[PDF] Top 20 PPF dependent common fixed point theorems for mappings in Banach spaces

... of PPF dependent common fixed point theorems for mappings satisfying the contractive condition which is weaker than the condition of Cirić type generalized ...the PPF ... See full document

... fixed point theory in Banach spaces plays an important role and is useful in mathemat- ...fixed point theory can be applied for solving equilibrium problems, variational inequalities and ... See full document

... fixed point theorem for l -hybrid mappings in Hilbert spaces in 2010 to this much wider class of nonlinear mappings in Banach ... See full document

... Let T be a self-mapping of K . The mapping T is called nonexpansive if kT x − T yk 6 kx − yk for all x, y ∈ K. We denote by F (T ) the fixed points set of T , i.e., F (T ) = {x ∈ K : T x = x}. T is called ... See full document

... of common fixed points for a commuting pair consisting of a single-valued and a multivalued mapping both satisfying the Suzuki condition in a uniformly convex Banach ...a fixed point ... See full document

... metric spaces, for more information on cone metric spaces, we refer to [35, 37, 41, 43] and ...investigate fixed points for some spaces defined by integral norms? For details on such ... See full document

... 3. A common fixed point theorem for strongly nonexpansive mappings. By [3, Proposition 1.2], it is easy to see that every strongly nonexpansive mapping T : C → C on a nonempty bounded closed ... See full document

... reflexive Banach space and g : E → R be a convex, continuous, strongly coercive and Gâteaux differentiable function which is bounded on bounded subsets and uniformly convex on bounded subsets of ... See full document

... Corollary 2.2. Let X be a Banach space, and let ψ be a regular and set additive measure of weak noncompactness on X. Let C be a nonempty closed convex subset of X. Assume that F : C → C is ws-compact and FC is ... See full document

... In 2008, Kohsaka and Takahashi [14] introduced nonspreading mappings on Banach spaces. Let C be a nonempty closed convex subset of a real Hilbert space H. A map- ping T : C ® C is said to be a ... See full document

... a point z Î K such that z = t(z) Î ...metric spaces in the sense of Goebel and Reich ...convex Banach spaces and CAT(0) spaces are uniformly convex metric spaces, then our ... See full document

... analogous PPF dependent fixed point theorems for mappings as in Drici et ...ordered Banach spaces where mappings satisfy the weaker contractive conditions without ... See full document

... convergence theorems for common fixed points of a family of generalized asymptotically quasi- j -nonexpansive mappings are established in the framework of Banach ... See full document

... fuzzy fixed point theorem which is a fuzzy generalization of Banach contraction theorem ([5]) and Nadler’s [14] fixed point theorem for multivalued map- ...second point is when L ... See full document

... metric spaces and symmetric metric spaces. We prove common fixed point theorems for finite number of mappings in symmetric metric ...mon fixed point ... See full document

... Common fixed point theorems on expansion type mappings on complete metric spaces, Math.. A unified approach for all contractive mappings, Ist.[r] ... See full document

... self mappings on X such that the two pairs (A, S) and (B, T ) are weakly subsequentially continuous (wsc) and compatible of type (E), then the pairs (A, S) and (B, T ) has a coincidence ... See full document

... While stating this however, we mention that when we solve the equation by functional analysis approach, lost the some qualitative properties. Many attempts have been made to formulate fixed point ... See full document

... HADZIC, 01ga Common fixed point theorems for family of mappings in complete metric spaces.[r] ... See full document

... prove common fixed point theorems for families of owc maps in Menger ...corresponding fixed point theorems in fuzzy metric ... See full document