We introduce a new family of metrics on the space of distribution functions, following considerations similar to thnose tha moteivated Paul Lévy in the defintion of the metric that bears his name. We show that each one of these new metrics metrizes the topology of weak convergence. We also introduce a metric with a stronger topology
We discuss three forms of convergence in distribution which are stronger than the normal weak conver...
We study the problem of metrizing the space of distribution functions of finitely additive probabili...
We introduce a new metric for weak convergence in the space $M^+(S)$ of positive finite measures on ...
A metric on the space of mulivariate distribution functions is introduced and it is shown that the c...
Weak convergence in the space of distribution functions can be metrized the metric of a symmetric sp...
We study the connection between weak convergence in the space $\Delta_r$ of multiple distribution fu...
We study the metrizability of the topology of weak convergence in the setting of finitely additive d...
We adopt a defintion of distribution function that, although not new, is not common in the literatur...
We discuss three forms of convergence in distribution which are stronger than the normal weak conver...
So, in the framework of this project we will introduce the "new distribution space", a distribution ...
In the first part of this paper the notion of natural metric on the set of natural numbers is define...
We introduce the notion of convergence in distribution for bounded monotone set functions on the rea...
The space of distribution functions endowed with the metric introduced in [5] is separable
[EN] In this paper we introduce a metric on the space I(X) of idempotent probability measures on a g...
Herein, we generalize and extend some standard results on the separation and convergence of probabil...
We discuss three forms of convergence in distribution which are stronger than the normal weak conver...
We study the problem of metrizing the space of distribution functions of finitely additive probabili...
We introduce a new metric for weak convergence in the space $M^+(S)$ of positive finite measures on ...
A metric on the space of mulivariate distribution functions is introduced and it is shown that the c...
Weak convergence in the space of distribution functions can be metrized the metric of a symmetric sp...
We study the connection between weak convergence in the space $\Delta_r$ of multiple distribution fu...
We study the metrizability of the topology of weak convergence in the setting of finitely additive d...
We adopt a defintion of distribution function that, although not new, is not common in the literatur...
We discuss three forms of convergence in distribution which are stronger than the normal weak conver...
So, in the framework of this project we will introduce the "new distribution space", a distribution ...
In the first part of this paper the notion of natural metric on the set of natural numbers is define...
We introduce the notion of convergence in distribution for bounded monotone set functions on the rea...
The space of distribution functions endowed with the metric introduced in [5] is separable
[EN] In this paper we introduce a metric on the space I(X) of idempotent probability measures on a g...
Herein, we generalize and extend some standard results on the separation and convergence of probabil...
We discuss three forms of convergence in distribution which are stronger than the normal weak conver...
We study the problem of metrizing the space of distribution functions of finitely additive probabili...
We introduce a new metric for weak convergence in the space $M^+(S)$ of positive finite measures on ...