Some properties of Hausdorff distance are studied. It is shown that, in every infinite-dimensional normed space, there exists a pair of closed and bounded sets such that the distance between every two points of these sets is greater than the Hausdorff distance between these sets. A relation of the obtained result to set-valued analysis is discussed. © 2015, Springer Science+Business Media New York
The goal of this thesis is to discuss the Hausdorff Distance and prove that the metric space SX , w...
The Gromov–Hausdorff distance between metric spaces appears to be a useful tool for modeling some ob...
The Hausdorff metric h gives us a method of measuring the distance between non-empty compact subsets...
Some properties of Hausdorff distance are studied. It is shown that, in every infinite-dimensional n...
In this paper, after defining Hausdorff distance, the properties are described. Then, the space of c...
Several different metrics have been proposed to describe distance between intervals and, more genera...
In this paper, after defining Hausdorff distance, the properties are described. Then, the space of c...
Some properties of the Hausdorff distance in complete metric spaces are discussed. Results obtained ...
The Hausdorff distance is a similarity measure defined between sets in the plane. Algorithms to fin...
The purpose of this paper is to study the relationship between measures of dissimilarity between sha...
In this paper we prove that in the set of all nonempty bounded closed subsets of a metric space (Χ, ...
h(A,B) is the distance between the most distant point of point set A from the closest point of point...
We investigate the computational complexity of computing the Hausdorff distance. Specifically, we sh...
AbstractThe aim of this paper is to answer the following question: let (X,ϱ) and (Y,d) be metric spa...
Distance is a fundamental concept in spatial sciences. Spatial distance is a very important paramete...
The goal of this thesis is to discuss the Hausdorff Distance and prove that the metric space SX , w...
The Gromov–Hausdorff distance between metric spaces appears to be a useful tool for modeling some ob...
The Hausdorff metric h gives us a method of measuring the distance between non-empty compact subsets...
Some properties of Hausdorff distance are studied. It is shown that, in every infinite-dimensional n...
In this paper, after defining Hausdorff distance, the properties are described. Then, the space of c...
Several different metrics have been proposed to describe distance between intervals and, more genera...
In this paper, after defining Hausdorff distance, the properties are described. Then, the space of c...
Some properties of the Hausdorff distance in complete metric spaces are discussed. Results obtained ...
The Hausdorff distance is a similarity measure defined between sets in the plane. Algorithms to fin...
The purpose of this paper is to study the relationship between measures of dissimilarity between sha...
In this paper we prove that in the set of all nonempty bounded closed subsets of a metric space (Χ, ...
h(A,B) is the distance between the most distant point of point set A from the closest point of point...
We investigate the computational complexity of computing the Hausdorff distance. Specifically, we sh...
AbstractThe aim of this paper is to answer the following question: let (X,ϱ) and (Y,d) be metric spa...
Distance is a fundamental concept in spatial sciences. Spatial distance is a very important paramete...
The goal of this thesis is to discuss the Hausdorff Distance and prove that the metric space SX , w...
The Gromov–Hausdorff distance between metric spaces appears to be a useful tool for modeling some ob...
The Hausdorff metric h gives us a method of measuring the distance between non-empty compact subsets...