Orthogonal segment stabbing

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Orthogonal segment stabbing

We study a class of geometric stabbing/covering problems for sets of line segments, rays, and lines in the plane. While we demonstrate that the problems on sets of horizontal/vertical line segments are NP-complete, we show that versions involving (parallel) rays or lines are polynomially solvable.

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Computing conforming partitions of orthogonal polygons with minimum stabbing number

Let P be an orthogonal polygon with n vertices. A partition of P into rectangles is called conforming if it results from cutting P along a set of interior-disjoint line segments, each having both endpoints on the boundary of P . The stabbing number of a partition of P into rectangles is the maximum number of rectangles stabbed by any orthogonal line segment inside P . In this paper, we consider...

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ژورنال

عنوان ژورنال: Computational Geometry

سال: 2005

ISSN: 0925-7721

DOI: 10.1016/j.comgeo.2004.07.002