Probabilistic Metric spaces were introduced by Karl Menger [Alsina C., Schweizer B. and Sklar A.: "On the definition of a probabilistic normed spaces", Aequationes Math. 1993; 46: 91-8]. here we consider the equicontinuity of a class of linear operators in probabilistic normed spaces and finally, a common fixed point theorem is proved. Application to quantum Mechanics is considered
In this paper we prove minimization theorem in the generating space of quasi probabilistic metric sp...
Using the theory of countable exten-sion of t-norms we present some new classes of probabilistic con...
Abstract. In this paper we redefined the definition of a bounded linear op-erator in probabilistic n...
Probabilistic Metric spaces were introduced by Karl Menger [Alsina C., Schweizer B. and Sklar A.: "O...
Probabilistic normed spaces have been redefined by Alsina, Schweizer, and Sklar. We give a detailed ...
Abstract. In this paper, new types of continuous linear operator, such as continuous, strongly conti...
In this paper, we investigate some common fixed point theorems in probabilistic metric spaces. Also,...
Abstract. In this paper, we consider complete menger probabilistic quasimetric space and prove a com...
We use the definition of probabilistic normed space (briefly, PN space) proposed by Alsina, Schweize...
Abstract. In this paper, we consider complete probabilistic quasi-metric space and prove a common fi...
AbstractIn this paper, we consider strongly bounded linear operators on a finite dimensional probabi...
ABSTRACT. In this paper, we introduce the concept of more general probabilistic contractors in proba...
Abstract: In this paper we prove common fixed point Theorem for six mappings in probabilistic metric...
The notion of a probabilistic metric space corresponds to the situations when we do not know exactly...
A Meir-Keeler type fixed point theorem for a family of mappings is proved in Menger probabilistic me...
In this paper we prove minimization theorem in the generating space of quasi probabilistic metric sp...
Using the theory of countable exten-sion of t-norms we present some new classes of probabilistic con...
Abstract. In this paper we redefined the definition of a bounded linear op-erator in probabilistic n...
Probabilistic Metric spaces were introduced by Karl Menger [Alsina C., Schweizer B. and Sklar A.: "O...
Probabilistic normed spaces have been redefined by Alsina, Schweizer, and Sklar. We give a detailed ...
Abstract. In this paper, new types of continuous linear operator, such as continuous, strongly conti...
In this paper, we investigate some common fixed point theorems in probabilistic metric spaces. Also,...
Abstract. In this paper, we consider complete menger probabilistic quasimetric space and prove a com...
We use the definition of probabilistic normed space (briefly, PN space) proposed by Alsina, Schweize...
Abstract. In this paper, we consider complete probabilistic quasi-metric space and prove a common fi...
AbstractIn this paper, we consider strongly bounded linear operators on a finite dimensional probabi...
ABSTRACT. In this paper, we introduce the concept of more general probabilistic contractors in proba...
Abstract: In this paper we prove common fixed point Theorem for six mappings in probabilistic metric...
The notion of a probabilistic metric space corresponds to the situations when we do not know exactly...
A Meir-Keeler type fixed point theorem for a family of mappings is proved in Menger probabilistic me...
In this paper we prove minimization theorem in the generating space of quasi probabilistic metric sp...
Using the theory of countable exten-sion of t-norms we present some new classes of probabilistic con...
Abstract. In this paper we redefined the definition of a bounded linear op-erator in probabilistic n...