Bernardo M. Ábrego, Ruy Fabila Monroy, Silvia Fernández Merchant, David Flores Peñaloza, Ferran Hurtado Díaz, Vera Sacristán Adinolfi, María Saumell Mendiola
We study the number of crossings among edges of some higher order proximity graphs of the family of the Delaunay graph. That is, given a set P of n points in the Euclidean plane, we give lower and upper bounds on the minimum and the maximum number of crossings that these geometric graphs defined on P have.
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