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The unified segment tree and its application to the rectangle intersection problem

Authors
Wagner, D.P.
Issue Date
Feb-2013
Publisher
Canadian Conference on Computational Geometry
Citation
CCCG 2013 - 25th Canadian Conference on Computational Geometry, pp.67 - 72
Indexed
SCOPUS
Journal Title
CCCG 2013 - 25th Canadian Conference on Computational Geometry
Start Page
67
End Page
72
URI
https://scholarworks.bwise.kr/hanyang/handle/2021.sw.hanyang/163441
ISSN
0000-0000
Abstract
"In this paper we introduce a variation on the multidimensional segment tree, formed by unifying different interpretations of the dimensionalities of the levels within the tree. Nodes in the resulting d-dimensional structure can have up to d parents and 2d children. In order to better visualize these relationships we introduce a diamond representation of the data structure. We show how the relative positions of the nodes within the diamond determine the possible intersections between their representative regions. The new data structure adds the capability to detect intersections between rectangles in a segment tree. We use this to solve the Rectangle Intersection Problem with a more straightforward algorithm than has been used previously.
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Wagner, David Phillip
COLLEGE OF ENGINEERING (SCHOOL OF ELECTRONIC ENGINEERING)
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