Posición convexa (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Posición convexa" in Spanish language version.

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ams.org

Tóth, Géza; Valtr, Pavel (2005), «The Erdős-Szekeres theorem: upper bounds and related results», Combinatorial and computational geometry, Math. Sci. Res. Inst. Publ. 52, Cambridge: Cambridge Univ. Press, pp. 557-568, MR 2178339 .
Deĭneko, Vladimir G.; Hoffmann, Michael; Okamoto, Yoshio; Woeginger, Gerhard J. (2006), «The traveling salesman problem with few inner points», Operations Research Letters 34 (1): 106-110, MR 2186082, doi:10.1016/j.orl.2005.01.002 .
Valtr, P. (1995), «Probability that n random points are in convex position», Discrete and Computational Geometry 13 (3-4): 637-643, MR 1318803, doi:10.1007/BF02574070 .
Forge, David; Las Vergnas, Michel; Schuchert, Peter (2001), «10 points in dimension 4 not projectively equivalent to the vertices of a convex polytope», Combinatorial geometries (Luminy, 1999), European Journal of Combinatorics 22 (5): 705-708, MR 1845494, doi:10.1006/eujc.2000.0490 .

Mulzer, Wolfgang; Rote, Günter (2008), «Minimum-weight triangulation is NP-hard», Journal of the ACM 55 (2), Article A11, arXiv:cs.CG/0601002, doi:10.1145/1346330.1346336 .

Deĭneko, Vladimir G.; Hoffmann, Michael; Okamoto, Yoshio; Woeginger, Gerhard J. (2006), «The traveling salesman problem with few inner points», Operations Research Letters 34 (1): 106-110, MR 2186082, doi:10.1016/j.orl.2005.01.002 .
Mulzer, Wolfgang; Rote, Günter (2008), «Minimum-weight triangulation is NP-hard», Journal of the ACM 55 (2), Article A11, arXiv:cs.CG/0601002, doi:10.1145/1346330.1346336 .
Klincsek, G. T. (1980), «Minimal triangulations of polygonal domains», Annals of Discrete Mathematics 9: 121-123, doi:10.1016/s0167-5060(08)70044-x .
Valtr, P. (1995), «Probability that n random points are in convex position», Discrete and Computational Geometry 13 (3-4): 637-643, MR 1318803, doi:10.1007/BF02574070 .
Forge, David; Las Vergnas, Michel; Schuchert, Peter (2001), «10 points in dimension 4 not projectively equivalent to the vertices of a convex polytope», Combinatorial geometries (Luminy, 1999), European Journal of Combinatorics 22 (5): 705-708, MR 1845494, doi:10.1006/eujc.2000.0490 .