Communications publiées lors de congrès ou colloques nationaux et internationaux (25)

  1. 22. Cardinal, J., Collette, S., & Langerman, S. (2005). Region Counting Circles. Proc. Canadian Conference on Computational Geometry (pp. 278-281) CCCG(2005).
  2. 23. Cardinal, J., Collette, S., & Langerman, S. (2005). Region Counting Graphs. Proc. European Workshop on Computational Geometry (pp. 21-24) EWCG(2005).
  3. 24. Cardinal, J., Collette, S., & Langerman, S. (2005). Region counting graphs. Proceedings of the 21st European Workshop on Computational Geometry (EuroCG05) European Workshop on Computational Geometry(XXI: 9-11 March, 2005: Eindhoven)
  4. 25. Cardinal, J., Collette, S., & Langerman, S. (2004). Local Properties of Geometric Graphs. Proc. Canadian Conference on Computational Geometry (pp. 145-148) CCCG(2004).
  5.   Rapports de recherche, comptes rendus, lettres à l'éditeur, working papers (17)

  6. 1. Bose, P., Cardinal, J., Collette, S., Hurtado, F., Korman, M., Langerman, S., & Taslakian, P. (2012). Coloring and guarding arrangements. (arXiv No 1205.5162). Ithaca: Cornell University.
  7. 2. Bose, P., Collette, S., Fagerberg, R., & Langerman, S. (2011). De-amortizing binary search trees. (arXiv No 1111.1665). Ithaca: Cornell University.
  8. 3. Aloupis, G., Ballinger, B., Collette, S., Langerman, S., Pór, A., & Wood, D. (2010). Blocking coloured point sets.
  9. 4. Aloupis, G., Cardinal, J., Collette, S., Iacono, J., & Langerman, S. (2009). Detecting all regular polygons in a point set.
  10. 5. Abel, Z., Ballinger, B., Bose, P., Collette, S., Dujmović, V. V., Hurtado, F., Kominers, S., Langerman, S., Pór, A., & Wood, D. (2009). Every large point set contains many collinear points or an empty pentagon.
  11. 6. Aloupis, G., Cardinal, J., Collette, S., Imahori, S. S., Korman, M., Langerman, S., Schwartz, O., Smorodinsky, S. S., & Taslakian, P. (2009). Colorful strips.
  12. 7. Aloupis, G., Collette, S., Demaine, E. D., Langerman, S., Sacristán, V., & Wuhrer, S. S. (2009). Reconfiguration of 3D crystalline robots using O(log n) parallel moves.
  13. 8. Collette, S., Dujmović, V. V., Iacono, J., Langerman, S., & Morin, P. P. (2009). Entropy, triangulation, and point location in planar subdivisions.

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