We introduce the concepts of ∗-diminishing orbital diameters and diminishing orbital diameters for a pair (f ,g) of self mappings in metric spaces and prove common fixed point theorems for these mappings. The results obtained in this paper extend properly the result of Fisher (1978). 2000 Mathematics Subject Classification. 54H25.

In this paper, a common fixed point theorem for pair of weakly compatible mappings in the setting digital metric space is proved with supportive example. Our result extends and improves Ozgur Ege et al. [2].

In this paper, a new class of generalized distance functions with respect to pair mappings is introduced. Next, some inequalities involving such are established. Our obtained results generalize and cover recent from the literature. Moreover, for self-crossing polygons obtained.

Abstract In this paper, we investigate the existence and uniqueness of a common fixed point pair self-mappings satisfying new contractive type conditions on modular metric space endowed with reflexive digraph. An application is given to show use our main result.

In this article we survey the existence of best proximity points for a class of non-self mappings which‎ satisfy a particular nonexpansiveness condition. In this way, we improve and extend a main result of Abkar and Gabeleh [‎A‎. ‎Abkar‎, ‎M‎. ‎Gabeleh‎, Best proximity points of non-self mappings‎, ‎Top‎, ‎21, (2013)‎, ‎287-295]‎ which guarantees the existence of best proximity points for nonex...

This paper proposes a novel, corpusbased, method for producing mappings between lexical resources. Results from a preliminary experiment using part of speech tags suggests this is a promising area for future research. 1 I n t r o d u c t i o n Dictionaries are now commonly used resources in NLP systems. However, different lexical resources are not uniform; they contain different types of inform...

The intention of this script is to construct and obtain some new results for common coupled fixed points in b-metric space a pair mappings satisfying rational type contraction. present extend, modify, generalize the existing literature. are verified with help suitable examples.