[PDF] Top 20 Actividad n.º 6 Actividad de Trabajo Colaborativo

... latter condition is related to a condition that was originally introduced by Petryshyn 1 for single-valued operators, in order to prove existence of fixed points. However, in our case, the condition is used to ... See full document

... a random variable. A mapping T : Ω × X → X is called a random mapping, if for each fixed x ∈ X, the mapping T·, x : Ω → X is ...A random mapping is said to be continuous, if for ω ∈ Ω ... See full document

... nonumique random fixed point theorems for random mappings in a separable complete metric space satisfying certain Dhage type contractive ...nnonunique fixed point ... See full document

... of fixed points in a partially ordered metric space was first considered in Ran and Reuriungs ...These fixed point theorems are then applied to obtain existence and uniqueness results for ... See full document

... general than the condition that B is approximatively compact with respect to A (see Propo- sition . of []). Hence Proposition . of [] (see our Theorem ) is a generalized version of Theorem . of []. However, ... See full document

... and fixed points for continuous mappings in compact Haus- dorff spaces is ...of fixed and common fixed points for any continuous mapping and a pair of mappings in compact ... See full document

... some fixed point theorems in random fuzzy metric spaces for integral type mappings using the concept of faintly compatible pair of ... See full document

... Random fixed point theory has receive much attention in recent years and it is needed for the study of various classes of random ...of random fixed point theorems ... See full document

... Krasnoselskii’s fixed point theorem has a wide range of applications to nonlinear integral equations of mixed type (see ...Schauder fixed point theorem, and is useful in establishing existence ... See full document

... called random operator whenever, for any x ∈ M, f (·, x) is ...a random fixed point of f is Σ−measurable mapping z : Ω × M such that z(ω) = f (ω, z(ω)) for all ω ∈ ... See full document

... some fixed point theorems in complete metric ...some random fixed point valued self and non-self mappings are ...valued mappings, generalization of Nadler (1969), ... See full document

... ,Common fixed points of four mappings in a fuzzy metric spaces and modified the notion of fuzzy metric spaces with the help of continuous ...common fixed point theorems for ... See full document

... of fixed point of random operator forms a central topic in this ...area. Random fixed point theorem for contraction mappings in Polish spaces and random ... See full document

... finite dimensional Banach spaces have the Opial property. A Banach space with a duality mapping which is weakly sequentially continuous also has the Opial property []. We know that every separable Banach space can ... See full document

... patible mappings (shortly owc maps) which is more general than all the commutativity ...common fixed point theorems for families of owc maps in Menger ...corresponding fixed ... See full document

... The point of this section is to demonstrate an altered point hypothesis in Intuitionistic Menger (PQM) space utilizing property E.A. for this first we give a few definitions and known results which are ... 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

... Fixed point theorems for multi-valued mappings in complete metric spaces, Math.. Common fixed points of two mappings, Pacific J.[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 Liu 3, ... See full document

... The result of Zhang and Song 8 generalized the results in 2, 3, 5, 6. Motivated by Chang 7, Zhang and Song 8, it is natural to ask whether there is a common fixed point of f and g in X satisfy inequality ... See full document