Homotopic $\mathcal{C}$ -Oriented Routing-Reference-Cited by-同舟云学术

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Homotopic $\mathcal{C}$ -Oriented Routing

Published:2013 Issue: Volume: Page:272-278
ISSN:0302-9743
Container-title:Graph Drawing
language:
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Author:

Verbeek Kevin

Publisher

Springer Berlin Heidelberg

Link

http://link.springer.com/content/pdf/10.1007/978-3-642-36763-2_24

Reference14 articles.

1. Bespamyatnikh, S.: Computing homotopic shortest paths in the plane. J. Alg. 49(2), 284–303 (2003)

2. Cabello, S., de Berg, M., van Kreveld, M.: Schematization of networks. Comp. Geom.: Theory and Appl. 30(3), 223–238 (2005)

3. Cabello, S., Liu, Y., Mantler, A., Snoeyink, J.: Testing homotopy for paths in the plane. Discrete & Computational Geometry 31, 61–81 (2004)

4. Cole, R., Siegel, A.: River routing every which way, but loose. In: Proc. 25th Symp. Found. Comp. Sci., pp. 65–73 (1984)

5. Duncan, C.A., Efrat, A., Kobourov, S.G., Wenk, C.: Drawing with fat edges. Intern. J. Found. Comp. Sci. 17(5), 1143–1163 (2006)

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1. Colored Non-crossing Euclidean Steiner Forest;Algorithms and Computation;2015

2. Optimal Geometric Flows via Dual Programs;Proceedings of the thirtieth annual symposium on Computational geometry;2014-06-08

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