[PDF] Top 20 Unique Fixed Point Theorems In Metric Space

... Fixed point theory plays a basic role in applications of many branches of mathematics and other many ...finding fixed point has been studied in several ...of metric ... See full document

... Fixed point theory has fascinated hundreds of researchers since 1922 with the celebrated Banach’s fixed point ...problems in mathematical sciences and ...principle. In 2007, ... See full document

... introduce in 1984 the idea of fuzzy norm on a linear space. In 1992, Felbin [7] defined a fuzzy norm on a linear space with an associated metric of the Kaleva and Seikkala type ...when ... See full document

... dislocated metric spaces in which self distance of a point need not be equal to ...generalized in various ways by putting contractive conditions either on the mappings or on the ...Dislocated ... See full document

... existence, in particu- lar, the stability of solution sets, are of considerate interest at ...a fixed point theorem and the FKKM ...existence theorems by using the concept of (α, ... See full document

... F-g-contraction in partially ordered metric-like spaces and called it ordered F-g weak contraction and Batra et ...contraction in metric ... See full document

... [28] in 1965. In 1975, Kramosil and Michalek [14] gave the notion of fuzzy metric spaces, which could be considered as a reformulation, in the fuzzy context, of the notion of probabilistic ... See full document

... on fixed point theory in topological vector ...vector space will be ...vector space has a unique fixed point if it is bounded ... See full document

... If T : X → P (X) is a multivalued operator, then we denote by F ix(T ) the fixed point set of T , i.e. F ix(T ) := {x ∈ X|x ∈ T (x)} and by SF ix(T ) the strict fixed point set of T , i.e. SF ... See full document

... underlying space still guarantees the existence of ε-fixed points for such operators and the fact is that the diameter of the set containing ε-fixed points goes to zero when ε tends to ...zero. ... See full document

... Banach fixed point theorem for contraction mappings has been generalized and extended in many directions (see [1], [2], [3], [4], [7], [9], [10], [11] and [12]) and the reference ...therein. ... See full document

... stated in terms of a fixed point ...convex space has a fixed point, that is, a point x ∈ C with g ·x = x for all g ∈ ...earlier theorems of (Kakutani 1938) and ... See full document

... common fixed point in X, that is, there exists z ∈ X such that z = Sz = T ...T in Corollary 3.2 , then, we obtain the partial metric space version of a result of Hardy and Rogers ... See full document

... munaidu,B: Fixed point theorems for weak k-quasi contractions on a generalized metric space, paper presented at RADMAS- 2016 held at Visakhapatnam during ... See full document

... hand, in 1942, Menger [13] introduced the notion of probabilistic metric space (briefly PM-space) as a generalization of metric ...of metric spaces appears to be well adapted for ... See full document

... The study of fixed point theorems, involving four single-valued maps, began with the assumption that all of the maps are commuted. Sessa [8] weakened the condition of commutativity to that of ... See full document

... In this paper, the concept of semi-compatibility and weak compatibility in Fuzzy metric space has been applied to prove a common fixed point theorem. We improve the result of ... See full document

... II we will present briefly the properties of the complex tangent space as well as the corresponding field equations obtained in the ES nonsym- metric theory.. III the general[r] ... See full document

... example, the bottom of the hoop is an attracting fixed point.. for w < W*[r] ... See full document

... instance in [1, 2, 3]. The notions of modular and probabilistic metric spaces [4] provide the inspiration for introducing a new concept that it is called a probabilistic modular space in this ... See full document