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In this paper we consider the problem of decomposing a simple polygon into subpolygons that exclusively use vertices of the given polygon.
Abstract. In this paper we consider the problem of decomposing a simple polygon into subpolygons that exclusively use vertices of the given polygon.
Abstract: In this paper we consider the problem of decomposing a simple polygon into subpolygons that exclusively use vertices of the given polygon.
Oct 1, 2008 · In this paper we consider the problem of decomposing a simple polygon into subpolygons that exclusively use vertices of the given polygon.
This paper considers the problem of minimum pseudotriangulation of a given set of points S in the plane using convex hull layers and proposes two new ...
Mar 29, 2009 · I wrote an algorithm for breaking up a simple polygon into convex subpolygons, but now I'm having trouble proving that it's not optimal.
a set of n points consists of less than 7n/10 polygons. A related problem is the decomposition of simple polygons into convex polygons or pseudo-triangles,.
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Stefan Gerdjikov, Alexander Wolff : Decomposing a simple polygon into pseudo-triangles and convex polygons. Comput. Geom. 41(1-2): 21-30 (2008).
Dive into the research topics of 'Decomposing a simple polygon into pseudo-triangles and convex polygons'. Together they form a unique fingerprint. Sort by ...
Definition. A concave geodesic from Ai to Aj with respect to P is a path π = B1B2 ...Bm with. B1 = Ai and Bm = Aj. For each k < m:.