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[PDF] Top 20 Generic convergence of iterates for a class of nonlinear mappings

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Generic convergence of iterates for a class of nonlinear mappings

Generic convergence of iterates for a class of nonlinear mappings

... the iterates of a typical element (in the sense of Baire’s categories) of a class of con- tinuous self-mappings of K converge uniformly on K to the unique fixed point of this typical ... See full document

10

Convergence of implicit iterates with errors for mappings with unbounded domain in Banach spaces

Convergence of implicit iterates with errors for mappings with unbounded domain in Banach spaces

... nonexpansive mappings have been obtained by Kirk and Ray [9] on unbounded sets in a Banach ...a class of mappings, containing nonexpansive mappings as a subclass, on closed convex un- bounded ... See full document

11

Convergence Theorems of an Implicit Iterates with Errors for Non-Lipschitzian Asymptotically  Quasi-Nonexpansive Type Mappings

Convergence Theorems of an Implicit Iterates with Errors for Non-Lipschitzian Asymptotically Quasi-Nonexpansive Type Mappings

... general class of asymptotically quasi-nonexpansive mapping and general implicit iterative process and without the boundedness of C which in turn generalizes Theorem 2 by Wittmann [21] from Hilbert spaces to ... See full document

21

On the convergence of fixed points for Lipschitz type mappings in hyperbolic spaces

On the convergence of fixed points for Lipschitz type mappings in hyperbolic spaces

... a class of mappings which is essentially wider than that of asymptotically nonexpansive mappings on hyperbolic space through the S-iteration process introduced by Agarwal et ...(J. Nonlinear ... See full document

15

Convergence Theorems of an Implicit Iterates with Errors for Total Asymptotically Pseudo-Contractive Mappings

Convergence Theorems of an Implicit Iterates with Errors for Total Asymptotically Pseudo-Contractive Mappings

... the class of mappings that includes the class of pseudo contractive ...the class of asymptotically pseudo contractive mappings and which are extensions of pseudo contractive ... See full document

8

A modified Picard-Mann hybrid iterative algorithm for common fixed points of countable families of nonexpansive mappings

A modified Picard-Mann hybrid iterative algorithm for common fixed points of countable families of nonexpansive mappings

... An up-to-date method is used for approximating common fixed points of countable families of nonlinear mappings. A modified Picard-Mann hybrid iterative algorithm is introduced with the help of our method for ... See full document

7

On the iterates of asymptotically k-strict pseudocontractive mappings in Hilbert spaces with convergence analysis

On the iterates of asymptotically k-strict pseudocontractive mappings in Hilbert spaces with convergence analysis

... The class of asymptotically nonexpansive mappings was introduced by Goebel and Kirk [] in ...a class of Lipschitz pseudocontractive mappings in a Banach ...strong convergence problems ... See full document

17

Convergence theorems of implicit iterates with errors for generalized asymptotically quasi-nonexpansive mappings in Banach spaces

Convergence theorems of implicit iterates with errors for generalized asymptotically quasi-nonexpansive mappings in Banach spaces

... nonexpansive mappings have been obtained by Kirk and Ray [11] on unbounded sets in a Banach ...a class of mappings, containing nonexpansive mappings as a subclass, on closed convex unbounded ... See full document

14

Convergence of Ishikawa iterates of two mappings in modular function spaces

Convergence of Ishikawa iterates of two mappings in modular function spaces

... establish convergence in the modular sense of an iteration scheme associated with a pair of mappings on a nonlinear domain in modular function ... See full document

10

Convergence of Hybrid Fixed Point for a Pair of Nonlinear Mappings in Banach Spaces

Convergence of Hybrid Fixed Point for a Pair of Nonlinear Mappings in Banach Spaces

... The class of asymptotically nonexpansive mappings was introduced by Goebel and Kirk [5] as a generalization of the class of nonexpansive mappings. Recall also that a mapping T : K → K is said ... See full document

10

Fixed points and their approximations for asymptotically nonexpansive mappings in locally convex spaces

Fixed points and their approximations for asymptotically nonexpansive mappings in locally convex spaces

... nonexpansive mappings include properly the class of nonexpansive mappings in locally convex spaces, prove a theorem on the existence of fixed points, and the convergence of the sequence [r] ... See full document

6

Strong convergence of approximation fixed points for nonexpansive
nonself mapping

Strong convergence of approximation fixed points for nonexpansive nonself mapping

... Kim, Strong convergence of approximants to fixed points of nonexpansive nonself-mappings in Banach spaces, Nonlinear Analysis.. Xu, Approximating curves of nonexpansive nonself-mappings [r] ... See full document

12

Strong Convergence to Common Fixed Points for Countable Families of Asymptotically Nonexpansive Mappings and Semigroups

Strong Convergence to Common Fixed Points for Countable Families of Asymptotically Nonexpansive Mappings and Semigroups

... strong convergence theorems for countable families of asymptotically nonexpansive mappings and semigroups in Hilbert ...the class of nonexpansive mappings to asymptotically nonexpansive ... See full document

15

Convergence Theorem for Class T Mappings in Hilbert Spaces

Convergence Theorem for Class T Mappings in Hilbert Spaces

... We focused on an iterative scheme for the class of T mappings in Hilbert spaces. We established the strong convergence theorem and gave a numerical test to illustrate our main theorem. Our scheme can ... See full document

6

A Weak Convergence Theorem for Total Asymptotically Pseudocontractive Mappings in Hilbert Spaces

A Weak Convergence Theorem for Total Asymptotically Pseudocontractive Mappings in Hilbert Spaces

... Throughout this paper, we always assume that H is a real Hilbert space, whose inner product and norm are denoted by ·, · and · . → and are denoted by strong convergence and weak convergence, respectively. ... See full document

11

A general iterative algorithm for monotone operators with λ hybrid mappings in Hilbert spaces

A general iterative algorithm for monotone operators with λ hybrid mappings in Hilbert spaces

... strong convergence theorem of the sequence generated by our iterative scheme is proved under suitable ...strong convergence theorem, the related equilibrium and variational problems are also ... See full document

17

A regularization algorithm for zero points of accretive operators

A regularization algorithm for zero points of accretive operators

... strong convergence (norm convergence) is often much more desirable than weak convergence, for it translates the physically tangible property that the energy x n – x ... See full document

9

Strong Convergence of Monotone Hybrid Algorithm for Hemi-Relatively Nonexpansive Mappings

Strong Convergence of Monotone Hybrid Algorithm for Hemi-Relatively Nonexpansive Mappings

... 2 Ya. I. Alber, “Metric and generalized projection operators in Banach spaces: properties and applica- tions,” in Theory and Applications of Nonlinear Operators of Accretive and Monotone Type, A. G. Kartsatos, ... See full document

8

Strong convergence theorems for fixed points of nonlinear mappings

Strong convergence theorems for fixed points of nonlinear mappings

... Recently, fixed point iterations of relatively nonexpansive mappings and quasi-φ -nonexpansive mappings have been considered by many authors; see, for example [1-12] and the references therein. In 2005, ... See full document

8

Some results on a general iterative method for k-strictly pseudo-contractive mappings

Some results on a general iterative method for k-strictly pseudo-contractive mappings

... Now, we study the strong convergence result for a general iterative scheme (IS). Theorem 3.1. Let H be a Hilbert space, C be a closed convex subset of H such that C ± C ⊂ C, and T : C ® H be a k-strictly ... See full document

11

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