Algorithms and Computation: 24th International Symposium, by Darja Krushevskaja, S. Muthukrishnan (auth.), Leizhen Cai,

By Darja Krushevskaja, S. Muthukrishnan (auth.), Leizhen Cai, Siu-Wing Cheng, Tak-Wah Lam (eds.)

This booklet constitutes the refereed lawsuits of the twenty fourth foreign Symposium on Algorithms and Computation, ISAAC 2013, held in Hong Kong, China in December 2013. The sixty seven revised complete papers provided including 2 invited talks have been conscientiously reviewed and chosen from 177 submissions for inclusion within the ebook. the point of interest of the amount in at the following subject matters: computation geometry, development matching, computational complexity, net and social community algorithms, graph idea and algorithms, scheduling algorithms, fixed-parameter tractable algorithms, algorithms and information buildings, algorithmic video game thought, approximation algorithms and community algorithms.

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Extra resources for Algorithms and Computation: 24th International Symposium, ISAAC 2013, Hong Kong, China, December 16-18, 2013, Proceedings

Sample text

Then, we have the following. Theorem 4. We can compute P from the visibility angle information in O(nh log n) time. Proof. Let us consider the number of stages in the stage-wise ear-clipping algorithm. An important fact is that each ear clipped in a stage was connected to an ear clipped in the previous stage. Thus, if we trace back the clipping algorithm from the end to the begining, it starts with a single triangle , adding at least two ears to grow the polygon, and in each stage new ears are attached to ears created in the last stage.

Thus, a pointed pseudo-triangulation of Pi has ci − 3 diagonals. We call the lid edges and the pseudo-triangulation diagonals the support edges. For p pockets, the number of p support edges is p + i=1 (ci − 3) = p + r + 2p − 3p = r. Since the only vertices possibly shared by two pockets are the convex hull vertices, we can construct a pointed pseudo-triangulation of each pocket in accumulated O(n) time for all pockets. See Fig. 3 for an example of a pseudo-triangulated pocket. Fig. 3. A pocket and its pointed pseudo-triangulation.

Allocating vertex π-guards in simple polygons via pseudo-triangulations. Discrete and Computational Geometry 33(2), 345–364 (2005) 26. : A linear time algorithm for minimum link paths inside a simple polygon. Computer Vision, Graphics, and Image Processing 35(1), 99–110 (1986) 27. : Computing geodesic properties inside a simple polygon. jp Abstract. We propose a linear working space algorithm for reconstructing a simple polygon from the visibility angle information at vertices up to similarity.

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