AbstractGiven a set S of n points in the plane, it is shown that the 2-skeleton of S is a subgraph of the minimum weight triangulation of S. The β-skeletons are polynomially computable Euclidean graphs introduced by Kirkpatrick and Radke [8]. The 2-skeleton of S is the β-skeleton of S for β = 2
We consider the problem of computing a minimum weight pseudo-triangulation of a set S of n points in...
No polynomial time algorithm is known to compute the minimum weight triangulation (MWT) of a point ...
Abstract. Investigating the minimum weight triangulation of a point set with constraint is an impor-...
AbstractGiven a set S of n points in the plane, a triangulation is a maximal set of non-intersecting...
Given a set S of n points in the plane, a triangulation is a maximal set of non-intersecting edges c...
β-skeletons are defined by Kirkpatrick and Radke in [10]. They are used to describe proximity relati...
Matthew T. Dickerson Middlebury College, Middlebury VT USA Mark H. Montague Dartmouh College, Han...
In this paper, two sufficient conditions for identifying a subgraph of minimum weight triangulation ...
Two recent methods have increased hopes of finding a polynomial time solution to the problem of comp...
As a global optimization problem, planar minimum weight triangulation problem has attracted extensiv...
Abstract. In this paper, two sufficient conditions for identifying a subgraph of minimum weight tria...
AbstractGiven a set S of points in the Euclidean plane, the β-skeleton (β>1) of S is a set of edges ...
Given a finite set of points in a plane, a triangulation is a maximal set of non-intersecting line s...
The weight of a path in a graph is defined to be the sum of degrees of its vertices in entire graph....
AbstractGiven a set of points S in the plane, the Minimum Weight Triangulation (MWT) problem is to f...
We consider the problem of computing a minimum weight pseudo-triangulation of a set S of n points in...
No polynomial time algorithm is known to compute the minimum weight triangulation (MWT) of a point ...
Abstract. Investigating the minimum weight triangulation of a point set with constraint is an impor-...
AbstractGiven a set S of n points in the plane, a triangulation is a maximal set of non-intersecting...
Given a set S of n points in the plane, a triangulation is a maximal set of non-intersecting edges c...
β-skeletons are defined by Kirkpatrick and Radke in [10]. They are used to describe proximity relati...
Matthew T. Dickerson Middlebury College, Middlebury VT USA Mark H. Montague Dartmouh College, Han...
In this paper, two sufficient conditions for identifying a subgraph of minimum weight triangulation ...
Two recent methods have increased hopes of finding a polynomial time solution to the problem of comp...
As a global optimization problem, planar minimum weight triangulation problem has attracted extensiv...
Abstract. In this paper, two sufficient conditions for identifying a subgraph of minimum weight tria...
AbstractGiven a set S of points in the Euclidean plane, the β-skeleton (β>1) of S is a set of edges ...
Given a finite set of points in a plane, a triangulation is a maximal set of non-intersecting line s...
The weight of a path in a graph is defined to be the sum of degrees of its vertices in entire graph....
AbstractGiven a set of points S in the plane, the Minimum Weight Triangulation (MWT) problem is to f...
We consider the problem of computing a minimum weight pseudo-triangulation of a set S of n points in...
No polynomial time algorithm is known to compute the minimum weight triangulation (MWT) of a point ...
Abstract. Investigating the minimum weight triangulation of a point set with constraint is an impor-...
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