We investigate the computational complexity of computing the Hausdorff distance. Specifically, we show that the decision problem of whether the Hausdorff distance of two semi-algebraic sets is bounded by a given threshold is complete for the complexity class ??_<?. This implies that the problem is NP-, co-NP-, ??- and ??-hard
AbstractWe consider the directed Hausdorff distance between point sets in the plane, where one or bo...
AbstractWe consider the following geometric pattern matching problem: find the minimum Hausdorff dis...
A fundamental problem in computer science is, stated informally: Given a problem, how hard is it?. W...
We investigate the computational complexity of computing the Hausdorff distance. Specifically, we sh...
The Hausdorff distance is a similarity measure defined between sets in the plane. Algorithms to fin...
summary:We introduce a new (extended) quasi-metric on the so-called dual p-complexity space, which i...
We study the computational complexity of determining the Hausdorff distance of two polytopes given i...
The Hausdorff distance is a relatively new measure of similarity of graphs.The notion of the Hausdor...
We study the computational complexity of determining the Hausdorff distance oftwo polytopes given in...
Several different metrics have been proposed to describe distance between intervals and, more genera...
A very natural distance measure for comparing shapes and patterns is the Hausdorff distance. In this...
We investigate approximate decision algorithms for determining whether the mini mumHausdor distance...
AbstractWe study the computational complexity of the distance function associated with a polynomial-...
Some properties of Hausdorff distance are studied. It is shown that, in every infinite-dimensional n...
Abstract. We study the computational complexity of determining the Hausdorff dis-tance of two polyto...
AbstractWe consider the directed Hausdorff distance between point sets in the plane, where one or bo...
AbstractWe consider the following geometric pattern matching problem: find the minimum Hausdorff dis...
A fundamental problem in computer science is, stated informally: Given a problem, how hard is it?. W...
We investigate the computational complexity of computing the Hausdorff distance. Specifically, we sh...
The Hausdorff distance is a similarity measure defined between sets in the plane. Algorithms to fin...
summary:We introduce a new (extended) quasi-metric on the so-called dual p-complexity space, which i...
We study the computational complexity of determining the Hausdorff distance of two polytopes given i...
The Hausdorff distance is a relatively new measure of similarity of graphs.The notion of the Hausdor...
We study the computational complexity of determining the Hausdorff distance oftwo polytopes given in...
Several different metrics have been proposed to describe distance between intervals and, more genera...
A very natural distance measure for comparing shapes and patterns is the Hausdorff distance. In this...
We investigate approximate decision algorithms for determining whether the mini mumHausdor distance...
AbstractWe study the computational complexity of the distance function associated with a polynomial-...
Some properties of Hausdorff distance are studied. It is shown that, in every infinite-dimensional n...
Abstract. We study the computational complexity of determining the Hausdorff dis-tance of two polyto...
AbstractWe consider the directed Hausdorff distance between point sets in the plane, where one or bo...
AbstractWe consider the following geometric pattern matching problem: find the minimum Hausdorff dis...
A fundamental problem in computer science is, stated informally: Given a problem, how hard is it?. W...