Fixed Point Theory in Metric Type Spaces. Ravi P. Agarwal, Erdal Karapinar, Donal O'Regan, Antonio Francisco Roldan-Lopez-de-Hierro

Fixed Point Theory in Metric Type Spaces


Fixed.Point.Theory.in.Metric.Type.Spaces.pdf
ISBN: 9783319240800 | 385 pages | 10 Mb


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Fixed Point Theory in Metric Type Spaces Ravi P. Agarwal, Erdal Karapinar, Donal O'Regan, Antonio Francisco Roldan-Lopez-de-Hierro
Publisher: Springer International Publishing



71:5313-5317, 2009) are extended to the case of metric type spaces and cone Suzuki proved also the following version of Edelstein's fixed point theorem. The notion of coupled fixed point was initiated in 2006 by Bhaskar and Lakshmikantham. Afterward, several fixed point theorems were considered by other people Metric type space; Fixed point; Periodic point; Property P; Property. In this article, we prove some fixed point theorems in metric type spaces. Abstract In this paper, we introduce the concept of rt-distance on a Menger probabilistic metric type space. In this paper we consider mappings on a cone metric type space (CMTS) with a solid cone. We prove a generalization of Edelstein's fixed point theorem. Radenovic, Common fixed point results in metric-type spaces,. This article is just a generalization some results previously proved in \citeniyi-gaba. In this paper we consider the so called a cone metric type space, which is a generalization of a cone metric space. Though there are thousands of fixed point theorems in metric spaces, our theorem is a new type o. In this paper, we prove coincidence point and common fixed point results of two, three and four self mappings in normal cone metric type spaces. Contraction mapping principle in b-metric spaces that generalized the famous Banach The fixed point theory in metric-type spaces was investigated in [7]. An analog to Banach contraction principle, as well as a Kannan type fixed point result is proved in such spaces. In this paper, we prove some new type of fixed point theorems in generalized complete metric spaces. In this paper, we prove a general fixed point theorem in S-metric spaces which is fixed point theorems in metric spaces for S-metric spaces. On the other hand, Radenovi\'{c} and Kadelburg [S. Hacettepe University Bulletin of Natural Sciences and Engineering Series B: Mathematics and Statistics (Impact Factor: 0.41).





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