AbstractIn this note we prove that the Hausdorff distance between compact sets and the Kantorovich distance between measures, provide an adequate setting for the convergence of Muckenhoupt weights. The results which we prove on compact metric spaces with finite metric dimension can be applied to classical fractals
Abstract: We consider the spaceM(X) of separable measures on the Borel σ-algebraB(X) of a metric spa...
AbstractWe study a new framework for the discretization of closed sets and operators based on Hausdo...
In this paper, we first show that for all four non-negative real numbers, there exists a Cantor ultr...
In this note we prove that the Hausdorff distance between compact sets and the Kantorovich distance ...
AbstractIn this note we prove that the Hausdorff distance between compact sets and the Kantorovich d...
Let (X,d,mu) be an Ahlfors metric measure space. We give sufficient conditions on a closed set Fsubs...
AbstractThe aim of this paper is to answer the following question: let (X,ϱ) and (Y,d) be metric spa...
We show a new method of estimating the Hausdorff measure (of the proper dimension) of a fractal set ...
Treballs finals del Màster en Matemàtica Avançada, Facultat de Matemàtiques, Universitat de Barcelon...
Title: Hausdorff metric and its application in fractals Author: Branislav Ján Roháľ Department: Depa...
If X is a complete metric space, the collection of all non-empty compact subsets of X forms a comple...
Title: Hausdorff metric and its application in fractals Author: Branislav Ján Roháľ Department: Depa...
AbstractKada, Tomoyasu and Yoshinobu proved that the Stone–Čech compactification of a locally compac...
Some properties of the Hausdorff distance in complete metric spaces are discussed. Results obtained ...
Some properties of the Hausdorff distance in complete metric spaces are discussed. Results obtained ...
Abstract: We consider the spaceM(X) of separable measures on the Borel σ-algebraB(X) of a metric spa...
AbstractWe study a new framework for the discretization of closed sets and operators based on Hausdo...
In this paper, we first show that for all four non-negative real numbers, there exists a Cantor ultr...
In this note we prove that the Hausdorff distance between compact sets and the Kantorovich distance ...
AbstractIn this note we prove that the Hausdorff distance between compact sets and the Kantorovich d...
Let (X,d,mu) be an Ahlfors metric measure space. We give sufficient conditions on a closed set Fsubs...
AbstractThe aim of this paper is to answer the following question: let (X,ϱ) and (Y,d) be metric spa...
We show a new method of estimating the Hausdorff measure (of the proper dimension) of a fractal set ...
Treballs finals del Màster en Matemàtica Avançada, Facultat de Matemàtiques, Universitat de Barcelon...
Title: Hausdorff metric and its application in fractals Author: Branislav Ján Roháľ Department: Depa...
If X is a complete metric space, the collection of all non-empty compact subsets of X forms a comple...
Title: Hausdorff metric and its application in fractals Author: Branislav Ján Roháľ Department: Depa...
AbstractKada, Tomoyasu and Yoshinobu proved that the Stone–Čech compactification of a locally compac...
Some properties of the Hausdorff distance in complete metric spaces are discussed. Results obtained ...
Some properties of the Hausdorff distance in complete metric spaces are discussed. Results obtained ...
Abstract: We consider the spaceM(X) of separable measures on the Borel σ-algebraB(X) of a metric spa...
AbstractWe study a new framework for the discretization of closed sets and operators based on Hausdo...
In this paper, we first show that for all four non-negative real numbers, there exists a Cantor ultr...
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