AbstractThe notion of a (Ψ,C)-contraction type multivalued mapping is introduced. This notion is a generalization of the notion ofC-contraction introduced by T. L. Hicks (Univ. u Novom Sadu Zb. Rad. Prirod.-Mat. Fak. Ser. Mat.13, 1983, 63–72). A fixed point theorem for (Ψ,C)-contraction is proved. An application on the existence of a random fixed point for random operatorf:M×Ω→M, where (M,d) is a separable metric space and (Ω,A,m) a measure space with a decomposable measure of (NSA)-type, is given
Abstract. Here we prove a probabilistic contraction mapping principle in Menger spaces. This is in l...
In this paper, we consider the concept of probabilistic $(\epsilon,\lambda)$-local contraction which...
WOS: 000462065300001In this paper, in complete metric spaces, we introduce random F-contraction and ...
In this paper, we will prove two theorems about existence of fixed point in (ϕ−k)−B contraction. We ...
AbstractThe notion of a (Ψ,C)-contraction type multivalued mapping is introduced. This notion is a g...
AbstractIn this paper the notion of contraction mappings on probabilistic metric spaces and probabil...
AbstractWe generalize some well-known fixed point theorems for probabilistic contractions to multiva...
Abstract. Probabilistic fixed point theory has developed substantially during the last two decades. ...
Using the theory of countable exten-sion of t-norms we present some new classes of probabilistic con...
We give a probabilistic generalization of the theory of generalized metric spaces [2]. Then, we prov...
AbstractLet (M,d) be a complete separable metric space, (Ω,Σ) a measurable space with Σ a σ-algebra ...
In this paper we introduce the concept of contractive maps and prove some related fixed point theore...
The purpose of this paper is to prove a fixed point theorem for a probabilistic k-contraction restri...
AbstractIn this paper, a concept of monotone generalized contraction in partially ordered probabilis...
The notion of a contraction mapping for a probabilistic metric space recently introduced by T. L. Hi...
Abstract. Here we prove a probabilistic contraction mapping principle in Menger spaces. This is in l...
In this paper, we consider the concept of probabilistic $(\epsilon,\lambda)$-local contraction which...
WOS: 000462065300001In this paper, in complete metric spaces, we introduce random F-contraction and ...
In this paper, we will prove two theorems about existence of fixed point in (ϕ−k)−B contraction. We ...
AbstractThe notion of a (Ψ,C)-contraction type multivalued mapping is introduced. This notion is a g...
AbstractIn this paper the notion of contraction mappings on probabilistic metric spaces and probabil...
AbstractWe generalize some well-known fixed point theorems for probabilistic contractions to multiva...
Abstract. Probabilistic fixed point theory has developed substantially during the last two decades. ...
Using the theory of countable exten-sion of t-norms we present some new classes of probabilistic con...
We give a probabilistic generalization of the theory of generalized metric spaces [2]. Then, we prov...
AbstractLet (M,d) be a complete separable metric space, (Ω,Σ) a measurable space with Σ a σ-algebra ...
In this paper we introduce the concept of contractive maps and prove some related fixed point theore...
The purpose of this paper is to prove a fixed point theorem for a probabilistic k-contraction restri...
AbstractIn this paper, a concept of monotone generalized contraction in partially ordered probabilis...
The notion of a contraction mapping for a probabilistic metric space recently introduced by T. L. Hi...
Abstract. Here we prove a probabilistic contraction mapping principle in Menger spaces. This is in l...
In this paper, we consider the concept of probabilistic $(\epsilon,\lambda)$-local contraction which...
WOS: 000462065300001In this paper, in complete metric spaces, we introduce random F-contraction and ...