Abstract

A geometric graph is a graph whose vertices are points in general position in the plane and its edges are straight line segments joining these points. In this paper we give an O(n2log⁡n)O(n^2 \log n) algorithm to compute the number of pairs of edges that cross in a geometric graph on nn points. For layered, and convex geometric graphs the algorithm takes O(n2)O(n^2) time.

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