Ray shooting and other applications of spanning trees with low stabbing number.

by Pankaj K. Agarwal

Publisher: Courant Institute of Mathematical Sciences, New York University in New York

Written in English
Cover of: Ray shooting and other applications of spanning trees with low stabbing number. | Pankaj K. Agarwal
Published: Pages: 43 Downloads: 85
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Edition Notes

SeriesRobotics report -- 199
The Physical Object
Pagination43 p.
Number of Pages43
ID Numbers
Open LibraryOL17976430M

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Ray shooting and other applications of spanning trees with low stabbing number. by Pankaj K. Agarwal Download PDF EPUB FB2

This paper considers the following problem: Given a set $\mathcal{G}$ of n (possibly intersecting) line segments in the plane, preprocess it so that, given a query ray $\rho $ emanating from a point p, one can quickly compute the intersection point $\Phi (\mathcal{G},\rho)$ of $\rho $ with a segment of $\mathcal{G}$ that lies nearest to p.

The paper presents an algorithm that preprocesses Cited by: 3. Ray shooting and other applications of spanning trees with low stabbing number. In Proc. 5th Annual ACM Symposium on Computational Geometry, pages –, Google ScholarCited by: Agarwal, P.K.: Ray shooting and other applications of spanning trees with low stabbing number.

SIAM J. Comput. 21, – () zbMATH CrossRef MathSciNet Google Scholar soundsofgoodnews.com by: 5. Ray shooting in polygons using geodesic triangulations.

Ray Shooting and Other Applications of Spanning Trees with Low Stabbing Number The main tool that we use is spanning trees with low. Although the nonfiction book should be full of definite facts, the author can add some emotions to make this memoir or chronic and not so bored.

Ray Shooting And Other Applications of Spanning Trees With Low Stabbing Number. Pankaj K Agarwal. Ray Shooting And Other Applications of Spa by Pankaj K.

Intersecting line segments, ray shooting, and other applications of geometric partitioning techniques. In Proc. 1st Scand. Workshop Algorithm Theory, volume -polytope), duality. The book by Ziegler is an excellent treatise on Ray shooting and other applications of spanning trees with low stabbing number.

SIAM J. Comput. Book Author Submissions; Subscriptions. Journal Subscription; Ray Shooting and Other Applications of Spanning Trees with Low Stabbing Number Keyword: Libor Derivative (1) Keyword: PRAM Algorithms (1) Keyword: Crystalline Motion (1) SIAM Journal on Mathematical Analysis Volume 9, Issue 6 Abstract Cited by: 4.

The full text of this article hosted at soundsofgoodnews.com is unavailable due to technical difficulties. An Improved Ray Shooting Method for Constructive Solid Geometry Models Via Tree Contraction Ray Shooting and Other Applications of Spanning Trees with Low Stabbing Number The main tool.

[11], Ray shooting and other applications of spanning trees with low stabbing number, SIAM J. Comput. 21 (), no. 3, – [12], On stabbing lines for convex polyhedra in 3D, Comput. That's right, all we need is the price of a paperback book to sustain a non-profit website the whole world depends on.

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Ray Shooting and Other Applications of Spanning Trees With Low Stabbing Number; Ray Shooting and Other Applications of Spanning Trees With Low Stabbing Number by Pankaj K. Agarwal. Ray Shooting and Other Applications of Spanning Trees With Low Stabbing Number.

Orthogonal point location and rectangle stabbing queries in 3-d (with Yakov Nekrich, Saladi Rahul, and Konstantinos Tsakalidis). In this work, we present a collection of new results on two fundamental problems in geometric data structures: orthogonal point location and.

Orthogonal range reporting and rectangle stabbing for fat rectangles which we solve using a novel way to search range trees. Our other approach is to use dynamic data structures improved results for computing spanning trees with low crossing number, ray shooting among line segments, intersection searching, exact nearest neighbor search.

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May 08,  · Police learned that a total of six people were inside the house at the time of the shooting. Three other adults — one of them the suspect’s wife — were able to escape the home unharmed.does in vertical ray shooting, then a persistent or fully retroactive data structure for the (d 1)-dimensional problem will allow us to solve the d-dimensional problem.

In the case of vertical ray shooting, in one dimension we can solve the problem with a balanced binary search tree. More speci cally, we are doing successor queries.Many such geometric applications have been obtained in the past decade, and we review some of these applications below.

The recent book by the and arcs, and studies the role of these sequences in such arrangements. Finally, Section 7 surveys a miscellany of other geometric applications of Davenport In other words, m is the number of Cited by: