In this paper we define a new weak contractive condition for a pair of self mappings in fuzzy metric space and prove the existence of coincidence and common fixed points. Mathematics Subject classification: 47H1, 54A40, 54E99

in this paper, the concept of intuitionistic fuzzy mapping as a generalization of fuzzy mapping is presented, and its' relationship with intuitionistic fuzzy relations is derived. moreover, some basicoperations of intuitionistic fuzzy mappings are defined, hence we can conclude that all of intuitionistic fuzzy mappings constitute a soft algebrawith respect to these operations. afterwards, the a...

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 the present paper we prove a fixed point theorem for one parameter family of contractive self-mappings, complete metric space or b-metric space, each member which has unique that is also common family; mappings may be continuous discontinuous at point. We under assumption weaker form continuity property satisfying conditions employed by us implies completeness underlying space. The character...

the main aim of this paper is to introduce three classes $h^0_{p,q}$, $h^1_{p,q}$ and $th^*_p$ of $p$-harmonic mappings and discuss the properties of mappings in these classes. first, we discuss the starlikeness and convexity of mappings in $h^0_{p,q}$ and $h^1_{p,q}$. then establish the covering theorem for mappings in $h^1_{p,q}$. finally, we determine the extreme points of the class $th^*_{p}$.

In this paper, we interpret the concept of $MR-$semi-compatible maps in $MR-$metric spaces and view orbital deduce some fixed point theorems through $MR-$semi-compatibly for pair $(U,V)$ self-mappings on set $\mathbb{X}$ under a conditions.

is a functor from groups to rings, endowed with induction (transfer) maps. In this paper we investigate these functors for complex oriented cohomology theories E∗, particularly p–complete theories with an associated formal group of height n. We briefly remind our readers of the terms in this last sentence. A multiplicative cohomology theory E∗ is complex oriented if there exists a class x ∈ E2(...