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Approximating the rectilinear crossing number

机译:近似直线交叉数

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摘要

A straight-line drawing of a graph G is a mapping which assigns to each vertex a point in the plane and to each edge a straight-line segment connecting the corresponding two points. The rectilinear crossing number of a graph G, (cr) over bar (G), is the minimum number of pairs of crossing edges in any straight-line drawing of G. Determining or estimating (cr) over bar (G) appears to be a difficult problem, and deciding if (cr) over bar (G) <= k is known to be NP-hard. In fact, the asymptotic behavior of (cr) over bar (K-n) is still unknown.
机译:图G的直线图是映射,该映射,其分配到平面中的每个顶点,并且每个边缘连接相应的两个点的直线段。 曲线图G,(CR)的直线交叉数(G),是G的任何直线图中的最小交叉边数。似乎是杆(G)的确定或估计(CR)似乎是 难题,并且已知在栏中(g)<= k的IF(CR)是NP - 硬的。 实际上,(Cr)上方的渐近行为仍然未知。

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