A simple n-vertex polygon is triangulated by adding to it n- 3 nonintersecting diagonals that partition the interior into n-2 triangles.
A simple n-vertex polygon is triangulated by adding to it n- 3 nonintersecting diagonals that partition the interior into n-2 triangles.
A simple n-vertex polygon is triangulated by adding to it n- 3 nonintersecting diagonals that partition the interior into n-2 triangles.
Given a simple n-vertex polygon, the triangulation problem is to partition the interior of the polygon into n-2 triangles by adding n-3 nonintersecting diagonals.
In the combinatorial version of the generalized birthday problem, w 1's and n - w 0's are randomly arranged in either a line or a cycle; k sub m is defined to be the largest number of 1's appearing
In this paper, we bound the complexity of the major algorithms of 1-d compaction in graph solution and module assembly to be O(n sup 1.5 logn).
This paper presents the first technique for computing the eigenvalues of symmetric Toeplitz and Hankel matrices in O(n sup 2 log (n)) computations, as compared to O(n sup 3) computations, required
This memo describes a new variant of the segment tree approach for VLSI design rule checking.
Mixtures of Gaussians are ubiquitous for modeling high dimensional data. In this paper we tackle the problem of clustering to recover the assignment of points to different Gaussians.
An O(sqrt{n}) approximation and integrality gap for EDP and UFP in undirected graphs and DAGs. We consider the maximization version of the edge disjoint path problem (EDP).
