more crossings in sparse graphs. In: Proc. 19th ACM Symposium on Computational Geometry, pp. 68–75 (2004), Also in: Discrete and Computational Geometry 36, 527–552 (2006)

5. Pach, J., Tóth, G.: Thirteen problems on crossing numbers. Geombinatorics 9, 194–207 (2000)

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1. The crossing number of K5,n+1∖e;Applied Mathematics and Computation;2020-07

2. Crossing Numbers;Discrete Mathematics and Its Applications;2013-11-26

3. Improvement on the Decay of Crossing Numbers;Graphs and Combinatorics;2012-02-25

4. Nested cycles in large triangulations and crossing-critical graphs;Journal of Combinatorial Theory, Series B;2012-01

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