Abstract
Let P be a given, simple polygon with n vertices. We present a new O(n)-time algorithm to compute the visible part of one edge from another edge of P. The algorithm does not alter the input and only uses O(1) variables and is therefore a constant-workspace algorithm. The algorithm can be used to make a constantworkspace algorithm for computing the weak visibility polygon from an edge in O(mn) time, where m is the number of vertices of the resulting polygon, and a constant-workspace algorithm for computing a minimum link path between two points inside a simple polygon in O(n2) time.
Originalsprog | Engelsk |
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Titel | Proceedings of the 25th Canadian Conference on Computational Geometry : CCCG 2013 |
Antal sider | 6 |
Publikationsdato | 2013 |
Sider | 157-162 |
Status | Udgivet - 2013 |
Begivenhed | Canadian Conference on Computational Geometry 2013 - Waterloo, Ontario, Canada Varighed: 8 aug. 2013 → 10 aug. 2013 Konferencens nummer: 25 |
Konference
Konference | Canadian Conference on Computational Geometry 2013 |
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Nummer | 25 |
Land/Område | Canada |
By | Waterloo, Ontario |
Periode | 08/08/2013 → 10/08/2013 |