An Infinite Antichain of Planar Tanglegrams
Author:
Funder
Division of Mathematical Sciences
Publisher
Springer Science and Business Media LLC
Subject
Computational Theory and Mathematics,Geometry and Topology,Algebra and Number Theory
Link
http://link.springer.com/content/pdf/10.1007/s11083-021-09563-6.pdf
Reference31 articles.
1. Anderson, R., Bai, Shuliang, Barrera-Cruz, F., Czabarka, É., Da Lozzo, G., Hobson, N.L.F., Lin, J.C.-H., Mohr, A., Smith, H.C., Székely, L.A., Whitlatch, H.: Analogies between the crossing number and the tangle crossing number. Electron. J. Comb. 25(4) (2018)
2. Bansal, M.S., Chang, W.-C., Eulenstein, O., Fernandez-Baca, D.: Generalized binary tanglegrams: algorithms and applications. In: Bioinformatics and Computational Biology, First International Conference, BICoB 2009, New Orleans, LA, USA, April 8–10. pp. 114–125 (2009)
3. Baumann, F., Buchheim, C., Liers, F. Festa, P. (ed.): Exact bipartite crossing minimization under tree constraints, vol. 6049. Springer, Berlin (2010)
4. Billey, S.C., Konvalinka, M., Matsen, F.A.: On the enumeration of tanglegrams and tangled chains. J. Comb. Theory Ser. A 146, 239–263 (2017)
5. Böcker, S., Hüffner, F., Truss, A., Wahlström, M. Chen, J., Fomin, F.V. (eds.): A faster fixed-parameter approach to drawing binary tanglegrams, vol. 5917. Springer, Berlin (2009)
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