Mar 8, 2012 · The skeleton of a polyhedral set is the union of its edges and vertices. Let P be a set of fat, convex polytopes in three dimensions with n ...
The skeleton of a polyhedral set is the union of its edges and vertices. Let $\mathcal {P}$ be a set of fat, convex polytopes in three dimensions with n ...
The skeleton of a polyhedral set is the union of its edges and vertices. Let be a set of fat, convex polytopes in three dimensions with n vertices in total, ...
The skeleton of a polyhedral set is the union of its edges and vertices. Let P be a set of fat, convex polytopes in three dimensions with n vertices in ...
It is proved that the total length of the skeleton of the union of the polytopes in $\mathcal {P}$ is at most O(α(n)⋅log∗n⋽logfmax) times the sum of the ...
In the plane, the worst-case combinatorial complexity of the union of n constant-complexity objects (triangles, rectangles, etc.) is easily seen to be (n2).
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Unions of Fat Convex Polytopes Have Short Skeletons. Boris Aronov; Mark de Berg. OriginalPaper Open access 08 March 2012 Pages: 53 - 64. Lines Avoiding Balls in ...
The skeleton of a polyhedral set is the union of its edges and vertices. Let P\mathcal {P} be a set of fat, convex polytopes in three dimensions with n ...
Berg de MT's 11 research works with 39 citations and 192 reads, including: Unions of Fat Convex Polytopes Have Short Skeletons.