[PDF] Top 20 3. Common Fixed Point Theorems for Multivalued Mappings on Metric Spaces with a Directed Graph

... and metric fixed point theory, in ...of fixed point theory in ...the mappings see [2, 3, 4, 13, 14, 15, 16, 17, 22, 23, ...new fixed point theorems ... See full document

... unique common fixed point x ∗ ...any fixed point of f p is the fixed point of f q , we only need to take account of the fixed point of f p ...a fixed ... See full document

... single-valued mappings is extended to multivalued mappings and used to prove the existence of a common fixed point theorem of Gregus type for four mappings satisfying a ... See full document

... some fixed point theorems for multivalued mappings in the setting of symmetric spaces generalizing some well-known results in metric ... See full document

... some common fixed-point theorems for pairs of a single-valued and a multivalued coincidentally commuting mappings in D-metric spaces satisfying a certain generalized ... See full document

... Fixed point theorems for multi-valued mappings in complete metric spaces, Math.. Common fixed points of two mappings, Pacific J.[r] ... See full document

... on mappings, which is weaker than non- expansiveness and stronger than quasi-nonexpansivemess and called it condition ...interesting fixed point theorems and convergence theorems for ... See full document

... fuzzy metric spaces introduced by Kramosil and Michalek ...proved fixed point and common fixed point theorems involving fuzzy metric spaces, Jungck ... See full document

... a metric space, replacing the set of real numbers by an ordered Banach space and obtained some fixed point theorems for mapping satisfying different contractive ...a fixed point ... See full document

... In this paper, we establish a fixed-point theorem for multivalued contractive mappings in complete cone metric spaces. We generalize Caristi’s fixed-point theorem to the case of ... See full document

... E(G −1 ) = {(x, y)|(y, x) ∈ E (G)}. (1.1) Let ˜ G denotes the undirected graph obtained from G by ignoring the direction of edges. Actually,it will be more convenient for us to treat ˜ G as a directed ... See full document

... Fixed point theory plays a basic role in applications of various braches of mathematics, from elementary calculus and linear algebra to topology and ...analysis. Fixed point theory is not ... See full document

... prove common fixed point theorems for multivalued mappings in complete metric spaces, then these theorems are used to improve ´ Ciri´ c’s fixed ... See full document

... Note that Mx, y, t can be realized as the measure of nearness between x and y with respect to t. It is known that Mx, y, · is nondecreasing for all x, y ∈ X. Let X, M, ∗ be a fuzzy metric space. For t > 0, the ... See full document

... G4 Gx, y, z Gx, z, y Gy, z, x · · · symmetry in all three variables, G5 Gx, y, z ≤ Gx, a, a Ga, y, z, for all x, y, z, a ∈ X rectangle inequality. Then the function G is called a generalized metric, or, more ... See full document

... Definition 3.4. Let (X , d) be a complete metric space, β : X × X −→ [0, ∞) , ϕ ∈ ψ and S, T be L-Fuzzy mappings from X into F L (X ). The ordered pair (S, T ) is said to be a generalized β - admissible ... See full document

... metric spaces. One of such generalization is a probabilistic metric space, briefly, PM-spaces, introduced in 1942 by Menger ...fuzzy metric spaces which are very similar to ... See full document

... Common fixed point theorems on expansion type mappings on complete metric spaces, Math____:.. Some fixed point theorems on expansion mappings, Math.[r] ... See full document

... obtain fixed point results for multivalued generalized w-contractive maps not involving the extended Hausdorff ...of fixed point results including the corresponding results of Feng and ... See full document

... Theorem 3.2. Let (X, ≤) be a partially ordered set satisfying condition (??) and sup- pose that there exists a metric d in X such that (X, d) is a complete metric space. Let T: X ® X be a nonincreasing ... See full document