summary:In this paper we introduce generalized cyclic contractions through $r$ number of subsets of a probabilistic 2-metric space and establish two fixed point results for such contractions. In our first theorem we use the Hadzic type $t$-norm. In another theorem we use a control function with minimum $t$-norm. Our results generalizes some existing fixed point theorem in 2-Menger spaces. The results are supported with some examples
AbstractWe generalize some well-known fixed point theorems for probabilistic contractions to multiva...
The probabilistic analogue of the Banach contraction principle as given by Sehgal and Bharucha Reid ...
The notion of a contraction mapping for a probabilistic metric space recently introduced by T. L. Hi...
summary:In this paper we introduce generalized cyclic contractions through $r$ number of subsets of ...
summary:In this paper we establish Kannan-type cyclic contraction results in probabilistic 2-metric ...
The intrinsic flexibility of probabilistic metric spaces makes it possible to extend the idea of con...
AbstractIn this paper the notion of contraction mappings on probabilistic metric spaces and probabil...
Abstract. Here we prove a probabilistic contraction mapping principle in Menger spaces. This is in l...
Using the theory of countable exten-sion of t-norms we present some new classes of probabilistic con...
The purpose of this paper is to prove a fixed point theorem for a probabilistic k-contraction restri...
This paper investigates properties of convergence of distances of p-cyclic contractions on the union...
Abstract. In this paper, we consider complete menger probabilistic quasimetric space and prove a com...
Abstract. Here we prove a probabilistic contraction mapping principle in Menger spaces. This is in l...
Abstract. Probabilistic fixed point theory has developed substantially during the last two decades. ...
This paper aims to prove fixed point results for cyclic compatible contraction and Hardy–Rogers cycl...
AbstractWe generalize some well-known fixed point theorems for probabilistic contractions to multiva...
The probabilistic analogue of the Banach contraction principle as given by Sehgal and Bharucha Reid ...
The notion of a contraction mapping for a probabilistic metric space recently introduced by T. L. Hi...
summary:In this paper we introduce generalized cyclic contractions through $r$ number of subsets of ...
summary:In this paper we establish Kannan-type cyclic contraction results in probabilistic 2-metric ...
The intrinsic flexibility of probabilistic metric spaces makes it possible to extend the idea of con...
AbstractIn this paper the notion of contraction mappings on probabilistic metric spaces and probabil...
Abstract. Here we prove a probabilistic contraction mapping principle in Menger spaces. This is in l...
Using the theory of countable exten-sion of t-norms we present some new classes of probabilistic con...
The purpose of this paper is to prove a fixed point theorem for a probabilistic k-contraction restri...
This paper investigates properties of convergence of distances of p-cyclic contractions on the union...
Abstract. In this paper, we consider complete menger probabilistic quasimetric space and prove a com...
Abstract. Here we prove a probabilistic contraction mapping principle in Menger spaces. This is in l...
Abstract. Probabilistic fixed point theory has developed substantially during the last two decades. ...
This paper aims to prove fixed point results for cyclic compatible contraction and Hardy–Rogers cycl...
AbstractWe generalize some well-known fixed point theorems for probabilistic contractions to multiva...
The probabilistic analogue of the Banach contraction principle as given by Sehgal and Bharucha Reid ...
The notion of a contraction mapping for a probabilistic metric space recently introduced by T. L. Hi...